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Topic Editors

Department of Civil and Environmental Engineering, Incheon National University, Incheon, Republic of Korea
Associate Professor, Department of Civil and Environmental Engineering, South Dakota State University, Brookings, SD 57007, USA

Advances on Structural Engineering, 2nd Volume

Abstract submission deadline
closed (30 September 2023)
Manuscript submission deadline
closed (31 December 2023)
Viewed by
66092

Topic Information

Dear Colleagues,

Structural engineering is centered on analysis, design, and evaluation of engineering structures. This topic reports key findings from unpublished studies on advances and applications in all structural engineering fields. Aware of the comprehensiveness of the suggested topic, we encourage you to send manuscripts containing scientific findings within the broad field of structural engineering, which includes but are not limited to the following:

  • structural analysis and design;
  • bridge engineering;
  • building assessment;
  • earthquake engineering;
  • wind engineering;
  • impact engineering;
  • reliability evaluation;
  • structural monitoring;
  • image analysis;
  • noncontact sensors;
  • control structures;
  • multi-hazard simulation;
  • computational analysis;
  • lab and field testing;
  • multiscale analysis;
  • smart structures;
  • disaster mitigation;
  • big data evaluation.

Both theoretical and practice-oriented papers, including case studies and reviews, are encouraged.

Prof. Dr. Jong Wan Hu
Dr. Junwon Seo
Topic Editors

Keywords

  • structural analysis and design
  • structural experiments
  • concrete and composite structures
  • structural control
  • disaster mitigation
  • seismic design
  • structural monitoring
  • smart structures
  • big data evaluation
  • structural performance assessments
  • building and bridge

Participating Journals

Journal Name Impact Factor CiteScore Launched Year First Decision (median) APC
Applied Mechanics
applmech
- 2.3 2020 21.4 Days CHF 1200
Applied Sciences
applsci
2.5 5.3 2011 17.8 Days CHF 2400
Buildings
buildings
3.1 3.4 2011 17.2 Days CHF 2600
CivilEng
civileng
- 2.8 2020 35.5 Days CHF 1200
Infrastructures
infrastructures
2.7 5.2 2016 16.8 Days CHF 1800
Vibration
vibration
1.9 3.2 2018 22 Days CHF 1600

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Published Papers (34 papers)

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18 pages, 8511 KiB  
Article
Simulation on Buffet Response and Mitigation of Variant-Tailed Aircraft in Maneuver State
by Dawei Liu, Peng Zhang, Binbin Lv, Hongtao Guo, Li Yu, Yanru Chen and Bo Lu
Vibration 2024, 7(2), 503-520; https://doi.org/10.3390/vibration7020027 - 27 May 2024
Viewed by 560
Abstract
This study proposes a computational fluid dynamics and computational structure dynamics (CFD/CSD) coupled method for calculating the buffet response of a variant tail wing. The large-scale separated flow in the buffet is simulated by the detached vortex approach, vibration deformation of the tail [...] Read more.
This study proposes a computational fluid dynamics and computational structure dynamics (CFD/CSD) coupled method for calculating the buffet response of a variant tail wing. The large-scale separated flow in the buffet is simulated by the detached vortex approach, vibration deformation of the tail wing is solved by the dynamic mesh generation technique, and structural modeling is based on the mode method. The aerodynamic elastic coupling is calculated through the cyclic iteration of aerodynamics and the structural solution in the time domain. We verify the correctness of the proposed method through a typical delta wing calculation case, further simulate the buffet response of a variant tail wing in maneuver state, and finally realize buffet mitigation using an active excitation method. Overall, this study can provide an important reference for the design of variant-tailed aircraft. Full article
(This article belongs to the Topic Advances on Structural Engineering, 2nd Volume)
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Figure 1

Figure 1
<p>Calculation process for buffet response of variant tail wing aircraft based on CFD/CSD coupling.</p>
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<p>Schematic diagram of triangular wing geometric model.</p>
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<p>Diagram of triangle wing calculation grid. (<b>a</b>) Flow field calculation grid; (<b>b</b>) Structural field calculation grid.</p>
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<p>Modal vibration mode of delta wing structure.</p>
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<p>Response time history of delta wing tip vibration.</p>
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<p>FFT spectrum analysis of vibration response of delta wing tips.</p>
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<p>Instantaneous vorticity cloud map at typical chord length positions of delta wings.</p>
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<p>Flow field calculation grid.</p>
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<p>Instantaneous flow field of a variant tail rigid model at different angles of attack.</p>
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<p>Finite element model of tail wing structure.</p>
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<p>Modal vibration mode of tail wing structure.</p>
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<p>Generalized displacement response curves of variant tail wings at different angles of attack.</p>
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<p>Displacement response curves of variant tail wing tips at different angles of attack.</p>
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<p>Power spectral density of displacement response of variant tail wing tip.</p>
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<p>Wing tip displacement response under different excitation forces based on velocity feedback method.</p>
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<p>Power spectral density of wing tip displacement response.</p>
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22 pages, 5758 KiB  
Article
Theoretical Study Regarding the General Stability of Upper Chords of Truss Bridges as Beams on Continuous or Discrete Elastic Supports
by Ionuţ-Radu Răcănel
Infrastructures 2024, 9(3), 56; https://doi.org/10.3390/infrastructures9030056 - 10 Mar 2024
Cited by 1 | Viewed by 1496
Abstract
New or in-service truss bridges, with or without upper bracing systems, may display instability phenomena such as general lateral torsional buckling of the upper chord. The buckling of structural elements, particularly in the case of steel bridges, can be associated with the risk [...] Read more.
New or in-service truss bridges, with or without upper bracing systems, may display instability phenomena such as general lateral torsional buckling of the upper chord. The buckling of structural elements, particularly in the case of steel bridges, can be associated with the risk of collapse or temporary/permanent withdrawal from service. Such incidents have occurred in the case of several bridges in different countries: the collapse of the Dee bridge with truss girders in 1847 in Cheshire, England; the collapse of the semi-parabolic truss girder bridge near Ljubičevo over the Morava River in Serbia in 1892; the collapse of the Dysart bridge in Cambria County, Pennsylvania in 2007; the collapse of the Chauras bridge in Uttarakhand, India in 2012; and the collapse of a bridge in Nova Scotia, Canada (2020), and such examples may continue. Buckling poses a significant danger as it often occurs at lower load values compared to those considered during the design phase. Additionally, this phenomenon can manifest suddenly, without prior warning, rendering intervention for its prevention impossible or futile. In contemporary times, most research and design calculation software offer the capability to establish preliminary values for buckling loads, even for highly intricate structures. This is typically achieved through linear eigenvalue buckling analyses, often followed by significantly more complex large displacement nonlinear analyses. However, interpreting the results for complex bridge structures can be challenging, and their accuracy is difficult to ascertain. Consequently, this paper aims to introduce an original method for a more straightforward estimation of the buckling load of the upper chord in steel truss bridges. This method utilizes the theory of beams on discrete elastic supports. The buckling load of the upper chord was determined using both the finite element method and the proposed methodology, yielding highly consistent results. Full article
(This article belongs to the Topic Advances on Structural Engineering, 2nd Volume)
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Figure 1
<p>The collapse of the Chauras bridge, India, 2012.</p>
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<p>The collapse of a bridge in Guysborough County, Nova Scotia, Canada, 2020.</p>
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<p>A simplified model for analyzing the general stability of a compressed chord.</p>
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<p>Scheme of a beam on discrete elastic supports.</p>
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<p>The meaning of the concept “transverse half-frame”.</p>
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<p>Scheme of a beam on elastic supports loaded with an axial force <span class="html-italic">P</span> and a transverse uniform distributed load <span class="html-italic">q</span>(<span class="html-italic">x</span>).</p>
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<p>Model of the beam on elastic supports/medium for cases (a), (b), and (c) above.</p>
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<p>General layout of the considered truss bridge deck.</p>
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<p>The scheme for calculation of the elastic supports stiffness.</p>
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<p><span class="html-italic">P</span>-<span class="html-italic">D</span> graph obtained using the created computer program. At the bottom, a detail of the zone where the determinant function <span class="html-italic">D</span> intersects the horizontal axis is presented.</p>
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<p>Finite element model used in the analyses.</p>
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<p>Force-displacement graph obtained using the finite element system and geometric nonlinear analysis.</p>
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<p>Structure 2, span <span class="html-italic">L</span> = 42 m.</p>
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<p>Structure 3, span <span class="html-italic">L</span> = 48 m.</p>
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<p>Structure 4, span <span class="html-italic">L</span> = 32.05 m.</p>
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23 pages, 12563 KiB  
Article
Numerical Analysis of Rubberized Steel Fiber Reinforced Concrete Beams Subjected to Static and Blast Loadings
by Mahmoud T. Nawar, Ahmed S. Eisa, Mohamed T. Elshazli, Yasser E. Ibrahim and Ayman El-Zohairy
Infrastructures 2024, 9(3), 52; https://doi.org/10.3390/infrastructures9030052 - 8 Mar 2024
Viewed by 1867
Abstract
In recent years, the alarming number of terrorist attacks has highlighted the critical need for extensive research aimed at fortifying structures against explosion-induced loads. However, the insufficient energy absorption and brittleness of conventional concrete make it ineffective in withstanding blast loading, encouraging researchers [...] Read more.
In recent years, the alarming number of terrorist attacks has highlighted the critical need for extensive research aimed at fortifying structures against explosion-induced loads. However, the insufficient energy absorption and brittleness of conventional concrete make it ineffective in withstanding blast loading, encouraging researchers to explore innovative strategies for augmenting the energy dissipation capabilities of construction materials. This study specifically delves into the incorporation of recycled rubber, a sustainable and environmentally friendly solution to the pressing issue of scrap tire disposal. The primary focus of this research revolves around the integration of rubber recycling and steel fibers into concrete, with the ultimate goal of enhancing the dynamic response of reinforced concrete (RC) beams. This novel approach not only contributes to the structural resilience required for resisting blast impacts, but also aligns with eco-friendly practices by reusing recycled rubber. A meticulous numerical investigation was undertaken to comprehensively assess the static and blast response of these augmented beams. The numerical study involved developing finite element (FE) models using ABAQUS version 6.14 for static implicit analysis and LS-DYNA R11 for blast explicit simulations. The ABAQUS model was validated against previous experimental testing for load–displacement and failure patterns. Similarly, the LS-DYNA model was validated for blast pressure in accordance with UFC-3-340 standards and for material response under blast loading, utilizing existing experimental data. The numerical models were designed to accommodate varying weight percentages of rubber, ranging from 5% to 20%, and a consistent 1.0% incorporation of steel fibers. This comprehensive analysis aims to provide valuable insights into the efficacy of these materials in improving the structural integrity and blast resistance of RC beams, thereby contributing to the development of more secure and sustainable construction practices. By reducing the reinforcement ratio in order to meet the minimum code requirements, it became evident that the failures of the rubberized RC beams tended to exhibit ductility on the tension side under static loading. In addition, the increase in the reinforcement ratio correlated with a higher failure load and decreased deflection. Furthermore, the findings indicated an optimal concrete mixture characterized by improved ductility, energy absorption, and blast load capacity, achieved by combining 5–10% rubber with steel fibers. Full article
(This article belongs to the Topic Advances on Structural Engineering, 2nd Volume)
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Figure 1
<p>Mesh sensitivity analysis.</p>
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<p>Reinforcement–concrete interface using embedded constraint.</p>
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<p>FE model using ABAQUS for static analysis.</p>
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<p>Compression stress–strain curves of concrete.</p>
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<p>Stress–strain relationship for steel reinforcement.</p>
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<p>The typical RC beam FE model using LS-DYNA.</p>
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<p>Different modeling approaches to simulate BLAST loading.</p>
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<p>Comparisons between the FE and experimental results under static loadings.</p>
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<p>Comparisons between the FE and experimental modes of failure.</p>
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<p>Comparisons between the FE and experimental modes of failure.</p>
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<p>Validation of the load–strain relationships for the compression extreme fiber of concrete.</p>
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<p>Validation of the load–strain relationships for the steel rebars.</p>
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<p>Effect of the different reinforcement ratios.</p>
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<p>The effect of reinforcement ratio varied from 0.78% to 0.5% for specimens with and without steel fibers.</p>
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<p>The effect of the reinforcement ratio varied from 0.78% to 1.13% for specimens with and without steel fibers.</p>
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<p>Air blast wave pressure propagation [charge weight = 8 kg].</p>
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<p>Pressure–time history at different distances (charge weight = 8 kg) using LS-DYNA.</p>
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<p>Comparison of pressure results between the LS-DYNA model and UFC-3-340-02 equations.</p>
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<p>Comparisons of the LS-DYNA and experimental results.</p>
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<p>Comparisons of the different blast load modeling approaches.</p>
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<p>Deflection vs. time curves under blast loads.</p>
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<p>Pressure vs. time history under blast loads.</p>
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<p>Variation of impulse of rubberized concrete beams with and without steel fibers.</p>
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<p>Failure modes of the FE models under blast loading.</p>
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18 pages, 26097 KiB  
Article
Flexural Behavior of a New Precast Insulation Mortar Sandwich Panel
by Mingshan Zhang, Weirong Feng, Kepeng Chen and Benyue Li
Appl. Sci. 2024, 14(5), 2071; https://doi.org/10.3390/app14052071 - 1 Mar 2024
Viewed by 875
Abstract
This article introduces the experimental and analytical research results of two precast insulation mortar concrete sandwich panels (PIMSP) and two precast concrete composite panels as one-way slabs under bending load. Obtaining a prefabricated floor slab that can balance thermal insulation and structural performance [...] Read more.
This article introduces the experimental and analytical research results of two precast insulation mortar concrete sandwich panels (PIMSP) and two precast concrete composite panels as one-way slabs under bending load. Obtaining a prefabricated floor slab that can balance thermal insulation and structural performance can reduce material consumption and increase inter-story usage height. As the sandwich material for PIMSP, insulation mortar with a strength of 6 MPa was used. Truss-shaped shear connectors were used for shear force transfer. Then, finite element analysis was used to analyze and study the unidirectional flat plate model. The results showed that the tested PIMSP achieved a complete composite effect in the elastic stage and a semi-composite effect in the plastic stage. The PIMSP crack pattern resembles that of a precast concrete slab when utilized as a one-way slab. The load transfer capacity of truss-shaped shear connectors is relatively small, and it is mainly used as a connection between floors. Experiments have demonstrated that PIMSP panels can serve as a structural substitute for regular concrete floors in residential buildings. Full article
(This article belongs to the Topic Advances on Structural Engineering, 2nd Volume)
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Figure 1

Figure 1
<p>A partial cut of PCSP and steel truss-shaped shear connector.</p>
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<p>Details of steel truss-shaped shear connector design (all dimensions in mm).</p>
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<p>Bending stress distribution.</p>
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<p>Details of the one-way slab PIMSP design (all dimensions in mm).</p>
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<p>Concrete block being tested.</p>
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<p>Steel reinforcement being tested.</p>
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<p>Casting of PIMSP specimens.</p>
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<p>Location of ESGs on the truss legs (all dimensions in mm).</p>
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<p>Details of the flexural test setup of specimens (all dimensions in mm).</p>
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<p>Details of the test system.</p>
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<p>Load-deflection profile of mid-span for test panels.</p>
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<p>Deflection along the span of test panels at different load stages.</p>
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<p>Load–strain in steel bars at the mid-span for the bottom wythe of test panels.</p>
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<p>Load–strain on the top and bottom surfaces of concrete wythes for test panels.</p>
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<p>Strain distribution across the depth at different load stages for the tested panels.</p>
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<p>Load–strain on the truss legs at different spans for panel JXB1.</p>
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<p>Cracking patterns at the bottom concrete wythe for panel JXB1 and DHB2.</p>
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<p>ABAQUS finite element model.</p>
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<p>Load-deflection profile of mid-span for panels JXB1 and DHB2.</p>
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<p>Strain distribution across the depth at different load stages for FEM.</p>
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<p>Load–strain in steel bars at the mid-span for panels JXB1 and DHB2.</p>
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<p>Load–strain on the truss leg at mid-span for panel JXB1.</p>
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13 pages, 7265 KiB  
Article
Full Size Two-Layer Steel Frame–Exterior Wall Panel Shaking-Table Test
by Beibei Yang, Zhenbao Li, Ping Liu, Hua Ma, Jiulong Yang and Zhicheng Kang
Buildings 2024, 14(3), 634; https://doi.org/10.3390/buildings14030634 - 28 Feb 2024
Viewed by 707
Abstract
A cantilever block wall-panel attachment strip (CBW) flexible connection node was designed to connect precast concrete (PC) exterior wall panels to steel frames. To investigate the performance of the CBW flexible connection node and PC exterior wall panels during earthquakes, a partial two-storey [...] Read more.
A cantilever block wall-panel attachment strip (CBW) flexible connection node was designed to connect precast concrete (PC) exterior wall panels to steel frames. To investigate the performance of the CBW flexible connection node and PC exterior wall panels during earthquakes, a partial two-storey steel frame was extracted from an actual engineering structure, and a full-scale steel frame–exterior wall panel shaking-table model was designed. Two sets of shaking-table tests were conducted under seismic intensity 7, 8, and 9 (Chinese Seismic Intensity Scale) earthquakes. The acceleration and displacement responses of the composite wall panel, open window panel, and integral wall panel along the in-plane and out-of-plane motions were analysed. The acceleration amplification factors of the PC exterior wall panels ranged from 0.753 to 1.400 (in-plane) and from 0.998 to 2.199 (out-of-plane). The CBW flexible connection node had a deformation capacity that could coordinate the deformation of the exterior wall panel and prevent severe damage. The surfaces of the PC exterior wall panels remained intact during a very strong seismic intensity 9 earthquake. Full article
(This article belongs to the Topic Advances on Structural Engineering, 2nd Volume)
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Figure 1
<p>The flow diagram for the research.</p>
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<p>CBW flexible connection node.</p>
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<p>Size of CBW flexible connection node.</p>
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<p>Assembly process of the test model.</p>
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<p>The two sets of test models.</p>
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<p>Instrumentation arrangement.</p>
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<p>Time–history curves.</p>
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<p>Response spectrum of the 12 inputs.</p>
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<p>Test phenomena.</p>
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<p>Natural frequencies of the tested model.</p>
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<p>Acceleration on the SP-2 exterior wall panel and steel beam under the El-Centro wave in the first set of tests.</p>
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<p>Relative displacements of the SP-2 exterior wall panels and steel beams under the El-Centro wave in the first set of tests.</p>
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<p>Maximum strain responses of the exterior wall panels (out-of-plane).</p>
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17 pages, 5490 KiB  
Article
Uniaxial Reloading Damage Characteristics of Critically Damaged Coal Samples at Different Confining Pressure Unloading Spans
by Ping Wang, Chengcheng Mei and Yongjian Zhu
Appl. Sci. 2024, 14(1), 94; https://doi.org/10.3390/app14010094 - 21 Dec 2023
Viewed by 709
Abstract
To investigate the damage characteristics of the lower critical damage coal samples under different perimeter pressure unloading spans, a 13-group plus unloading perimeter pressure and then uniaxial loading test scheme was designed. Firstly, the coal samples were subjected to triaxial lowering and raising [...] Read more.
To investigate the damage characteristics of the lower critical damage coal samples under different perimeter pressure unloading spans, a 13-group plus unloading perimeter pressure and then uniaxial loading test scheme was designed. Firstly, the coal samples were subjected to triaxial lowering and raising of the circumferential pressure to determine the critical damage range of the coal samples. Finally, acoustic emission signal, fractal theory, and energy theory were used to study the mechanical characteristics of the coal samples during damage. The results show that the surface cracks of the critically damaged coal samples develop from tension cracks to coexistence of tension and shear cracks to shear cracks as the unloading span of the surrounding pressure of the critically damaged coal samples decreases; through the triaxial unloading–uniaxial reloading experimental scheme, the critical damage range of the coal samples is determined as 60–70% of the triaxial compressive strength during axial pressure loading in the process of surrounding rock stress adjustment. The smaller the unloading span of the critically damaged coal sample, the smaller the peak strength of the sample, the more severe the damage, the weaker the energy storage capacity, the weaker the ability to deform elastically, the easier it is for the specimen to crack and deform plastically, and the larger the weak surface formed in the specimen, resulting in the larger the size of the fragment produced by the damage, the smaller the fractal dimension. Full article
(This article belongs to the Topic Advances on Structural Engineering, 2nd Volume)
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Figure 1
<p>Coal samples.</p>
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<p>RSM-SY5 acoustic velocimeter.</p>
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<p>False triaxial test.</p>
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<p>Loading path.</p>
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<p>Coal sample diagram with different damage.</p>
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<p>Coal sample diagram with different damage.</p>
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<p>Uniaxial compression experiment.</p>
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<p>Characteristic stress–strain curve.</p>
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<p>Acoustic emission signals of different groups. (<b>a</b>) No-damage group. (<b>b</b>) 5 MPa-60% group. (<b>c</b>) 10 MPa-60% group. (<b>d</b>) 15 MPa-60% group.</p>
Full article ">Figure 8 Cont.
<p>Acoustic emission signals of different groups. (<b>a</b>) No-damage group. (<b>b</b>) 5 MPa-60% group. (<b>c</b>) 10 MPa-60% group. (<b>d</b>) 15 MPa-60% group.</p>
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<p>Cumulative number of impacts and the first occurrence time of <span class="html-italic">b</span>-value in different groups.</p>
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<p>Screen.</p>
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<p>Uniaxial damage debris.</p>
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<p>Fitting curves of <math display="inline"><semantics> <mrow> <msub> <mrow> <mi>log</mi> </mrow> <mrow> <mn>10</mn> </mrow> </msub> <mo stretchy="false">(</mo> <msub> <mi>M</mi> <mrow> <mi>L</mi> <mi>e</mi> <mi>q</mi> </mrow> </msub> <mo>/</mo> <mi>M</mi> <mo stretchy="false">)</mo> </mrow> </semantics></math> and <math display="inline"><semantics> <mrow> <msub> <mrow> <mi>log</mi> </mrow> <mrow> <mn>10</mn> </mrow> </msub> <mo stretchy="false">(</mo> <mi>L</mi> <mi>e</mi> <mi>q</mi> <mo stretchy="false">)</mo> </mrow> </semantics></math>.</p>
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<p>Energy relation diagram of coal rock mass during the loading process.</p>
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<p>Energy curves under different paths. (<b>a</b>) No-damage control group. (<b>b</b>) 5 MPa-60% group. (<b>c</b>) 10 MPa-60% group. (<b>d</b>) 15 MPa-60% group.</p>
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<p>Proportion of dissipated energy under standardized axial strain.</p>
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18 pages, 5983 KiB  
Article
Elastic Buckling of Prismatic Web Plate under Shear with Simply-Supported Boundary Conditions
by Ramy I. Shahin, Mizan Ahmed and Saad A. Yehia
Buildings 2023, 13(11), 2879; https://doi.org/10.3390/buildings13112879 - 17 Nov 2023
Cited by 3 | Viewed by 978
Abstract
This study aims to investigate the local elastic buckling behavior of simply-supported prismatic web plates under pure shear loading. Comprehensive finite element analysis is conducted to analyze the effects of various geometric parameters, such as tapering ratio, aspect ratio, and web slenderness, on [...] Read more.
This study aims to investigate the local elastic buckling behavior of simply-supported prismatic web plates under pure shear loading. Comprehensive finite element analysis is conducted to analyze the effects of various geometric parameters, such as tapering ratio, aspect ratio, and web slenderness, on the local elastic buckling behavior with simply-supported boundary conditions. An eigenvalue analysis is conducted to determine web plates’ natural frequencies and corresponding shape modes with varying geometric parameters. Particular attention is given to the effect of the slenderness ratio, since current formulas do not consider the impact of the slenderness ratio on the elastic shear buckling coefficient. A sensitivity analysis is conducted to examine the importance of the web slenderness ratio for estimating the critical buckling coefficient of a prismatic plate under pure shear loading. Finally, a formula of the elastic local critical buckling coefficient for a simply-supported prismatic web considering the web slenderness effect is proposed, which can be used in international codes. Full article
(This article belongs to the Topic Advances on Structural Engineering, 2nd Volume)
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Figure 1
<p>Steel tapered sections in frame structure.</p>
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<p>Parameters and schematic drawing for pure shear loading models.</p>
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<p>Convergence analysis of FEM and accuracy results.</p>
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<p>Theoretical and FEM buckling coefficient for rectangular web plates.</p>
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<p>Shear buckling coefficient <math display="inline"><semantics> <mrow> <mi>k</mi> </mrow> </semantics></math> vs. aspect ratio <math display="inline"><semantics> <mrow> <mi>α</mi> </mrow> </semantics></math> for slenderness ratio equals to 100.</p>
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<p>Initial prediction to evaluate the effect of the slenderness ratio.</p>
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<p>Sensitivity analysis for input parameters.</p>
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<p>Shear buckling coefficient (<math display="inline"><semantics> <mrow> <mi>k</mi> </mrow> </semantics></math>) vs. slenderness ratio (<math display="inline"><semantics> <mrow> <mi>h</mi> <mo>/</mo> <msub> <mrow> <mi>t</mi> </mrow> <mrow> <mi>w</mi> </mrow> </msub> </mrow> </semantics></math>) for several tapering ratios (<math display="inline"><semantics> <mrow> <mi>R</mi> </mrow> </semantics></math>).</p>
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<p>FEM and predicted buckling coefficient.</p>
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<p>FEM and predicted buckling coefficient.</p>
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<p>Verification of the predicted buckling coefficient of prismatic web plate of shear load.</p>
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<p>Verification of the proposed formula with new cases not included in the best fit process.</p>
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<p>Comparison between proposed expression and code formulas.</p>
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<p>Performance of Ibrahim et al. [<a href="#B26-buildings-13-02879" class="html-bibr">26</a>] models: (<b>a</b>) for <math display="inline"><semantics> <mrow> <mi>R</mi> </mrow> </semantics></math> between 1–5 and α between 3–8, and (<b>b</b>) for <math display="inline"><semantics> <mrow> <mi>R</mi> </mrow> </semantics></math> between 1–5 and α between 0.3–8.</p>
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<p>Prediction/FEM distribution histogram for <math display="inline"><semantics> <mrow> <mi>R</mi> </mrow> </semantics></math> between 1–5 and α between 0.3–8 [<a href="#B26-buildings-13-02879" class="html-bibr">26</a>].</p>
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<p>Shear buckling coefficient <math display="inline"><semantics> <mrow> <mi>k</mi> </mrow> </semantics></math> vs. normalized length <math display="inline"><semantics> <mrow> <mi>α</mi> </mrow> </semantics></math> for different slenderness ratios.</p>
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<p>Shear buckling coefficient <math display="inline"><semantics> <mrow> <mi>k</mi> </mrow> </semantics></math> vs. normalized length <math display="inline"><semantics> <mrow> <mi>α</mi> </mrow> </semantics></math> for different slenderness ratios.</p>
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21 pages, 17700 KiB  
Article
Prediction of Failure Modes of Steel Tube-Reinforced Concrete Shear Walls Using Blending Fusion Model Based on Generative Adversarial Networks Data Augmentation
by Guangchao Yang, Jigang Zhang, Zhehao Ma and Weixiao Xu
Appl. Sci. 2023, 13(22), 12433; https://doi.org/10.3390/app132212433 - 17 Nov 2023
Viewed by 978
Abstract
The steel tube-reinforced concrete (STRC) shear wall plays an important role in the seismic design of high-rise building structures. Due to the synergistic collaboration between steel tubes and concrete, they effectively enhance the ductility and energy dissipation capacity of conventional shear walls. To [...] Read more.
The steel tube-reinforced concrete (STRC) shear wall plays an important role in the seismic design of high-rise building structures. Due to the synergistic collaboration between steel tubes and concrete, they effectively enhance the ductility and energy dissipation capacity of conventional shear walls. To identify vulnerable areas prone to brittle failure and optimize the design, it is essential to develop a rapid method for identifying the failure mode of STRC shear walls. In this study, a fast identification method of STCR shear wall failure modes based on a Blending fusion model with Generative Adversarial Network (GAN) augmented data is proposed. The GAN is employed to address the issue of inadequate experimental data by generating new samples. This method combines classification boosting (Catboost), Random Forest (RF), K-Nearest Neighbors (KNN), and Least Absolute Shrinkage and Selection Operator (LASSO) to establish the Blending-CRKL fusion model to improve the prediction accuracy of the failure mode of STRC shear walls. The results reveal a significant improvement in the prediction performance of KNN, Backpropagation Neural Network (BPNN), RF, Light Gradient Boosting Machine (LightGBM), Catboost, and Blending-CRKL models after augmenting the training set with GAN. On average, the accuracy increased by 13%, precision increased by 81%, recall increased by 48%, and F1 score increased by 67%. The proposed Blending-CRKL fusion model outperforms the tested KNN, BPNN, RF, LightGBM, and Catboost models, achieving an accuracy rate of 97% in predicting the failure mode of STRC shear walls. Additionally, the stability and robustness of the Blending-CRKL model were validated, while the important features and value ranges of different failure modes were analyzed. This study provides a reference for the rapid identification of the failure mode of STRC shear walls. Full article
(This article belongs to the Topic Advances on Structural Engineering, 2nd Volume)
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<p>Schematic diagram of failure mode of STRC shear walls: (<b>a</b>) flexural; (<b>b</b>) flexure–shear; (<b>c</b>) shear; (<b>d</b>) sliding shear.</p>
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<p>Distribution of input and output variables in the database: (<b>a</b>) distribution of input variables; (<b>b</b>) distribution of output variables.</p>
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<p>Distribution of input and output variables in the database: (<b>a</b>) distribution of input variables; (<b>b</b>) distribution of output variables.</p>
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<p>Typical schematic diagram of STRC shear walls.</p>
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<p>An implementation framework for predicting and interpreting the failure modes of STRC shear walls by Blending-CRKL fusion model based on GAN augmented data.</p>
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<p>GAN model structure.</p>
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<p>GAN generator and discriminator network structure: (<b>a</b>) generator; (<b>b</b>) discriminator.</p>
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<p>The prediction process of the Blending-CRKL fusion model.</p>
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<p>Performance comparison of STRC shear walls failure modes prediction models before and after GAN augmented training set: (<b>a</b>) accuracy; (<b>b</b>) precision; (<b>c</b>) recall; (<b>d</b>) F1-score.</p>
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<p>Performance comparison of STRC shear walls failure modes prediction models before and after GAN augmented training set: (<b>a</b>) accuracy; (<b>b</b>) precision; (<b>c</b>) recall; (<b>d</b>) F1-score.</p>
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<p>Comparison of confusion matrices for different STRC shear wall damage mode prediction models: (<b>a</b>) KNN; (<b>b</b>) BPNN; (<b>c</b>) RF; (<b>d</b>) LightGBM; (<b>e</b>) Catboost; (<b>f</b>) Blending-CRKL.</p>
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<p>STRC shear wall failure modes predictability metrics: (<b>a</b>) precision; (<b>b</b>) recall; (<b>c</b>) F1-score; (<b>d</b>) accuracy.</p>
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<p>Ranking of important features of STRC shear wall failure modes.</p>
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<p>Ranking of important features for different STRC shear wall failure modes.</p>
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<p>Dependency diagram of the first 6 important features in the STRC shear wall damage model: (<b>a</b>) <span class="html-italic">λ</span>; (<b>b</b>) <span class="html-italic">ρ<sub>hc</sub></span><sub>,<span class="html-italic">v</span></sub> <span class="html-italic">f<sub>y</sub></span><sub>4</sub>/<span class="html-italic">f<sub>c</sub></span>; (<b>c</b>) <span class="html-italic">ρ<sub>vc</sub></span><sub>,<span class="html-italic">s</span></sub> <span class="html-italic">f<sub>y</sub></span><sub>1</sub>/<span class="html-italic">f<sub>c</sub></span>; (<b>d</b>) <span class="html-italic">f<sub>a</sub></span>(MPa); (<b>e</b>) <span class="html-italic">ρ<sub>vw</sub></span><sub>,<span class="html-italic">s</span></sub> <span class="html-italic">f<sub>y</sub></span><sub>2</sub>/<span class="html-italic">f<sub>c</sub></span>; (<b>f</b>) <span class="html-italic">A<sub>w</sub></span>/<span class="html-italic">A</span>.</p>
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23 pages, 17883 KiB  
Article
Segment Thickness Design and Bearing Performance Analysis of Large Inner-Diameter Shield Tunnel under Lateral Unloading
by Cirong Lu, Changbao Liu and Xiaohui Zhang
Appl. Sci. 2023, 13(21), 11871; https://doi.org/10.3390/app132111871 - 30 Oct 2023
Viewed by 1055
Abstract
In order to accommodate more transportation-supporting facilities, the expansion of structures’ inner diameter has become the development trend of metro shield tunnels. But for large inner-diameter shield tunnels, the segment thickness design and bearing performance characteristics of tunnels under lateral unloading are still [...] Read more.
In order to accommodate more transportation-supporting facilities, the expansion of structures’ inner diameter has become the development trend of metro shield tunnels. But for large inner-diameter shield tunnels, the segment thickness design and bearing performance characteristics of tunnels under lateral unloading are still unclear. The purpose of the research was to select the optimal segment thickness and clarify the bearing performance of large inner-diameter shield tunnels. Therefore, in this study, a 3D refined numerical model was established to analyze and determine the optimal segment thickness for a shield tunnel with an inner diameter of 5.9 m. Furthermore, a full-scale test was carried out to study the bearing performance of the shield tunnel under lateral unloading. The results showed that the maximum tunnel horizontal deformation difference between the calculation and the test did not exceed 5%, and the maximum difference in the overall structure deformation between the calculation and the test did not exceed 7%. Increasing the segment thickness can reduce the convergence deformation of the shield tunnel nonlinearly; the deformation reduction was no longer significant when the segment thickness increased to 400 mm with an inner diameter of 5.9 m. Under the lateral unloading condition, the internal force of the tunnel structure increased significantly at sections of 0°, 55°, 125°, and 190°. Compared with the normal design load stage, the maximum bending moment and axial force increased by 36% and 74.1%, respectively, in the final failure stage. There was no bolt yield during the entire unloading process, indicating that the excessive strength of the bolt could not fully play a role in the entire life cycle of the large inner-diameter tunnel structure. The failure mechanism of the shield tunnel can be described as follows: in the early stage of a load, a shield tunnel will appear with joints open and dislocated. As the load increases, cracks in different directions gradually appear near the tunnel joint. In the ultimate load stage, the shield tunnel loses load-bearing capacity, and large areas of falling blocks appear at the top and bottom of the tunnel. Full article
(This article belongs to the Topic Advances on Structural Engineering, 2nd Volume)
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<p>Partition of each shield tunnel ring.</p>
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<p>Numerical model of three rings of the shield tunnel.</p>
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<p>Assembly method of adjacent tunnel rings.</p>
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<p>Different types of numerical segment model: (<b>a</b>) key block, (<b>b</b>) adjacent block, and (<b>c</b>) standard block.</p>
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<p>Diagram of the distribution of joint bolts in the segment model: (<b>a</b>) circumferential joint bolt and (<b>b</b>) longitudinal joint bolt.</p>
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<p>Distribution of rebar in the tunnel model.</p>
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<p>Diagram of the size of the tunnel segment rebar.</p>
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<p>Tensile stress–strain curve of the concrete.</p>
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<p>Compressive stress–strain curve of the concrete.</p>
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<p>Diagram of different burial depths of the shield tunnel.</p>
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<p>External load mode diagram of the shield tunnel.</p>
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<p>External loads applied in the numerical model.</p>
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<p>Boundary constraints of the tunnel model.</p>
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<p>Diagram of the effect of excavation unloading on the tunnel.</p>
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<p>Convergence deformation curves of tunnel under different burial depths: (<b>a</b>) horizontal deformation and (<b>b</b>) vertical deformation.</p>
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<p>Tunnel convergence deformation normalization diagram under different burial depths: (<b>a</b>) horizontal variation and (<b>b</b>) vertical variation.</p>
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<p>Convergence deformation curves of the tunnel under different loading ratios: (<b>a</b>) horizontal deformation value and (<b>b</b>) vertical deformation value.</p>
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<p>Tunnel convergence deformation normalization diagram under different loading ratios: (<b>a</b>) horizontal variation value and (<b>b</b>) vertical variation value.</p>
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<p>Horizontal loading test method for the shield tunnel: (<b>a</b>) distribution of loading point, (<b>b</b>) horizontal loading beam, and (<b>c</b>) horizontal loading instrument photo.</p>
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<p>Vertical load device on the tunnel: (<b>a</b>) distribution of loading points, (<b>b</b>) loading beam, and (<b>c</b>) device photo in the test.</p>
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<p>Arrangement of displacement measurement for shield tunnel structure: (<b>a</b>) distribution of displacement measurement points, (<b>b</b>) support rod, and (<b>c</b>) displacement sensor.</p>
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<p>Arrangement of interforce measurement for shield tunnel structure: (<b>a</b>) distribution of interforce measurement points, (<b>b</b>) vibrating wire stress gauge, and (<b>c</b>) resistance strain gauge.</p>
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<p>Diagram of the bolt measurement point arrangement.</p>
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<p>Diagram of the joint opening measurement point arrangement.</p>
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<p>Diagram of the joint dislocation measurement point arrangement.</p>
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<p>Relationship between the convergence deformation and the lateral load.</p>
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<p>Cross-sectional deformation of the tunnel under different loads.</p>
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<p>Comparison of the horizontal convergence deformation between the numerical model and the full-scale test.</p>
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<p>Cross-sectional deformation of the shield tunnel when unloading 64 kN between the numerical model and the full-scale test.</p>
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<p>Bending moment variation curve under different loads.</p>
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<p>Axial force variation curve under different loads.</p>
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<p>Joint opening variation curve under different loads.</p>
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<p>Dislocation variation curve under different loads.</p>
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<p>Relationship curve between the longitudinal bolt and the tunnel joint opening.</p>
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<p>Relationship curve between the circumferential bolt and the tunnel horizontal deformation.</p>
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<p>Diagram of the crack distribution on the outer surface of the tunnel segment.</p>
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<p>Photos of the cracks on the outer surface of the tunnel segment at different angles.</p>
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<p>Diagram of crack distribution on the inter surface of the tunnel segment.</p>
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<p>Photos of the cracks on the inter surface of the tunnel segment at different angles.</p>
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13 pages, 4118 KiB  
Article
A Simple and Effective Method to Evaluate Seismic Maximum Floor Velocities for Steel-Framed Structures with Supplementary Dampers
by Alexia Kosmidou, Foteini Konstandakopoulou, Nikos Pnevmatikos, Panagiotis G. Asteris and George Hatzigeorgiou
Appl. Mech. 2023, 4(4), 1114-1126; https://doi.org/10.3390/applmech4040057 - 24 Oct 2023
Viewed by 1253
Abstract
A new method to evaluate the maximum seismic story velocities for steel buildings is examined here. It is well known that story velocities are vital parameters for the design of steel structures with supplementary dampers. It has been recognized that nonlinear time history [...] Read more.
A new method to evaluate the maximum seismic story velocities for steel buildings is examined here. It is well known that story velocities are vital parameters for the design of steel structures with supplementary dampers. It has been recognized that nonlinear time history analysis is required to achieve an accurate evaluation of actual velocities, but this approach seems to be complicated and time-consuming for practical engineers. For this reason, this paper investigates the inelastic velocity ratio, which can be defined as the ratio of the maximum inelastic velocity to the maximum elastic one for steel buildings. The knowledge of this ratio, a unique factor for the whole structure, can be used to evaluate the maximum inelastic story velocities directly from the elastic counterparts. The proposed study is general and can be used in both ordinary steel structures as well as steel structures with supplemental damping devices. Widespread parametric studies are executed to achieve simple yet effective expressions for inelastic velocity ratios. Full article
(This article belongs to the Topic Advances on Structural Engineering, 2nd Volume)
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<p>Inelastic velocity ratio for two strong ground motions and <span class="html-italic">q</span> = 4.</p>
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<p>Examples of planar steel frames examined here.</p>
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<p>Bilinear elastoplastic hysteretic model.</p>
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<p><span class="html-italic">P</span>-<span class="html-italic">M</span> interaction diagram (Carr, [<a href="#B32-applmech-04-00057" class="html-bibr">32</a>]).</p>
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<p>Inherent damping ratio as a function of the number of stories for the steel moment-resisting frames under consideration.</p>
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<p>Viscous damper’s model (adapted from [<a href="#B32-applmech-04-00057" class="html-bibr">32</a>]).</p>
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<p>Accelerogram spectra, mean spectrum, and design spectrum EC8 [<a href="#B1-applmech-04-00057" class="html-bibr">1</a>].</p>
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<p>Profiles of inter-story velocities for a 3-story building for <span class="html-italic">ξ<sub>eq.</sub></span> = 5% (<b>left</b>) and 30% (<b>right</b>).</p>
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<p>Profiles of inter-story velocities for 9-story building for <span class="html-italic">ξ<sub>eq.</sub></span> = 5% (<b>left</b>) and 30% (<b>right</b>).</p>
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<p>Predicted vs. ’exact’ maximum story velocities: <span class="html-italic">V<sub>PR</sub></span>/<span class="html-italic">V<sub>NTHA</sub></span> ratio.</p>
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23 pages, 8210 KiB  
Article
Assessment of Soil–Structure Interaction Effects on the Beirut Port Silos Due to the 4 August 2020 Explosion: A Coupled Eulerian–Lagrangian Approach
by Ali Jahami, Jana Halawi, Yehya Temsah and Lina Jaber
Infrastructures 2023, 8(10), 147; https://doi.org/10.3390/infrastructures8100147 - 12 Oct 2023
Cited by 2 | Viewed by 1855
Abstract
Blast loadings have become the subject of research in recent decades due to the threats they pose to the surrounding medium. On 4 August 2020, a huge explosion occurred in the Port of Beirut that led to massive damages in the medium surrounding [...] Read more.
Blast loadings have become the subject of research in recent decades due to the threats they pose to the surrounding medium. On 4 August 2020, a huge explosion occurred in the Port of Beirut that led to massive damages in the medium surrounding it. Researchers have conducted studies in order to estimate the equivalent explosive mass as well as the damage extent left on structures; however, the studies considered the soil–structure interaction by simple methods. For that, this paper aims to understand the effect of explosion on the grain silo structure present at the port with an emphasis on the soil–structure interaction effects. The structure consists of a group of silos resting on a raft footing that is supported by group of driven piles. A soil–structure model analysis is performed in order to investigate the soil behavior, the damage extent in piles, and the soil–structure interaction due to the Beirut explosion using the CEL (Coupled Eulerian–Lagrangian) approach that suits events involving large deformation. The analysis is performed using the ABAQUS/Explicit FEM software (version 6.14) taking into account the properties of soil medium, the contact algorithm at the soil–structure interface, and the boundary conditions in order to better simulate the real field conditions and ensure accurate results. The work is primarily validated through site data such as the crater size and silo damage. Full article
(This article belongs to the Topic Advances on Structural Engineering, 2nd Volume)
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<p>Phases of construction of silos (mm).</p>
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<p>Internal division of silos.</p>
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<p>L.S dimensions below and above level 3.45 m.</p>
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<p>Silo walls’ reinforcement after rehabilitation (mm).</p>
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<p>Section 1-1 for the silo’s wall (mm).</p>
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<p>Distribution of piles under a typical silo.</p>
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<p>(<b>a</b>) The whole model in ABAQUS. (<b>b</b>) The center of explosion.</p>
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<p>Crater’s dimensions.</p>
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<p>Equivalent plastic strain vs. distance in x−direction.</p>
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<p>Equivalent plastic strain vs. distance in z−direction.</p>
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<p>Crater limits and planar axes in ABAQUS.</p>
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<p>Representation of tensile damage in silos (red hue denotes extensive damage).</p>
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<p>Manifestation of tensile damage in the third row.</p>
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<p>Destruction of silos based on site visits.</p>
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<p>Remaining silo numbers (third row).</p>
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<p>Vertical displacement in the remaining silos of 3rd row.</p>
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<p>Lateral displacement in z-direction in the remaining silos (top face).</p>
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<p>Damage level against drift ratio.</p>
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<p>Tensile Damage in the raft.</p>
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<p>Vertical displacement in raft at each path.</p>
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<p>Visualization of piles exceeding prescribed strength limits at peak response (t = 0.4 s): indicated in red for tensile stresses and blue for compressive stresses.</p>
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<p>Average lateral displacement in piles under each row of silos.</p>
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<p>Distribution of plastic strains within the crater zone: (<b>a</b>) along the x-axis, (<b>b</b>) along the y-axis, (<b>c</b>) along the z-axis.</p>
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<p>Distribution of plastic strains at the silo vicinity: (<b>a</b>) along the x-axis, (<b>b</b>) along the y-axis, (<b>c</b>) along the z-axis.</p>
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<p>Mohr’s circle of soil underneath the silos vs. Mohr–Coulomb failure envelope.</p>
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<p>Average shear stress along the soil–pile interface.</p>
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<p>Ratio of initial to post-explosion contact stress at 0.8 s across different pile depths for each silo row.</p>
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19 pages, 9791 KiB  
Article
Improving the Properties of Saline Soil Using a Deep Soil Mixing Technique
by Mohamed A. Hammad, Yahia Mohamedzein and Mohamed Al-Aghbari
CivilEng 2023, 4(4), 1052-1070; https://doi.org/10.3390/civileng4040057 - 6 Oct 2023
Cited by 1 | Viewed by 1719
Abstract
Saline soils belong to the category of problematic soils with high compressibility and weak shear strength when exposed to water. Water dissolves the salts in soils which are the primary cementing agents. Therefore, stabilization methods that provide sustainable cementing substances are employed in [...] Read more.
Saline soils belong to the category of problematic soils with high compressibility and weak shear strength when exposed to water. Water dissolves the salts in soils which are the primary cementing agents. Therefore, stabilization methods that provide sustainable cementing substances are employed in this study using deep soil mixing techniques to enhance the properties of saline soil. In this regard, a laboratory-scaled deep soil mixing procedure was developed to treat the soil in a way similar to the field methods. A binder, consisting of marble powder and cement, was employed to treat the soil. This study aimed to select the most efficient binder mix design in terms of optimum marble powder/cement ratio and optimum water/binder ratio. Unconfined compressive strength, durability, density measurements and ultrasonic velocity pulse tests were conducted on the treated soil. To determine the treatment efficacy, microstructure analysis of the treated samples was conducted. The 80C20MP and 70C30MP samples exhibit a dense soil structure with minimal voids, and their microstructure is denser than the other treated specimens. Additionally, the EDX analysis shows increased calcium percentages with up to 30% MP replacement, aligning well with the microstructure analysis and the UCS values. The results indicate that the economical and eco-friendly binder mix consisted of (70% to 80%) cement and (20% to 30%) marble powder with water/binder ratio in the range of 1.1 to 1.3. This mix contributed greatly to the improvement in soil strength and integrated columns. Full article
(This article belongs to the Topic Advances on Structural Engineering, 2nd Volume)
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<p>Particle size gradation analysis for the soil, OPC and MP.</p>
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<p>The developed deep soil mixing apparatus.</p>
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<p>A schematic flow chart of the methodology, testing and research objective.</p>
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<p>Stress/strain relationship for different OPC/MP treated soil.</p>
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<p>MP replacement effect on the treated soil UCS.</p>
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<p>Comparison between published studies [<a href="#B10-civileng-04-00057" class="html-bibr">10</a>,<a href="#B35-civileng-04-00057" class="html-bibr">35</a>,<a href="#B48-civileng-04-00057" class="html-bibr">48</a>] and the current study in terms of UCS value.</p>
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<p>Different w/b ratios of treated soil samples.</p>
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<p>Effect of w/b ratio on USC of treated soil.</p>
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<p>Treated sample bulk density measurements.</p>
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<p>Velocity measurements for treated samples with different MP contents.</p>
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<p>Weight loss of treated samples due to wetting and drying with brushing cycles.</p>
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<p>Volume loss due to wetting and drying with brushing cycles of treated samples.</p>
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<p>(<b>a</b>) SEM image for untreated soil. (<b>b</b>) EDX analysis for treated soil.</p>
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<p>(<b>a</b>) SEM image for 100C0MP. (<b>b</b>) EDX analysis for 100C0MP.</p>
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<p>(<b>a</b>) SEM image for 90C10MP. (<b>b</b>) EDX analysis for 90C10MP.</p>
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<p>(<b>a</b>) SEM image for 80C20MP. (<b>b</b>) EDX analysis for 80C20MP.</p>
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<p>(<b>a</b>) SEM image for 70C30MP. (<b>b</b>) EDX analysis for 70C30MP.</p>
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<p>(<b>a</b>) SEM image for 50C50MP. (<b>b</b>) EDX analysis for 50C50MP.</p>
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16 pages, 8430 KiB  
Article
Influence of Temperature on Shear Behavior of Lightweight Reinforced Concrete Beams Using Pozzolana Aggregate and Expanded Polystyrene Beads
by Mu’tasim Abdel-Jaber, Nasim Shatarat, Hasan Katkhuda, Hebah Al-zu’bi, Rawand Al-Nsour, Rouzan Alhnifat and Ahmad Al-Qaisia
CivilEng 2023, 4(3), 1036-1051; https://doi.org/10.3390/civileng4030056 - 21 Sep 2023
Cited by 3 | Viewed by 1606
Abstract
The innovation inherent to employing expanded polystyrene (EPS) beads lies in its transformative impact on traditional concrete practices. Through the incorporation of EPS beads in concrete mixtures, a novel approach emerges that significantly alters the material’s characteristics, and opens up new avenues for [...] Read more.
The innovation inherent to employing expanded polystyrene (EPS) beads lies in its transformative impact on traditional concrete practices. Through the incorporation of EPS beads in concrete mixtures, a novel approach emerges that significantly alters the material’s characteristics, and opens up new avenues for construction and design. Studying the shear behavior of RC beams made with EPS beads is essential for advancing knowledge, improving design practices, ensuring structural integrity, and promoting the effective and responsible use of innovative materials in construction. This research experimentally investigated the effect of using EPS beads and pozzolana aggregate (PA) on the shear behavior of the RC beams. A total of 27 simply supported rectangular beams were cast, using three novel distinct mix designs, and were subjected to two-point load testing until failure. These three mixes were categorized as follows: a control mix, a mix with only EPS, and a mix with EPS, along with an additive. The ultimate failure load was experimentally recorded for all specimens, and the influence of the temperature (300 °C and 600 °C) on the RC beams made with EPS was examined. The findings revealed a reduction in the concrete compressive strength and density in the beams containing EPS and EPS with superplasticizers of (21.7%, 24.9%) and (11.3%, 16.2%), respectively. Additionally, EPS played a significant role in diminishing the ultimate shear capacity of the beams, compared to the control beams, by about 19.4%. However, the addition of a superplasticizer along with the EPS helped to maintain the beam capacity, to some extent. Conversely, the beams exposed to a temperature of 300 °C exhibited an almost similar capacity to that of the control beams without heating. Nevertheless, at 600 °C, the beams displayed a noticeable decrease in the ultimate load capacity, compared to the unheated control beams. Full article
(This article belongs to the Topic Advances on Structural Engineering, 2nd Volume)
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<p>Pozzolana aggregate.</p>
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<p>Expanded polystyrene beads.</p>
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<p>Geometrical and reinforcement details.</p>
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<p>The test setup.</p>
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<p>The casting process.</p>
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<p>Heat furnace.</p>
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<p>The tested cubes for all the concrete specimens.</p>
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<p>The load–displacement curves of the LS, LS-P, and LS-P* samples.</p>
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<p>The load–displacement curves of the LS-300, LS-P300, LS-P*300 samples.</p>
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<p>The load–displacement curves of the LS-600, LSP-600, and LS-P*-600 samples.</p>
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<p>The crack pattern of beam destruction.</p>
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<p>The crack pattern of beam destruction.</p>
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<p>The effect of high temperature on the EPS at the surface, and inside the RC beams.</p>
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<p>The variation in the load-carrying capacity of the unheated, heated-at-300 °C, and heated-at-600 °C beam specimens.</p>
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21 pages, 9460 KiB  
Article
Dynamic Response Analysis of Long-Span Bridges under Random Traffic Flow Based on Sieving Method
by Zhiqiang Han, Gang Xie, Yongjun Zhou, Yajuan Zhuo, Yelu Wang and Lin Shen
Buildings 2023, 13(9), 2389; https://doi.org/10.3390/buildings13092389 - 20 Sep 2023
Cited by 2 | Viewed by 1054
Abstract
To overcome the limitations of using time interval division to calculate the bridge impact coefficient (IM), a sieving method has been proposed. This method employs multiple sieves on bridge time–history curve samples to ultimately obtain the bridge impact coefficients. Firstly, CA cellular automata [...] Read more.
To overcome the limitations of using time interval division to calculate the bridge impact coefficient (IM), a sieving method has been proposed. This method employs multiple sieves on bridge time–history curve samples to ultimately obtain the bridge impact coefficients. Firstly, CA cellular automata are used to establish different levels of traffic flow fleet models. The random traffic flow–bridge coupling dynamic model is established through wheel–bridge displacement coordination and mechanical coupling relationships based on the theory of modal synthesis. Then, the variation of bridge dynamic time–history curves for different classes of random traffic flow, speed and pavement unevenness parameters are analyzed. The sieving method is applied to screen the extreme points of the dynamic time–history curve of the bridge, enabling the distribution law of the bridge IM to be obtained using the Kolmogorov–Smirnov test (K–S test) and statistical analysis. Finally, the calculated value is then compared with the IM specifications of multiple countries. The results show that the proposed method has high identification accuracy and produces a good inspection effect. The value obtained using the sieving method is slightly larger than the value specified in the US code, 0.33, which is considerably larger than the values specified in other national codes. As pavement conditions deteriorate, the IM of the bridge increases rapidly, especially under Class C and Class D pavement unevenness, which exceed the values specified in various national bridge specifications. Full article
(This article belongs to the Topic Advances on Structural Engineering, 2nd Volume)
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Graphical abstract
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<p>Calculation process of impact coefficient (time period division).</p>
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<p>Surface map of C-level spatial road roughness.</p>
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<p>Wheel–bridge geometric coupling relationship.</p>
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<p>Wheel–bridge coupling relationship mechanics.</p>
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<p>Comparison of methods.</p>
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<p>Time–history curve of mid-span section displacement.</p>
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<p>The extreme value distribution of 57 to 67 s. (Red represents the extreme points with intrusiveness, while blue represents the desired targets that we hope to obtain through filtering).</p>
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<p>Flowchart of the sieving method.</p>
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<p>Test analysis. (<b>a</b>) Primary screening; (<b>b</b>) Secondary screening;(<b>c</b>) Tertiary screening.</p>
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<p>Test analysis. (<b>a</b>) Primary screening; (<b>b</b>) Secondary screening;(<b>c</b>) Tertiary screening.</p>
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<p>The time–history curve of the bridge displacement. (<b>a</b>) Full time screening results; (<b>b</b>) Period screening results (Δt ∈ [205, 225] s).</p>
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<p>The time–history curve of the bridge displacement. (<b>a</b>) Full time screening results; (<b>b</b>) Period screening results (Δt ∈ [205, 225] s).</p>
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<p>K–S test. (<b>a</b>) Dynamic displacement; (<b>b</b>) Static displacement.</p>
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<p>Bridge model(m). (<b>a</b>) Bridge project (yellow means pier, blue means pier body); (<b>b</b>) Bridge FEM model.</p>
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<p>Vehicular parameters. (<b>a</b>) Vehicle characteristics; (<b>b</b>) Proportion of vehicle types.</p>
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<p>Schematic diagram of a random vehicle flow fleet model under four service levels. (<b>a</b>) Level 1; (<b>b</b>) Level 2; (<b>c</b>) Level 3; (<b>d</b>) Level 4.</p>
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<p>Schematic diagram of a random vehicle flow fleet model under four service levels. (<b>a</b>) Level 1; (<b>b</b>) Level 2; (<b>c</b>) Level 3; (<b>d</b>) Level 4.</p>
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<p>Time–history curve of mid span displacement (V = 50 km/h).</p>
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<p>Time–history curve of mid span displacement (V = 50 km/h).</p>
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<p>Comparison of impact coefficients in Vehicle speed [<a href="#B39-buildings-13-02389" class="html-bibr">39</a>,<a href="#B40-buildings-13-02389" class="html-bibr">40</a>,<a href="#B41-buildings-13-02389" class="html-bibr">41</a>,<a href="#B42-buildings-13-02389" class="html-bibr">42</a>,<a href="#B43-buildings-13-02389" class="html-bibr">43</a>].</p>
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<p>Time–history curve of bridge displacement under different road surface roughness values (the second level of service). (<b>a</b>) Dynamic displacement; (<b>b</b>) Static displacement.</p>
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<p>Comparison of impact coefficients in Road roughness [<a href="#B39-buildings-13-02389" class="html-bibr">39</a>,<a href="#B40-buildings-13-02389" class="html-bibr">40</a>,<a href="#B41-buildings-13-02389" class="html-bibr">41</a>,<a href="#B42-buildings-13-02389" class="html-bibr">42</a>,<a href="#B43-buildings-13-02389" class="html-bibr">43</a>].</p>
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32 pages, 18977 KiB  
Article
Predicting Multiple Numerical Solutions to the Duffing Equation Using Machine Learning
by Yi-Ren Wang and Guan-Wei Chen
Appl. Sci. 2023, 13(18), 10359; https://doi.org/10.3390/app131810359 - 15 Sep 2023
Cited by 3 | Viewed by 1226
Abstract
This study addresses the problem of predicting convergence outcomes in the Duffing equation, a nonlinear second-order differential equation. The Duffing equation exhibits intriguing behavior in both undamped free vibration and forced vibration with damping, making it a subject of significant interest. In undamped [...] Read more.
This study addresses the problem of predicting convergence outcomes in the Duffing equation, a nonlinear second-order differential equation. The Duffing equation exhibits intriguing behavior in both undamped free vibration and forced vibration with damping, making it a subject of significant interest. In undamped free vibration, the convergence result oscillates randomly between 1 and −1, contingent upon initial conditions. For forced vibration with damping, multiple variables, including initial conditions and external forces, influence the vibration patterns, leading to diverse outcomes. To tackle this complex problem, we employ the fourth-order Runge–Kutta method to gather convergence results for both scenarios. Our approach leverages machine learning techniques, specifically the Long Short-Term Memory (LSTM) model and the LSTM-Neural Network (LSTM-NN) hybrid model. The LSTM-NN model, featuring additional hidden layers of neurons, offers enhanced predictive capabilities, achieving an impressive 98% accuracy on binary datasets. However, when predicting multiple solutions, the traditional LSTM method excels. The research encompasses three critical stages: data preprocessing, model training, and verification. Our findings demonstrate that while the LSTM-NN model performs exceptionally well in predicting binary outcomes, the LSTM model surpasses it in predicting multiple solutions. Full article
(This article belongs to the Topic Advances on Structural Engineering, 2nd Volume)
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<p>Schematic diagram of the convergence results of the Duffing equation (undamped free vibration).</p>
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<p>The form of chaos in Duffing equation.</p>
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<p>Convergence graph of single limit cycle.</p>
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<p>Schematic diagram of artificial neuron.</p>
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<p>Schematic diagram of Deep Neural Network.</p>
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<p>Time Recurrent Neural Network architecture (LSTM).</p>
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<p>The results of basic LSTM model training.</p>
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<p>Accuracy results of different hidden layers of LSTM.</p>
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<p>Loss of different hidden layers of LSTM.</p>
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<p>Training results of different neurons of LSTM.</p>
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<p>Loss of different neurons of LSTM.</p>
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<p>LSTM best trained model.</p>
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<p>The unstable situation of LSTM model accuracy.</p>
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<p>The unstable situation of LSTM model loss.</p>
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<p>LSTM-NN model architecture.</p>
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<p>The accuracy of the 3-LSTM hidden layer + 2-NN layer model.</p>
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<p>The loss of the 3-LSTM hidden layer + 2-NN layer model.</p>
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<p>The accuracy of LSTM-NN architecture with different numbers of neurons.</p>
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<p>The loss of LSTM-NN architecture with different numbers of neurons.</p>
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<p>LSTM-NN model architecture for final use.</p>
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<p>The accuracy of the final training results of the LSTM-NN architecture.</p>
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<p>The loss of the final training results of the LSTM-NN architecture.</p>
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<p>Results of the first training.</p>
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<p>The accuracy of different hidden layers of LSTM.</p>
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<p>The loss of different hidden layers of LSTM.</p>
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<p>The accuracy of LSTM with different numbers of neurons.</p>
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<p>The loss of LSTM with different numbers of neurons.</p>
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<p>LSTM model architecture for final use.</p>
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<p>LSTM-NN model training accuracy.</p>
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<p>LSTM-NN model training loss.</p>
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<p>The accuracy of LSTM-NN with different numbers of neurons.</p>
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<p>The loss of LSTM-NN with different numbers of neurons.</p>
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<p>LSTM-NN model architecture for final use.</p>
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<p>Training time of the first five epochs using CPU.</p>
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<p>Training time of the first five epochs using GPU.</p>
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<p>LSTM model prediction results.</p>
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<p>LSTM-NN model prediction results.</p>
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<p>The training time of the first five epochs of the LSTM model.</p>
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<p>The training time of the first five epochs of the LSTM-NN model.</p>
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<p>Max. velocity prediction results by LSTM and LSTM-NN models.</p>
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<p>Min. velocity prediction results by LSTM and LSTM-NN models.</p>
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<p>Max. displacement prediction results by LSTM and LSTM-NN models.</p>
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<p>Min. displacement prediction results by LSTM and LSTM-NN models.</p>
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<p>The training time of the first five Epochs of the LSTM model.</p>
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<p>The training time of the first five Epochs of the LSTM-NN model.</p>
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22 pages, 7760 KiB  
Article
Evaluation of the Seismic Performance of Single-Plate Metallic Slit Dampers Using Experimental and Numerical Data
by John Mark Go Payawal and Dong-Keon Kim
Buildings 2023, 13(9), 2188; https://doi.org/10.3390/buildings13092188 - 28 Aug 2023
Cited by 2 | Viewed by 1305
Abstract
Passive energy dissipation systems and devices are helpful in mitigating the danger of earthquake damage to structures. Metallic slit dampers (MSDs) are one of the most efficient and cost-effective solutions for decreasing seismic energy intake. The potential importance of MSDs in managing vibrations [...] Read more.
Passive energy dissipation systems and devices are helpful in mitigating the danger of earthquake damage to structures. Metallic slit dampers (MSDs) are one of the most efficient and cost-effective solutions for decreasing seismic energy intake. The potential importance of MSDs in managing vibrations and limiting structural fatigue continues to grow as research advances and new materials and designs are introduced. This study evaluated the seismic performance of single-plate MSDs (SPMSDs) through a combination of numerical simulation and assessment of experimental results. ABAQUS software was used to create an assembly consisting of endplates, bolts, and SPMSDs. A real-world earthquake scenario was simulated using cyclic loads based on ASCE/SEI standards, and displacement-measuring devices such as strain gauges and LVDT were employed to record the behavior of the SPMSDs. The results of the experiment are used to assess the compliance of the SPMSDs and discuss their behavior as they undergo minimum and maximum displacements due to minimum and maximum applied forces. The energy dissipation capabilities of the dampers are presented by analyzing and comparing the area of their hysteresis loops, equivalent viscous damping, and their damping ratios. Actual failure modes are identified and shown to describe the limitations and potential vulnerability of the dampers. The relative error between the lowest and greatest recorded forces from experimental data and numerical simulation ranges from 4.4% to 5.7% for SPMSD 1 and from 1.6% to 2.1% for SPMSD 2, respectively. These deviation values represent a satisfactory level of precision, demonstrating that the numerical simulation accurately predicts the actual performance and behavior of the dampers when subjected to cyclic stress. The topology optimization performed in this study yielded an improved geometry of the SPMSD suited for a corresponding maximum considered earthquake (MCER) displacement of ±33 mm. This research also suggests practical implementations of the investigated and improved SPMSDs. Full article
(This article belongs to the Topic Advances on Structural Engineering, 2nd Volume)
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<p>Numerical and experimental evaluation flowchart of MSD analysis.</p>
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<p>Procedural steps for experimentally and numerically assessing SPMSDs.</p>
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<p>Geometry of single-plate MSDs: <b>left</b>- single-plate MSD 1(SPMSD 1), <b>right</b>- single-plate MSD 2 (SPMSD 2).</p>
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<p>Abaqus model of a localized slit damper (<b>left</b>: assembly, <b>upper right</b>: bolt pre-tension, <b>bottom right</b>: application of damper, bolt, and end-plate Constraints).</p>
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<p>Experimental setup with jig frame structure (<b>bottom left</b>—photo of the experimental setup from the front and <b>bottom right</b>—photo of the experimental setup from the back).</p>
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<p>Experimental setup with jig frame structure ((<b>a</b>). SPMSD 1; (<b>b</b>). SPMSD 2; (<b>c</b>). Strain gauge numbering and orientation during experiment).</p>
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<p>Strut-slit detail.</p>
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<p>Hysteretic behavior ((<b>a</b>). SPMSD 1; (<b>b</b>). SPMSD 2).</p>
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<p>Equivalent viscous damping ((<b>a</b>). SPMSD 1; (<b>b</b>). SPMSD 2).</p>
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<p>Strain distribution and cumulative displacement ((<b>a</b>). SPMSD 1; (<b>b</b>). SPMSD 2).</p>
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<p>Failure modes (1st row: experimental, 2nd row: FEM, 3rd row: actual photos).</p>
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<p>Comparison of experimental and numerical hysteretic responses ((<b>a</b>). SPMSD 1; (<b>b</b>). SPMSD 2).</p>
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<p>Detailing of a conventional brace installed with an SPMSD.</p>
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<p>Detailing of a seesaw connection installed with an SPMSD.</p>
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<p>Detailing of beam (girder)-to-column connection with a wide opening installed with an SPMSD.</p>
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<p>Optimization model.</p>
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24 pages, 13919 KiB  
Article
Soil–Structure Interaction Effects on Seismic Responses of a Conventional and Isolated Bridge Subjected to Moderate Near-Fault and Far-Field Records
by Nastaran Cheshmehkaboodi, Lotfi Guizani and Noureddine Ghlamallah
CivilEng 2023, 4(3), 702-725; https://doi.org/10.3390/civileng4030040 - 21 Jun 2023
Viewed by 1615
Abstract
Seismic isolation is a powerful tool for mitigating seismic risk and improving structural performance. However, some parameters, such as earthquake inputs and soil characteristics, influence the technology’s performance. This research aims to investigate the effects of soil–structure interaction (SSI) with regard to different [...] Read more.
Seismic isolation is a powerful tool for mitigating seismic risk and improving structural performance. However, some parameters, such as earthquake inputs and soil characteristics, influence the technology’s performance. This research aims to investigate the effects of soil–structure interaction (SSI) with regard to different moderate earthquakes associated with different distances of the source to the site, frequency content, and different soil characteristics on the seismic response of the isolated bridges. Near-fault (NF) and far-field (FF) records are applied to the conventional and isolated bridge with and without considering the underlying soil. For this reason, using the direct and simplified methods, three soil properties representing rock, dense, and stiff soils are modeled in Abaqus software. Nonlinear time history analysis (NLTHA) is carried out, and structural responses of both approaches in terms of maximum deck acceleration, base shear, and displacement of the deck and the isolation system are studied. Results demonstrate that the difference between the two approaches is significant. Using the simplified method is a rather simple approach that roughly captures the important features of the record characteristics and SSI. Furthermore, careful attention should be paid to the base shear responses and the isolator displacement demands, as they are significantly amplified in softer soils. In addition, the peak ground acceleration to peak ground velocity ratio (PGA/PGV) plays a decisive role in all dynamic responses. Records with a lower PGA/PGV ratio cause higher dynamic responses in terms of displacement and acceleration/force, regardless of the distance of the ruptured fault, while NF records show higher dynamic responses compared to FF records. Full article
(This article belongs to the Topic Advances on Structural Engineering, 2nd Volume)
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<p>General elevation of the studied conventional (<b>left</b>) and isolated (<b>right</b>) bridge.</p>
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<p>(<b>a</b>) Isolated bridge model in the direct approach and soil, (<b>b</b>) bilinear force–displacement behavior of SIS.</p>
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<p>Steps to create simplified model.</p>
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<p>Strain index for different soil types.</p>
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<p>Spectral accelerations of the scaled NF and FF records log scale.</p>
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<p>Spectral accelerations captured in different soils with the maximum and minimum PGA/PGV ratios for NF and FF records and the average spectrum for all records.</p>
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<p>Absolute maximum acceleration responses vs. PGA/PGV ratios (C = Correlation coefficient from Anova).</p>
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<p>Acceleration ratio (SSI/Fixed-base).</p>
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<p>Absolute maximum displacement responses vs. PGA/PGV ratios (C = Correlation coefficient from Anova).</p>
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<p>Displacement ratio (SSI/Fixed-base).</p>
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<p>Absolute maximum base shear responses vs. PGA/PGV ratios (C = Correlation coefficient from Anova).</p>
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<p>Base shear ratio (SSI/Fixed-base).</p>
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<p>Responses of the conventional bridge with T = 0.2 s.</p>
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19 pages, 4679 KiB  
Article
Dynamic Analysis of a Concrete-Cored Deep Cement Mixing Pile under Horizontal Dynamic Loads
by Gang Su, Hongbo Liu, Guoliang Dai, Xinsheng Chen and Yaguang Deng
Buildings 2023, 13(6), 1378; https://doi.org/10.3390/buildings13061378 - 26 May 2023
Cited by 1 | Viewed by 1377
Abstract
Concrete-cored deep cement mixing (DCM) pile is a novel type of pile foundation, and its lateral dynamic response analysis has great practical significance. Based on the elastic dynamic theory, this study investigated the lateral dynamic response of a concrete-cored DCM pile in the [...] Read more.
Concrete-cored deep cement mixing (DCM) pile is a novel type of pile foundation, and its lateral dynamic response analysis has great practical significance. Based on the elastic dynamic theory, this study investigated the lateral dynamic response of a concrete-cored DCM pile in the single-phase viscoelastic soil using theoretical deduction and parametric analysis. Considering the special structure of the concrete-cored DCM pile, the lateral vibration equation of the concrete-cored DCM pile is first established with mechanical equilibrium, and then the dynamic behavior of the soil around the pile is described using the existing governing equations of single-phase soils. Subsequently, the solutions for the dynamic impedances at the pile top are deduced after a series of rigorous theoretical derivations. Finally, the influence of the pile and soil parameters on the dynamic impedances at the pile top is studied using calculation examples and parameter analysis. The results reveal that the radius of the concrete-cored DCM pile obviously affects the dynamic impedances at the pile top. Enhancing the elastic modulus of the concrete-cored DCM pile is beneficial for augmenting the dynamic impedances at the pile top. An improvement in the soil density will increase the stiffness factors of the dynamic impedances at the pile top but will reduce their damping factors. Full article
(This article belongs to the Topic Advances on Structural Engineering, 2nd Volume)
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<p>Scheme for the concrete-cored DCM pile–soil system.</p>
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<p>Analysis element of concrete-cored DCM pile. (<b>a</b>) Cement–soil outer pile; (<b>b</b>) concrete inner pile.</p>
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<p>Solution flow chart of concrete-cored DCM pile under horizontal dynamic loads.</p>
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<p>Comparison curves. (<b>a</b>) Comparison with Novak and Nogami (1977) [<a href="#B27-buildings-13-01378" class="html-bibr">27</a>]. (<b>b</b>) Comparison with Ding et al. (2021) [<a href="#B33-buildings-13-01378" class="html-bibr">33</a>].</p>
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<p>Influence of the radii of concrete-cored DCM pile on horizontal dynamic impedance. (<b>a</b>) Stiffness factor. (<b>b</b>) Damping factor.</p>
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<p>Influence of the radii of concrete-cored DCM pile on rocking dynamic impedance. (<b>a</b>) Stiffness factor. (<b>b</b>) Damping factor.</p>
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<p>Influence of the radii of concrete-cored DCM pile on horizontal–rocking dynamic impedance. (<b>a</b>) Stiffness factor. (<b>b</b>) Damping factor.</p>
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<p>Influence of the elastic moduli of concrete-cored DCM pile on horizontal dynamic impedance. (<b>a</b>) Stiffness factor. (<b>b</b>) Damping factor.</p>
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<p>Influence of the elastic moduli of concrete-cored DCM pile on rocking dynamic impedance. (<b>a</b>) Stiffness factor. (<b>b</b>) Damping factor.</p>
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<p>Influence of the elastic moduli of concrete-cored DCM pile on horizontal–rocking dynamic impedance. (<b>a</b>) Stiffness factor. (<b>b</b>) Damping factor.</p>
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<p>Influence of the soil density on horizontal dynamic impedance. (<b>a</b>) Stiffness factor. (<b>b</b>) Damping factor.</p>
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<p>Influence of the soil density on rocking dynamic impedance. (<b>a</b>) Stiffness factor. (<b>b</b>) Damping factor.</p>
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<p>Influence of the soil density on horizontal–rocking dynamic impedance. (<b>a</b>) Stiffness factor. (<b>b</b>) Damping factor.</p>
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14 pages, 6156 KiB  
Article
Structural Design and Numerical Analysis of Hoisting Device of Test Bed for Aircraft Engine
by Hyunbum Park
Appl. Mech. 2023, 4(2), 407-420; https://doi.org/10.3390/applmech4020023 - 12 Apr 2023
Cited by 1 | Viewed by 1878
Abstract
In this work, a test bed and stand structure were designed for the thrust test of an aircraft. The engine test rig consists of a thrust stand, test bed, transport system, and hoisting device. In this study, structural design and analysis of the [...] Read more.
In this work, a test bed and stand structure were designed for the thrust test of an aircraft. The engine test rig consists of a thrust stand, test bed, transport system, and hoisting device. In this study, structural design and analysis of the stand and bed for engine thrust test equipment were performed. The stand structure supported the engine, and the test bed moved the thrust test equipment and the engine. Structural design loads were defined by analyzing the operating conditions. Structural analysis was performed based on the structural design results. As a result of analyzing the structural safety against thrust, which is the main design load, it was considered to be sufficiently safe. Finally, the target structure was manufactured to verify the design result. Full article
(This article belongs to the Topic Advances on Structural Engineering, 2nd Volume)
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<p>The concept of the moving wheel drive shaft.</p>
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<p>Distribution of torsional moment and shear stress caused by load and torque.</p>
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<p>Stress analysis result of the shaft structure.</p>
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<p>Displacement analysis result of the shaft structure.</p>
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<p>The 3D modeling result and boundary conditions of the hoisting device.</p>
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<p>Finite element method modeling result.</p>
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<p>Stress analysis result of the structural design result.</p>
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<p>Displacement analysis result of the structural design result.</p>
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<p>Buckling analysis result of the structural design result.</p>
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<p>FEM modeling result of the test bed and stand.</p>
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<p>Load and boundary conditions of the test bed and stand.</p>
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<p>Stress analysis result of the structural design result.</p>
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<p>Displacement analysis result of the structural design result.</p>
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<p>Buckling analysis result of the structural design result.</p>
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<p>Manufacturing and test of structural design result.</p>
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23 pages, 6743 KiB  
Article
Numerical Method for Creep Analysis of Strengthened Fatigue-Damaged Concrete Beams
by Yunfei Ding, Yan Fang, Weiliang Jin, Jun Zhang, Bixiong Li and Jianghong Mao
Buildings 2023, 13(4), 968; https://doi.org/10.3390/buildings13040968 - 6 Apr 2023
Cited by 1 | Viewed by 1539
Abstract
Fatigue-damaged concrete improves the load-bearing capacity of components by increasing the cross section. However, the creep performance of damaged components after the repair has received less attention. Thus, this study establishes a constitutive creep model of strengthened fatigue-damaged concrete on the basis of [...] Read more.
Fatigue-damaged concrete improves the load-bearing capacity of components by increasing the cross section. However, the creep performance of damaged components after the repair has received less attention. Thus, this study establishes a constitutive creep model of strengthened fatigue-damaged concrete on the basis of damage mechanics and numerically simulates the strengthened component. The accuracy of the proposed model is verified by conducting creep tests on fatigue-damaged concrete beams. According to the numerical simulation results, increasing the section height profoundly affects the ability to control their creep deflection. The incremental creep deflection of the beams with a strengthened section height of 50, 100, and 150 mm loaded for 365 days decreased by 0.107, 0.228, and 0.326 mm, respectively, compared with the unstrengthened damaged beam. Moreover, this reinforcement method excellently controls the deflection of the damaged components under a negative bending moment. The model can forecast the creep deformation of undamaged components or damaged components after being strengthened, which facilitates structural maintenance and decision-making about reinforcement. Full article
(This article belongs to the Topic Advances on Structural Engineering, 2nd Volume)
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<p>The constitutive relationship of materials under damage. (<math display="inline"><semantics> <mrow> <mi>d</mi> <mi>f</mi> </mrow> </semantics></math> represents the force of micro-element, <math display="inline"><semantics> <mrow> <mi>d</mi> <mi>A</mi> </mrow> </semantics></math> is the area of micro-element, <math display="inline"><semantics> <mrow> <mi>d</mi> <mover accent="true"> <mi>A</mi> <mo stretchy="true">¯</mo> </mover> </mrow> </semantics></math> is the effective area of micro-element, and <math display="inline"><semantics> <mi>ε</mi> </semantics></math> denotes the strain).</p>
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<p>The flow chart for subroutine USERMAT: <span class="html-italic">N<sub>i</sub></span> denotes the number of cycles, <span class="html-italic">N<sub>i+1</sub></span> means the number of cycles after increase, <math display="inline"><semantics> <mrow> <mi mathvariant="sans-serif">Δ</mi> <mi>N</mi> </mrow> </semantics></math> indicates cycle increment, <span class="html-italic">t<sub>i</sub></span> represents time, <span class="html-italic">t<sub>i+1</sub></span> is the time after increase, and <math display="inline"><semantics> <mrow> <mi mathvariant="sans-serif">Δ</mi> <mi>t</mi> </mrow> </semantics></math> denotes time increment.</p>
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<p>The relationship between the stress increment and time used in the calculations of the USERMAT subroutine.</p>
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<p>The sections and reinforcement of the concrete beams (unit: mm): (<b>a</b>) The cross-sectional dimensions; (<b>b</b>) the positive bending moment section; and (<b>c</b>) the negative bending moment section.</p>
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<p>The finite element model of the concrete beam: (<b>a</b>) The component under a positive bending moment; (<b>b</b>) the reinforcement skeleton under a positive bending moment; (<b>c</b>) the component under a negative bending moment; and (<b>d</b>) the reinforcement skeleton under a negative bending moment.</p>
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<p>A schematic of the carbon fiber reinforcement method (unit: mm).</p>
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<p>The fatigue loading of the precast beams: (<b>a</b>) a schematic of the fatigue loading test (units: mm) and (<b>b</b>) the layout of the fatigue loading test.</p>
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<p>The midspan deflection of the beam with a fatigue life of 152,355 cycles.</p>
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<p>The creep and shrinkage experiments on the concrete specimens: (<b>a</b>) a schematic of the creep loading test, (<b>b</b>) the creep loading test and (<b>c</b>) the shrinkage test. (C1 and C2 are standard creep tests specimens, SK is shrinkage test specimen).</p>
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<p>A schematic of the creep test (mm).</p>
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<p>The properties of concrete: (<b>a</b>) uniaxial stress–strain and (<b>b</b>) the creep curves of the concrete.</p>
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<p>The evolution of the (<b>a</b>) midspan deflection and (<b>b</b>) midspan deflection increment during fatigue loading.</p>
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<p>Comparing the elastic strain in the midspan section of the composite beams: (<b>a</b>) F-0%-100-80-10; (<b>b</b>) F-2%-100-80-10; (<b>c</b>) F-10%-100-80-10; and (<b>d</b>) F-60%-100-80-10.</p>
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<p>The development of the (<b>a</b>) midspan deflection and (<b>b</b>) midspan deflection increment during fatigue loading.</p>
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<p>The (<b>a</b>) midspan deflection increment and (<b>b</b>) creep coefficient of the concrete beams under different stresses.</p>
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<p>Comparing the stress on the beams under creep at various loading levels.</p>
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<p>The creep effect of the fatigue-damaged concrete beams of different ages under loading: (<b>a</b>) the midspan deflection increment and (<b>b</b>) the section stress.</p>
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<p>The creep of the concrete with different heights of reinforcement under a positive bending moment: (<b>a</b>) the midspan deflection increment and (<b>b</b>) the section stress.</p>
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<p>The creep of the concrete with different heights of reinforcement under a negative bending moment: (<b>a</b>) midspan deflection increment and (<b>b</b>) the section stress.</p>
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18 pages, 5634 KiB  
Article
Research and Application of Key Technologies for the Construction of Cemented Material Dam with Soft Rock
by Jinsheng Jia, Lianying Ding, Yangfeng Wu, Chun Zhao and Lei Zhao
Appl. Sci. 2023, 13(7), 4626; https://doi.org/10.3390/app13074626 - 6 Apr 2023
Cited by 3 | Viewed by 2198
Abstract
In order to safely and efficiently use soft rock aggregate cemented dams in red bed regions and promote the development of widely sourced cemented sand and gravel dam materials, the Jinjigou project in China applied soft rock for the first time in the [...] Read more.
In order to safely and efficiently use soft rock aggregate cemented dams in red bed regions and promote the development of widely sourced cemented sand and gravel dam materials, the Jinjigou project in China applied soft rock for the first time in the construction of cemented material dams. This article further explores the concept of cemented material dams from conducting on-site direct shear tests and research on soft rock material ratios and explores and invents a new structure and construction method by combining soft rock cemented sand and gravel with cemented rockfill. This article also proposes a digital mixing and intelligent dynamic control method for cemented material dams with soft rock. The research results show that soft rock aggregate content not exceeding 60% can produce soft rock cemented gravel with a compressive strength of no less than 6 MPa. The stress on the dam body is small and does not produce tensile stress. The dam body with added soft rock has certain shear-bearing capacity, with a shear friction coefficient of 0.99~1.10 MPa, cohesion of 0.26~0.53 MPa, and high residual strength, accounting for 60~80% of the peak strength. At the same time, the problems of large fluctuations in moisture content and the uneven grading of the soft rock and riverbed gravel mix during the mixing and production process, and the significant influence on safety caused by the large strength dispersion of the cemented sand and gravel, are resolved, ensuring the quality of soft rock cemented sand and gravel preparation. The successful application of soft rock cemented material dams in Jinjigou has achieved a breakthrough in key technologies for soft rock cemented dam construction in red bed regions, proving the feasibility of soft rock cemented material dam construction and having broad prospects for application and promotion. Full article
(This article belongs to the Topic Advances on Structural Engineering, 2nd Volume)
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<p>Typical design cross-section of a cemented soft rock dam.</p>
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<p>Shear stress–displacement curves of typical measurement points.</p>
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<p>The typical failure of the shear piers: (<b>a</b>) soft sandstone contents of 50% between the bulk alone; (<b>b</b>) soft sandstone contents of 60% between the bulk alone; (<b>c</b>) soft sandstone contents of 70% between the bulk alone; and (<b>d</b>) soft sandstone contents of 60% between the bulk and the concrete interface.</p>
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<p>Diagram of the vertical normal stress of the dam: (<b>a</b>) overflow dam section (Pa); (<b>b</b>) non-overflow dam section (Pa); (<b>c</b>) vertical normal stress distribution diagram of the overflow dam axis cross-section; and (<b>d</b>) vertical normal stress distribution diagram of the non-overflow dam axis cross-section.</p>
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<p>Jinjigou cemented soft rock dam.</p>
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<p>Cemented sand and gravel and cemented rockfill: (<b>a</b>) schematic diagram of the structure of the cemented rockfill dam and (<b>b</b>) laying test of the cemented rockfill material. Note: 1 is the first layer of cemented sand and gravel; 2 is the cemented rockfill layer; and 3 is the second layer of cemented sand and gravel.</p>
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<p>Radar detection results of the cemented rockfill (G–G’ line).</p>
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<p>Digital mixing and intelligent dynamic control platform for cemented dams.</p>
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<p>Testing of aggregate moisture using rapid monitoring technology.</p>
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<p>Flowchart of the online detection and identification of the aggregate gradation in the cemented sand and gravel.</p>
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<p>Relationship between the water use and compressive strength of cemented sand and gravel materials.</p>
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<p>BP neural network for compressive strength prediction of cemented material dam: (<b>a</b>) prediction results of compressive strength and (<b>b</b>) linear regression equation.</p>
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19 pages, 7857 KiB  
Article
Fixture Layout Optimization of Sheet Metals by Integrating Topology Optimization into Genetic Algorithm
by Shah A. Haseeb, Zeshan Ahmad, Tarek N. Dief, Saeed K. Alnuaimi, Tipu Sultan, Khazar Hayat, Muhammad Rizwan Younis and Matteo Zoppi
Appl. Sci. 2023, 13(7), 4395; https://doi.org/10.3390/app13074395 - 30 Mar 2023
Cited by 3 | Viewed by 1670
Abstract
Manufacturing process accuracy is obtained by proper arrangement of fixture elements known as fixture layout. A N-3-2-1 method is used for sheet metals which requires (N + 3) fixture elements to constrain deformation normal to surface. Genetic Algorithm (GA) is used for fixture [...] Read more.
Manufacturing process accuracy is obtained by proper arrangement of fixture elements known as fixture layout. A N-3-2-1 method is used for sheet metals which requires (N + 3) fixture elements to constrain deformation normal to surface. Genetic Algorithm (GA) is used for fixture layout optimization, but it requires high computational effort due to large number of populations. A new method for fixture layout optimization is proposed by integrating topology optimization into GA. In this method, topology optimization reduces the population for GA. The objective function is to reduce the population for GA and minimize total deformation normal to the plane of workpiece. The proposed approach comprised three stages. In the first stage, the initial number of clamps are determined. In the second stage, the population is reduced for GA and the feasible area of clamps are identified using the topology optimization technique. In the third stage, the number and position of clamps, earlier identified in stage one, are optimized using GA. Two different case studies are solved by varying applied load position and magnitude. The proposed method results 47.5% and 65% decreases in the population for subcase 1 and subcase 2, respectively. However, in subcase 3 and subcase 4 the population reduced was 90% and 80%, respectively. The 25% of reduced population is used as the convergence criteria. Similarly, total deformation normal to the plane is reduced in each subcase, with the highest reduction of 86.31% in subcase 1 and lowest of 59.85% in subcase 4. The experiment is performed on the first case study to validate results. This concludes that the proposed method is valid and that optimal results are found. Full article
(This article belongs to the Topic Advances on Structural Engineering, 2nd Volume)
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<p>General procedure of proposed method.</p>
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<p>Stage 1 flowchart for finding initial number of clamps by using maximum deformation point data.</p>
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<p>Stage 2 flowchart to reduce population by using topology optimization.</p>
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<p>Stage 3 flowchart for fixture layout optimization using genetic algorithm.</p>
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<p>FEA model of flat plate.</p>
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<p>FEA model of spacer grid.</p>
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<p>(<b>a</b>) Subcase 1: population reduction after topology optimization, (<b>b</b>) Subcase 1: optimum layout maximum deformation.</p>
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<p>(<b>a</b>) Subcase 2: population reduction after topology optimization, (<b>b</b>) Subcase 2: optimum layout maximum deformation.</p>
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<p>(<b>a</b>) Subcase 3: population reduction after topology optimization, (<b>b</b>) Subcase 3: optimum layout maximum deformation, (<b>c</b>) Subcase 4: population reduction after topology optimization, (<b>d</b>) Subcase 4: optimum layout maximum deformation.</p>
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<p>(<b>a</b>) Subcase 3: population reduction after topology optimization, (<b>b</b>) Subcase 3: optimum layout maximum deformation, (<b>c</b>) Subcase 4: population reduction after topology optimization, (<b>d</b>) Subcase 4: optimum layout maximum deformation.</p>
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<p>(<b>a</b>) Subcase 1: graph of maximum deformation, (<b>b</b>) Subcase 2: graph of maximum deformation, (<b>c</b>) Subcase 3: graph of maximum deformation, (<b>d</b>) Subcase 4: graph of maximum deformation.</p>
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<p>Block diagram containing details of all experimental components.</p>
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<p>Experimental Setup of Case Study 1—Flat Plate.</p>
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16 pages, 4407 KiB  
Article
An Experimental Study of Industrial Site and Shaft Pillar Mining at Jinggezhuang Coal Mine
by Peixian Li, Xiaoya Zhu, Xingcheng Ding and Tao Zhang
Appl. Sci. 2023, 13(4), 2340; https://doi.org/10.3390/app13042340 - 11 Feb 2023
Cited by 1 | Viewed by 4874
Abstract
Engineering site and shaft pillars are excavated to prolong the life of collieries and excavate more underground coal. The Jinggezhuang colliery (‘JGZ’) is a resource-exhausted coal mine in eastern China. It was determined that the industrial site and shaft pillar of JGZ would [...] Read more.
Engineering site and shaft pillars are excavated to prolong the life of collieries and excavate more underground coal. The Jinggezhuang colliery (‘JGZ’) is a resource-exhausted coal mine in eastern China. It was determined that the industrial site and shaft pillar of JGZ would be extracted in 2008. This study excavated an experimental panel to examine the effect of pillar excavation on surface buildings in complicated geological conditions. A new pillar design was proposed based on surface monitoring to increase the recovery ratio. To maintain the safety of the shaft and engineering facilities, panel 0091 was mined and surface deformation was monitored during the experiment. The deformation characteristics and parameters were obtained using a back analysis method. A new pillar was designed using the parameters measured from panel 0091. The design maintained the safety of the shaft but relaxed the restriction of the influence of constructions at the engineering site. The prediction results of the surface subsidence and the deformation of the main building were analyzed. The maximum subsidence of the surface was 7419 mm, but the surface subsidence of the shafts was less than 10 mm. The shafts were weakly influenced by the pillar excavation. The prediction results can be used as basic information for the monitoring and maintenance of buildings in the future. Using the new pillar design, 2.54 million tons of coal resources were mined. This study provides an engineering example and a reference for shaft pillar excavation in the future. Full article
(This article belongs to the Topic Advances on Structural Engineering, 2nd Volume)
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<p>The location of JGZ and brief map of its industrial sqare.</p>
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<p>Theoretical model for calculating mining subsidence using probability integral method.</p>
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<p>Diagram of PIM parameters of inclined coal seam.</p>
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<p>Schematic of survey lines and panel 0091.</p>
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<p>Mine subsidence of lines A and B of panel 0091 starting from 2 September 2008. (<b>a</b>) Subsidence of line B. (<b>b</b>) Subsidence of line A.</p>
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<p>Subsidence procedure of B10.</p>
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<p>PIM parameter inversion flowchart based on GA.</p>
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<p>Back analyzed subsidence vs. measured subsidence.</p>
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<p>Geology of Section 1-1.</p>
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<p>Map of working panels and newly designed pillar.</p>
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<p>Subsidence contours and displacement vectors.</p>
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<p>Images of a few deformation sensitive buildings. (<b>a</b>) Main Shaft. (<b>b</b>) Auxiliary Shaft. (<b>c</b>) Air Shaft. (<b>d</b>) Office Building. (<b>e</b>) Community Building. (<b>f</b>) Water Tower.</p>
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<p>Deformation level partition map. AS: Air Shaft, Aus: Auxiliary Shaft, CB: Community Building, FD: Fire Department, FR: Fan Room, GST: Gangue Separation Tower, HT: Hostel HR1: Hoister Room of Main Shaft, HR2: Hoister Room of Auxiliary Shaft, MS: Main Shaft, and WT: Water Tower.</p>
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<p>Brief borehole histogram (reproduced from the geological report of JGZ 2006).</p>
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20 pages, 3307 KiB  
Article
Base Isolation Compared to Capacity Design for Long Corner Periods and Pulse-Type Seismic Records
by Dietlinde Köber, Felix Weber, Eugen Lozincă and Viorel Popa
Appl. Sci. 2023, 13(2), 1217; https://doi.org/10.3390/app13021217 - 16 Jan 2023
Viewed by 1640
Abstract
Southern Romania is a geographic region with alluvial deposits. This soil type leads to rather long corner periods and provides as a particularity of the response spectrum an enlarged plateau. These conditions produce large displacement demands. Moreover, pulse-type ground acceleration records make this [...] Read more.
Southern Romania is a geographic region with alluvial deposits. This soil type leads to rather long corner periods and provides as a particularity of the response spectrum an enlarged plateau. These conditions produce large displacement demands. Moreover, pulse-type ground acceleration records make this seismic area more unique. Research on the seismic behaviour of structures built under such unusual conditions is limited and Romanian engineers are not confident to apply alternative solutions such as base isolation. Although capacity design is still the regular design method applied in Romania, modern base isolation solutions may overcome the large displacement demand expectation produced by seismic events and fulfil immediate occupancy requirements. This study presents the seismic performance of an existing hospital from Bucharest, for which two seismic design solutions were applied: (i) classical approach based on capacity design and (ii) base isolation. Both approaches are compared in terms of drift, acceleration and base shear values. Static as well as non-linear dynamic analysis methods were applied. Full article
(This article belongs to the Topic Advances on Structural Engineering, 2nd Volume)
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<p>ETABS structural model [<a href="#B29-applsci-13-01217" class="html-bibr">29</a>,<a href="#B30-applsci-13-01217" class="html-bibr">30</a>]: (<b>a</b>) ground floor plan layout; (<b>b</b>) 3D-view.</p>
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<p>3D structural view [<a href="#B31-applsci-13-01217" class="html-bibr">31</a>].</p>
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<p>Seismic area information for Romania [<a href="#B18-applsci-13-01217" class="html-bibr">18</a>]: (<b>a</b>) corner period values, Tc distribution; (<b>b</b>) design ground acceleration values for earthquakes with return period of 225 years.</p>
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<p>Vrancea earthquake of 4 March 1977 (M = 7,4 Richter Scale), INCERC monitoring station: (<b>a</b>) horizontal acceleration record from the NS direction; (<b>b</b>) horizontal acceleration record from the EW direction; (<b>c</b>) absolute acceleration spectrum of <a href="#applsci-13-01217-f004" class="html-fig">Figure 4</a>a,b records and from P100-the Romanian seismic design code [<a href="#B18-applsci-13-01217" class="html-bibr">18</a>]; (<b>d</b>)Arias intensity.</p>
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<p>Vrancea earthquake of 4 March 1977 (M = 7,4 Richter Scale), INCERC monitoring station: (<b>a</b>) horizontal acceleration record from the NS direction; (<b>b</b>) horizontal acceleration record from the EW direction; (<b>c</b>) absolute acceleration spectrum of <a href="#applsci-13-01217-f004" class="html-fig">Figure 4</a>a,b records and from P100-the Romanian seismic design code [<a href="#B18-applsci-13-01217" class="html-bibr">18</a>]; (<b>d</b>)Arias intensity.</p>
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<p>Design CSS: (<b>a</b>) optimization; (<b>b</b>) displacement capacity.</p>
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<p>Behaviour CSS for MCE: (<b>a</b>) response spectrum; (<b>b</b>) displacement capacity.</p>
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<p>Indicative slider dimensions: L = 1,53 m; W = 1,08 m; B = 0,3 m; H = 0,17 m; D<sub>max</sub> = 0,6 m [<a href="#B37-applsci-13-01217" class="html-bibr">37</a>].</p>
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<p>Force–displacement curve for the capacity design of the building, X-direction.</p>
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<p>Absolute acceleration time histories, INCERC 1977 spectrum compatible ground acceleration record: (<b>a</b>) classic building; (<b>b</b>) base-isolated structure.</p>
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<p>Relative displacement [m] time histories, INCERC 1977 spectrum compatible ground acceleration record: (<b>a</b>) classic building; (<b>b</b>) base-isolated structure.</p>
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<p>(<b>a</b>) Relative displacement [m] time histories at building top, INCERC 1977 spectrum compatible ground acceleration record; (<b>b</b>) drift time histories at level 1, INCERC 1977 spectrum compatible ground acceleration record.</p>
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<p>Deformed shapes at maximum ground acceleration: (<b>a</b>) classic building; (<b>b</b>) base-isolated structure.</p>
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11 pages, 1656 KiB  
Article
Influence of the Loading Rate on the Cracking Process of Concrete in Quasi-Static Loading Domain
by Pierre Rossi
CivilEng 2023, 4(1), 1-11; https://doi.org/10.3390/civileng4010001 - 26 Dec 2022
Viewed by 1566
Abstract
This study presents analysis of two types of experimental test related to the crack propagation in concrete specimens subjected to high-sustained loading levels and quasi-static loadings. The concept of the equivalent crack length is introduced to perform this analysis. Even though this analysis [...] Read more.
This study presents analysis of two types of experimental test related to the crack propagation in concrete specimens subjected to high-sustained loading levels and quasi-static loadings. The concept of the equivalent crack length is introduced to perform this analysis. Even though this analysis is partial, it shows the influence of loading rate conditions on the crack process rate. This result shows that, in the domains of low and very low loading rates, the concrete mechanical characteristics linked to the cracking process (for example, tensile strength, post-cracking behaviour, etc.) are dependent on the loading rates applied to the specimens for determining them. Full article
(This article belongs to the Topic Advances on Structural Engineering, 2nd Volume)
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<p>Load-deflection curve—procedure adopted for the sustained loading.</p>
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<p>Example of unloading/reloading cycle procedure during sustained loading.</p>
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<p>Example of finite element mesh used for determining the theoretical relation between the compliance of the beam and the crack length.</p>
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<p>Beam compliance versus crack length theoretical curve.</p>
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<p>Equivalent crack length versus time curves related to the creep loading level of 85%.</p>
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<p>Equivalent crack length versus time curves related to creep loading levels of 75 and 80%.</p>
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<p>Equivalent crack propagation rate versus secondary displacement (D25) creep rate curve.</p>
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18 pages, 11831 KiB  
Article
Butt Jointing of Prefabricated Concrete Columns
by Henrik Matz and Martin Empelmann
CivilEng 2022, 3(4), 1108-1125; https://doi.org/10.3390/civileng3040063 - 16 Dec 2022
Cited by 3 | Viewed by 2708
Abstract
In response to housing shortages in densely inhabited urban areas, there is a search for structural engineering solutions for serial and modular construction. Prefabricated concrete columns can make an important difference. Using industrial manufacturing processes, it is possible to produce highly loadable, durable [...] Read more.
In response to housing shortages in densely inhabited urban areas, there is a search for structural engineering solutions for serial and modular construction. Prefabricated concrete columns can make an important difference. Using industrial manufacturing processes, it is possible to produce highly loadable, durable and true-to-size columns that enable accelerated construction progress and dismantling or reuse of the components at the end of the structure’s economic life. However, there are challenges in designing the detachable connection between highly loaded columns due to an undesired reduction of the load-bearing capacity on the one hand and a high sensitivity to geometrical deviations on the other hand. To investigate the load-bearing and deformation behaviour of butt-jointed columns, large-scale component tests as well as three-dimensional numerical analyses using the finite element method were carried out. The analyses show that measures to increase the stiffness of the joint, such as thicker steel plates, lower mortar thickness, etc., lead to an increase of the ultimate load. It could also be demonstrated that butt-jointed columns are very sensitive to unevenness of the end faces. Finally, the investigations allow first conclusions on the design and detailing of detachable compression connections between prefabricated concrete columns. Full article
(This article belongs to the Topic Advances on Structural Engineering, 2nd Volume)
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<p>FOUR high-rise project in Frankfurt: (<bold>a</bold>) precast columns installed in high-rise structure; (<bold>b</bold>) reinforcement cage and finished column at SACAC AG in Lenzburg, Switzerland [<xref ref-type="bibr" rid="B9-civileng-03-00063">9</xref>].</p>
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<p>(<bold>a</bold>) Butt joint with steel plates; (<bold>b</bold>) model for force transmission according to [<xref ref-type="bibr" rid="B20-civileng-03-00063">20</xref>]; (<bold>c</bold>) mortar compressive strength depending on height–width ratio [<xref ref-type="bibr" rid="B6-civileng-03-00063">6</xref>].</p>
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<p>Configurations of the test specimens S 9.2, S 9.3 and S 9.6.</p>
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<p>Experimental setup: (<bold>a</bold>) schematic draft of 30 MN testing machine with butt-jointed column; (<bold>b</bold>) installed large-scale test S 9.3 before testing.</p>
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<p>Test specimens after failure: S 9.2 (<bold>left</bold>), S 9.3 (<bold>middle</bold>) and S 9.6 (<bold>right</bold>).</p>
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<p>Lower steel plate of component test S 9.3: (<bold>a</bold>) photography; (<bold>b</bold>) 3D laser scan; (<bold>c</bold>) measured deformations.</p>
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<p>Three-dimensional laser scans: (<bold>a</bold>) upper steel plate of S 9.2; (<bold>b</bold>) lower steel plate of S 9.6.</p>
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<p>Deformations of the lower steel plate of S 9.2.</p>
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<p>Deformations of the upper steel plate of S 9.3.</p>
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<p>(<bold>a</bold>) FE model of elastically supported steel plate; (<bold>b</bold>) exemplary deformation plot.</p>
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<p>Indentations in relation to mortar thickness (<bold>left</bold>) and in relation to longitudinal bar diameter (<bold>right</bold>).</p>
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<p>Measured concrete (<bold>left</bold>) and steel stains (<bold>right</bold>) above and below the butt joint for S 9.2.</p>
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<p>Measured concrete (<bold>left</bold>) and steel stains (<bold>right</bold>) above and below the butt joint for S 9.3.</p>
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<p>(<bold>a</bold>) FE model of reinforced concrete member with elastic spring support; (<bold>b</bold>) vertical deformation plot.</p>
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<p>Evaluation of stresses: (<bold>a</bold>) bond stresses in the interface; (<bold>b</bold>) development of concrete and steel stresses over the height.</p>
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<p>Relationship between modulus of spring stiffness and indentations (<bold>left</bold>) and reduction of ultimate load as a function of indentations (<bold>right</bold>).</p>
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<p>FE model of the butt joint in a reinforced concrete column: (<bold>a</bold>) entire model with specific model properties; (<bold>b</bold>) detail with hidden concrete elements.</p>
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<p>Contour plot of compressive stresses: (<bold>a</bold>) detail of rebars deforming the steel plate at 90% of ultimate load; (<bold>b</bold>) compressive concrete stresses at ultimate load.</p>
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<p>Utilisation of the ultimate load as a function of mortar thickness and steel plate thickness (<bold>left</bold>) and the longitudinal bar diameter (<bold>right</bold>) for square column segments with 28 cm width.</p>
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23 pages, 7263 KiB  
Article
Experimental Study on the Structural Response of Reinforced Fly Ash-Based Geopolymer Concrete Members
by Ahmed S. Eisa, Peter Sabol, Kamilia M. Khamis and Ahmed A. Attia
Infrastructures 2022, 7(12), 170; https://doi.org/10.3390/infrastructures7120170 - 13 Dec 2022
Cited by 3 | Viewed by 2254
Abstract
Geopolymer concrete is concrete made from industrial materials, such as fly ash, GGBS, silica fume, and metakaolin, used as a cement alternative. In this study, geopolymer concrete will be based on fly ash as a binder material, alkaline activators of sodium hydroxide and [...] Read more.
Geopolymer concrete is concrete made from industrial materials, such as fly ash, GGBS, silica fume, and metakaolin, used as a cement alternative. In this study, geopolymer concrete will be based on fly ash as a binder material, alkaline activators of sodium hydroxide and sodium silicate, GPC beams of dimensions 800 mm × 250 mm × 100 mm, circular columns with diameter 350 mm and depth of 700 mm and GPC slabs of dimensions 500 mm × 500 mm × 100 mm are all cast with fly ash content of 350 kg/m3. The ratio of alkaline solution to fly ash was equal to 0.5 and was kept constant, and the Na2SiO3-to-NaOH ratio was 2.5 and the NaOH molarity was kept constant at 12 M. The beams reinforcement was changed to study the shear and flexural behaviour, and the slabs and columns reinforcement ratio was kept constant. The load capacity, stress–strain behaviour of the GPC and load-deflection behaviours of the members were also examined. The results showed that reinforced geopolymer members can be used as an alternative to reinforced concrete structural members, but they are more expensive than reinforced concrete. Further study is recommended to provide more practical design recommendations for incorporating geopolymer concrete into structural elements in order to accelerate the adoption of this concrete for large-scale field applications in the future. Full article
(This article belongs to the Topic Advances on Structural Engineering, 2nd Volume)
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<p>Grain size distribution for the used aggregate.</p>
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<p>Beam reinforcement for bending failure.</p>
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<p>Beam reinforcement for shear failure.</p>
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<p>(<b>a</b>) slab reinforcement (side view), (<b>b</b>) slab reinforcement (plan view), (<b>c</b>). slab test setup.</p>
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<p>Column reinforcement.</p>
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<p>Geopolymer cubes and cylinders.</p>
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<p>All members painted white, and concrete strain gauges were installed.</p>
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<p>(<b>a</b>) beam test setup, (<b>b</b>) slab test setup, (<b>c</b>) column test setup.</p>
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<p>Compressive strength results compared to the control mix PC.</p>
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<p>Flexural strength results normalized to the control mix PC.</p>
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<p>Splitting tensile strength results compared to the control mix PC.</p>
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<p>Mode Failure of Group A (R.C).</p>
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<p>Mode Failure of Group A (GPC).</p>
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<p>Mode Failure of Group B (R.C).</p>
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<p>Mode Failure of Group B (G.P.C).</p>
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<p>Mode Failure of Group B (G.P.C).</p>
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<p>Load-deflection relationship.</p>
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<p>Load-strain curve for steel.</p>
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<p>Load-strain curve for concrete.</p>
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<p>Crack of G.P.C column.</p>
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<p>Crack of R.C column.</p>
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<p>Load–steel strain diagrams.</p>
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<p>Load-concrete strain diagrams.</p>
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<p>Cracks of tested slabs.</p>
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<p>Load-deflection diagram.</p>
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<p>Load-steel strain diagrams.</p>
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<p>Load-concrete strain diagrams.</p>
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21 pages, 4775 KiB  
Article
Evaluation of Criteria for Out-of-Plane Stability of Steel Arch Bridges in Major Design Codes by FE Analysis
by Wenping Wang, Yanyu Lin and Kangming Chen
Appl. Sci. 2022, 12(24), 12632; https://doi.org/10.3390/app122412632 - 9 Dec 2022
Cited by 9 | Viewed by 2708
Abstract
The provisions for out-of-plane stability of steel arch bridges in three major design codes are presented in this paper. By employing an existing steel arch bridge as a model, the influence of bridge type, arch rib to lateral bracing stiffness ratio, rise-to-span ratio, [...] Read more.
The provisions for out-of-plane stability of steel arch bridges in three major design codes are presented in this paper. By employing an existing steel arch bridge as a model, the influence of bridge type, arch rib to lateral bracing stiffness ratio, rise-to-span ratio, arch rib spacing, and range of lateral bracing arrangements on the out-of-plane critical axial force of the arch rib is studied using FE analysis. The accuracy of the critical axial force provisions is then evaluated against the FE analysis. The results show that the influence of the rise-to-span ratio on critical axial force is generally small. The critical axial force decreases with increasing arch rib spacing when the stiffness ratio is relatively large. A smaller ratio of arch rib length provided with lateral bracing (γ-value) significantly reduces the critical axial force and normalized critical axial force decreases with increasing stiffness ratio. The critical axial force of half-through type arch bridges is lowest when the stiffness ratio is relatively small. A deck-type bridge has a larger critical axial force than a through-type bridge when the stiffness ratio is relatively large, while the results are the opposite when the ratio is small. The different assumptions made in the provisions result in the various parameters having different impacts on the out-of-plane critical axial force in each code, thus affecting code accuracy. Considering the influence of the rise-to-span ratio, ratio of lateral bracing, and arch rib spacing with different stiffness ratios, factors to improve the accuracy of the critical axial force obtained by the three codes are proposed for a practical design process. Full article
(This article belongs to the Topic Advances on Structural Engineering, 2nd Volume)
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<p>Out-of-plane Instability of Steel Arch Bridge: (<b>a</b>) Vertical View; (<b>b</b>) Lateral View.</p>
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<p>Simplified Calculation Model of Arch Rib: (<b>a</b>) Simplified Model of Arch Rib; (<b>b</b>) Equivalent Vierendeel Truss.</p>
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<p>Loading State to be Used for Verifying Out-of-plane Buckling.</p>
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<p>Buckling of Portals for Arches.</p>
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<p>Buckling Length Factors <span class="html-italic">β</span>: (<b>a</b>) Arch Springing Hinged; (<b>b</b>) Arch Springing Fixed; and (<b>c</b>) Arch Springing with Wind Brace.</p>
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<p>Photo of Manzeki Bridge.</p>
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<p>Geometric Notation for Coefficient <span class="html-italic">γ</span>: (<b>a</b>) General View; and (<b>b</b>) Elevation View.</p>
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<p>FE Model of Steel Arch Bridge: (<b>a</b>) FE Model Meshing; (<b>b</b>) Full-span Uniform Loading; (<b>c</b>) Through-Type Bridge; (<b>d</b>) Half-through Type Bridge; (<b>e</b>) Deck-Type Bridge.</p>
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<p>Material Model.</p>
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<p>Test Specimen and Loading Photo.</p>
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<p>Comparison of Test and FE Analysis results.</p>
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<p>FE Analysis Result of A FE Model: (<b>a</b>) Relation Curve between the Axial Force at the Springing and the Horizontal Displacement at Vault; (<b>b</b>) Out-of-plane Instability Mode of Arch Rib.</p>
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<p>Influence of Parameters on Normalized Critical Axial Forces by FE Analysis: (<b>a</b>) Influence of Rise-to-span; (<b>b</b>) Influence of Arch Rib Spacing; (<b>c</b>) Influence γ-value; (<b>d</b>) Influence of Bridge Type.</p>
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<p>Influence of Parameters on Normalized Critical Axial Forces by FE Analysis: (<b>a</b>) Influence of Rise-to-span; (<b>b</b>) Influence of Arch Rib Spacing; (<b>c</b>) Influence γ-value; (<b>d</b>) Influence of Bridge Type.</p>
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<p>Accuracy Evaluation of Multinational Codes on Influence of Rise-to-span Ratio.</p>
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<p>Accuracy Evaluation of Multinational Codes on Influence of γ-value.</p>
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<p>Accuracy Evaluation of Multinational Codes on Influence of Arch Rib Spacing.</p>
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<p>Influence of Hanger and Shoring on the Out-of-plane Buckling: (<b>a</b>) Through-Type Arch Bridge; (<b>b</b>) Deck-Type Arch Bridge.</p>
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<p>Estimation Accuracy: (<b>a</b>) Influence of Rise-to-span Ratio; (<b>b</b>) Influence of <span class="html-italic">γ</span>-value; (<b>c</b>) Influence of Arch Rib Spacing.</p>
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25 pages, 11351 KiB  
Article
Flexural Performance of Steel Beams Strengthened by Fastened Hybrid FRP Strips Utilizing Staggered Steel Bolts
by Omnia R. AbouEl-Hamd, Amr M. I. Sweedan and Bilal El-Ariss
Buildings 2022, 12(12), 2150; https://doi.org/10.3390/buildings12122150 - 6 Dec 2022
Cited by 2 | Viewed by 3311
Abstract
Flexural strengthening of steel structures by fastening fiber-reinforced polymers (FRPs) has been proposed by a few researchers to overcome the brittle de-bonding failure associated with the bonded strengthening technique. This paper investigates the experimental flexural performance of steel beams strengthened by fastening hybrid [...] Read more.
Flexural strengthening of steel structures by fastening fiber-reinforced polymers (FRPs) has been proposed by a few researchers to overcome the brittle de-bonding failure associated with the bonded strengthening technique. This paper investigates the experimental flexural performance of steel beams strengthened by fastening hybrid FRPs (HFRPs). Staggered steel bolts are used to attach the HFRP strips to the steel tension flange. Fourteen steel beams were tested in a four-point loading setup to examine their behavior under various bolt spacing values, HFRP lengths and HFRP thicknesses. All strengthened beams experienced ductile failure with yield load enhancement ranging between 5.22 and 11.73% and improvement in the ultimate load from 8.5 to 18.76%. Reducing the spacing between the bolts from 150 to 45 mm enhanced the ultimate load and the level of composite action between the fastened components. Doubling the HFRP length resulted in a slight increase in the ultimate load and a remarkable reduction in the mid-span deflection. Meanwhile, doubling the thickness of the HFRP revealed an insignificant effect on the beam’s ultimate load and composite action. The recorded sectional strains were used to analyze the level of composite action between the fastened elements. Full article
(This article belongs to the Topic Advances on Structural Engineering, 2nd Volume)
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Graphical abstract

Graphical abstract
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<p>Schematic views and dimensions of the control beam (dimensions are in mm).</p>
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<p>Geometry and dimensions of steel coupons (dimensions are in mm).</p>
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<p>Photos of a typical steel coupon: (<b>a</b>) during testing; (<b>b</b>) after testing.</p>
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<p>(<b>a</b>) Photo of the M6 × 40 steel bolt; (<b>b</b>) sketch and dimensions of the utilized steel bolt (dimensions are in mm).</p>
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<p>Schematic views of: (<b>a</b>) 1620-S-100 beam; (<b>b</b>) 1620-D-45 beam.</p>
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<p>Simplified loading diagram of the tested beams.</p>
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<p>(<b>a</b>) Schematic of the test setup (dimensions in mm); (<b>b</b>) photo of the test setup.</p>
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<p>(<b>a</b>) Schematic of the test setup (dimensions in mm); (<b>b</b>) photo of the test setup.</p>
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<p>Instrumentation of the tested beams.</p>
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<p>Instrumentation of the tested beams.</p>
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<p>Sample photos of the observed failure modes of the strengthened beams: (<b>a</b>) excessive deflection; (<b>b</b>) lateral torsional buckling; (<b>c</b>) flange local buckling; (<b>d</b>) bolt bearing against the HFRP strip.</p>
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<p>Sagging of the HFRP strip in 1620-S-150 beam.</p>
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<p>Load–deflection curves of 1620-S-45, 1620-S-100, 1620-S-150 and CB.</p>
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<p>Deflection profiles along the spans of 1620-S-45, 1620-S-100 and 1620-S-150 at 380 kN.</p>
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<p>Load–deflection curves of 1620-S-100, 1170-S-100, 810-S-100 and CB.</p>
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<p>Deflection profiles along the spans of 1620-S-100, 1170-S-100 and 810-S-100 at 380 kN.</p>
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<p>Load–deflection curves of 1620-S-45, 1620-D-45 and CB.</p>
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<p>Deflection profiles along the spans of 1620-S-45 and 1620-D-45 at 380 kN.</p>
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<p>Strain profiles at the mid-segments of CB and 1620-S-45 at: (<b>a</b>) 250 kN; (<b>b</b>) 310 kN.</p>
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<p>Distribution of the tensile strains of: (<b>a</b>) 1620-S-45; (<b>b</b>) 1620-S-100; (<b>c</b>) 1620-S-150 at the mid-segments.</p>
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<p>Strain profile of 1170-S-100 at different loads at: (<b>a</b>) mid-segment; (<b>b</b>) edge-segment.</p>
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<p>Distribution of the tensile strains of 1620-S-100 at: (<b>a</b>) mid-segment; (<b>b</b>) edge-segment.</p>
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<p>Distribution of the tensile strains at the mid-segment of: (<b>a</b>) 1620-S-100; (<b>b</b>) 1170-S-100; (<b>c</b>) 810-S-100.</p>
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<p>Strain distribution along the HFRP strip of 1170-S-100.</p>
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<p>Strain profiles of CB, 1620-S-45, 1620-S-100 and 1620-S-150 at 310 kN at: (<b>a</b>) mid-segments; (<b>b</b>) edge-segments.</p>
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<p>Strain distribution along the HFRP strips of 1620-S-45, 1620-S-100 and 1620-S-150 at 380 kN.</p>
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<p>Strain profiles of CB, 810-S-100, 1170-S-100 and 1620-S-100 at 310 kN at: (<b>a</b>) mid-segments; (<b>b</b>) edge-segments.</p>
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<p>Strain distribution along the HFRP strips of 810-S-100, 1170-S-100 and 1620-S-100 at 380 kN.</p>
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<p>Strain profiles at the mid-segments of 1620-S-45 and 1620-D-45 at 310 kN.</p>
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24 pages, 13014 KiB  
Article
Experimental Study on Seismic Behavior of Coupled Steel Plate and Reinforced Concrete Composite Wall
by Zhenbang Ma, Yuntian Wu, Jie Zhang and Mao Zhang
Buildings 2022, 12(11), 2036; https://doi.org/10.3390/buildings12112036 - 21 Nov 2022
Cited by 1 | Viewed by 1777
Abstract
The coupled steel plate and reinforced concrete (C-SPRC) composite wall is a new type of coupled-wall system consisting of steel coupling beams (SCBs) that join two SPRC walls where the steel plate shear wall (SPSW) is embedded in the RC wall. Although the [...] Read more.
The coupled steel plate and reinforced concrete (C-SPRC) composite wall is a new type of coupled-wall system consisting of steel coupling beams (SCBs) that join two SPRC walls where the steel plate shear wall (SPSW) is embedded in the RC wall. Although the C-SPRC wall has been extensively constructed in high-rise buildings in seismic regions, research on its behavior has rarely been reported. No code provisions are available for directly guiding the preliminary design of such coupled-wall systems. In the research, three 1/3-scaled C-SPRC wall subassemblies including one-and-a-half stories of SPRC walls and a half-span of SCB were tested under simulated earthquake action, considering the fabrication method of the embedded SPSW and the shear-span ratio of the SPRC walls as two test variables. The prime concern of the research was to evaluate the influences of those popular design and construction parameters on the seismic behavior of the C-SPRC wall. Deviating from the beam tip loading method used in conventional subassembly tests, the lateral cyclic load in this research was applied at the top of the wall pier so that the behaviors of both walls and SCBs could be examined. The test results exhibited the great seismic performance of the subassemblies with the coupling mechanism fully developed. The energy dissipation capacity and inter-story deformation capacity of the subassembly with the assembled SPSW were roughly 9.4% and 13.2% greater than those with the conventional welded SPSW. Compared with the subassembly with the shear-span ratio of 2.2, the interstory-deformation capacity of the one with the shear-span ratio of 2.0 was increased by approximately 13.4%, while the energy dissipation capacity was decreased by 10.9%. The test results were further compared with the simulation results using the proven-reliable finite element analysis with respect to the hysteretic curves, skeleton curves, energy dissipation capacities and failure patterns. Full article
(This article belongs to the Topic Advances on Structural Engineering, 2nd Volume)
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<p>Concept of C-SPRC composite wall.</p>
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<p>C-SPRC wall subassembly. (<b>a</b>) Scope of subassembly; (<b>b</b>) Boundary conditions of actual subassembly.</p>
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<p>Overall dimensions of subassemblies (unit: mm).</p>
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<p>Details of SCBs and VBEs (unit: mm). (<b>a</b>) SCB; (<b>b</b>) VBE.</p>
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<p>Details of steel plate connection (unit: mm). (<b>a</b>) CS-1, CS-3; (<b>b</b>) CS-2.</p>
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<p>Reinforcement arrangement.</p>
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<p>Flexural capacity calculating diagram.</p>
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<p>Test setup.</p>
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<p>Boundary conditions of test subassembly.</p>
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<p>Layout of LVDTs and LPs.</p>
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<p>Layout of strain gauges in different components. (<b>a</b>) Strain gauges in steel bars; (<b>b</b>) Strain gauges in SCBs, steel plates and VBEs.</p>
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<p>Cracking development of wall piers. (<b>a</b>) <span class="html-italic">θ</span> = 0.25%; (<b>b</b>) <span class="html-italic">θ</span> = 0.75%; (<b>c</b>) <span class="html-italic">θ</span> = 1.5%.</p>
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<p>Ultimate conditions of wall piers (<span class="html-italic">θ</span> = 4.0%). (<b>a</b>) Wall pier in CS-1; (<b>b</b>) Wall pier in CS-2; (<b>c</b>) Wall pier in CS-3.</p>
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<p>Significant shear deformation of SCBs. (<b>a</b>) CS-1; (<b>b</b>) CS-2.</p>
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<p>Hysteretic loops of subassemblies. (<b>a</b>) CS-1; (<b>b</b>) CS-2; (<b>c</b>) CS-3.</p>
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<p>Distribution of interstory drifts and interstory drift ratios. (<b>a</b>) CS-1; (<b>b</b>) CS-2; (<b>c</b>) CS-3.</p>
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<p>Stiffness degradation curves of subassemblies (unit: kN/mm).</p>
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<p>Skeleton curves of subassemblies. (<b>a</b>) CS-1; (<b>b</b>) CS-2; (<b>c</b>) CS-3.</p>
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<p>Method of determining yield point.</p>
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<p>Calculation diagram of shear deformation.</p>
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<p>Shear rotation of SCBs.</p>
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<p>Comparison of accumulative values of energy dissipation (unit: kN·m).</p>
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<p>Stress–strain curves of CDP.</p>
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<p>Stress–strain curves of steel members.</p>
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<p>Stress–strain curves of USteel02 of PQ-fiber.</p>
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<p>Meshing of FE model. (<b>a</b>) Faceplate in CS-2; (<b>b</b>) Bolt in CS-2; (<b>c</b>) SPSW in CS-2; (<b>d</b>) SPSW in CS-1, CS-3; (<b>e</b>) Reinforcement; (<b>f</b>) Concrete.</p>
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<p>Comparison of skeleton curves of three numerical models. (<b>a</b>) CS-1; (<b>b</b>) CS-2; (<b>c</b>) CS-3.</p>
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<p>Comparison of hysteric curves of three numerical models. (<b>a</b>) CS-1; (<b>b</b>) CS-2; (<b>c</b>) CS-3.</p>
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<p>Comparison of energy dissipation values of three numerical models. (<b>a</b>) CS-1; (<b>b</b>) CS-2; (<b>c</b>) CS-3.</p>
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<p>Failure patterns of concrete in three numerical models. (<b>a</b>) CS-1; (<b>b</b>) CS-2; (<b>c</b>) CS-3.</p>
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<p>Failure patterns of steel members of three numerical models. (<b>a</b>)Embedded SPSW of CS-1; (<b>b</b>) Embedded SPSW of CS-2; (<b>c</b>) Embedded SPSW of CS-3; (<b>d</b>) Faceplate of CS-2; (<b>e</b>) Bolts of CS-2.</p>
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<p>Failure patterns of steel bars of three numerical models. (<b>a</b>) CS-1; (<b>b</b>) CS-2; (<b>c</b>) CS-3.</p>
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19 pages, 11580 KiB  
Article
Built-Up Closed-Rib Steel Orthotropic Bridge Decks
by Sufian H. Natsheh and Craig C. Menzemer
CivilEng 2022, 3(4), 960-978; https://doi.org/10.3390/civileng3040054 - 26 Oct 2022
Viewed by 2183
Abstract
A new built-up closed-rib section is proposed that may improve the installation, performance, and durability of orthotropic steel bridge decks. The rib is composed of two partial or whole standard hot-rolled steel sections which are connected by a steel plate. The concept is [...] Read more.
A new built-up closed-rib section is proposed that may improve the installation, performance, and durability of orthotropic steel bridge decks. The rib is composed of two partial or whole standard hot-rolled steel sections which are connected by a steel plate. The concept is used to design a built-up closed-rib replacement for the Benjamin Franklin Bridge deck. In addition, section performance was compared with the actual bulb section as well as a typical trapezoidal section through finite element simulations. The analyses indicate that the built-up section has smaller stress concentration values as compared with the other sections, and hence, improved fatigue resistance is expected. Finally, it is concluded that the built-up rib has potential to be considered in future orthotropic steel deck designs. Full article
(This article belongs to the Topic Advances on Structural Engineering, 2nd Volume)
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<p>Common open- and closed-rib sections.</p>
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<p>Typical diaphragm for open- and closed-rib sections.</p>
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<p>Panel and rib welded connection details.</p>
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<p>Orthotropic built-up closed-rib section concept.</p>
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<p>(<bold>a</bold>) Benjamin Franklin bulb section; (<bold>b</bold>) Typical trapezoidal section suggestion; (<bold>c</bold>) Built-up section suggestion.</p>
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<p>Influence line frame simulation: (<bold>a</bold>) Bulb section; (<bold>b</bold>) Trapezoidal section; (<bold>c</bold>) Built-up section.</p>
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<p>Three-span bulb section shell simulation: (<bold>a</bold>) rear load assembly and dimensions; (<bold>b</bold>) shell element mesh.</p>
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<p>Plane strain assemblies: (<bold>a</bold>) Bulb section; (<bold>b</bold>) Trapezoidal section; (<bold>c</bold>) Built-up section.</p>
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<p>Plane strain mesh of the built-up section.</p>
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<p>Three-dimensional continuum simulation load cases.</p>
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<p>Three-span bulb section assembly of continuum case 1 with REI rear load.</p>
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<p>Partial three-dimensional continuum mesh of simulated decks.</p>
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<p>Orthotropic steel deck local axes of trapezoidal section.</p>
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<p>Rib local bending moment distribution under the rear load footprint from shell analysis.</p>
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<p>Panel/rib joint Von Mises stress and maximum principal strain distributions from plane strain analysis.</p>
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<p>Continuum case 1 scaled deflection shapes due to rear load.</p>
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<p>Von Mises stress distribution under the rear wheel load in continuum case 1.</p>
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<p>Von Mises stress distribution under the steering wheel load in continuum case 1.</p>
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<p>Von Mises and local bending stress distributions under the rear and steering wheel loads in continuum case 2.</p>
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<p>Continuum case 3 scaled deflection shapes.</p>
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<p>Von Mises stress distribution in continuum case 3.</p>
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<p>Von Mises stress distribution in continuum case 4.</p>
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<p>Von Mises stress distribution in continuum case 5.</p>
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20 pages, 5573 KiB  
Article
Transfer Matrix Method for Calculating the Transverse Load Distribution of Articulated Slab Bridges
by Kaiqiang Guo, Zhao Liu and Jesús-Miguel Bairán
Buildings 2022, 12(10), 1610; https://doi.org/10.3390/buildings12101610 - 5 Oct 2022
Cited by 3 | Viewed by 1884
Abstract
Articulated slab bridges have been widely used by transportation administration for short-to-medium span bridges because of their good economy, convenient construction, and environmental advantages, while the presence of shear keys increases the complexity of structural behavior. Developing more reasonable analysis approaches of quick [...] Read more.
Articulated slab bridges have been widely used by transportation administration for short-to-medium span bridges because of their good economy, convenient construction, and environmental advantages, while the presence of shear keys increases the complexity of structural behavior. Developing more reasonable analysis approaches of quick assessment, pre-design, and hand calculations for the articulated slab bridges is a challenge because of the peculiar shear key mechanism. This paper is devoted to presenting a recursive algorithm, based on the force equilibrium conditions of each individual slab, thus resulting in simultaneous equations of the transfer matrix method (TMM). In this procedure, the state vector is an array composed of vertical displacement, shear force, unit constant; and the transfer matrix contains the bending and torsional stiffness parameters of simply supported slabs. Then, the influence line of transverse load distribution (TLD) is calculated for each slab by introducing boundary conditions. To validate and verify the efficiency of the TMM algorithm, a transversely prefabricated void slab bridge with a span of 20 m is considered as a case study. The traditional force (FM) and finite element (FEM) methods are used for comparison and validation. It is demonstrated that the TMM can provide good results with higher algorithm efficiency by exempting the modeling tasks in FM and FEM and capture variations in TLD along the bridge’s span. In addition, the influence of the span length and relative stiffness coefficient of slabs on the TLD of articulated slab bridges are analyzed from the parametric analysis. Full article
(This article belongs to the Topic Advances on Structural Engineering, 2nd Volume)
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<p>A typical articulated slab subjected to a concentrated force.</p>
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<p>The force diagram of articulated slab bridge: (<b>a</b>) applied external concentrated load, (<b>b</b>) vertical shear of joints, (<b>c</b>) distribution loads of each slab, and (<b>d</b>) deflections of slabs.</p>
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<p>Calculation model of the FM principle.</p>
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<p>The free body diagram of the <span class="html-italic">k</span>th slab.</p>
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<p>Schematic diagram of transversely hinged slabs.</p>
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<p>Flowchart of the TLD calculated by TMM.</p>
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<p>Transverse layout of the bridge (cm).</p>
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<p>Cross-sectional of a void slab (cm).</p>
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<p>The finite element model and connection configuration.</p>
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<p>The TLD influence lines of each slab in the midspan: (<b>a</b>) slab 1; (<b>b</b>) slab 2; (<b>c</b>) slab 3; (<b>d</b>) slab 4; (<b>e</b>) slab 5.</p>
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<p>The TLD influence lines of each slab in the <span class="html-italic">L</span>/8 span: (<b>a</b>) slab 1; (<b>b</b>) slab 2; (<b>c</b>) slab 3; (<b>d</b>) slab 4; (<b>e</b>) slab 5.</p>
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<p>The influence line peak values of TLD for each slab along the span: (<b>a</b>) slab 1; (<b>b</b>) slab 2; (<b>c</b>) slab 3; (<b>d</b>) slab 4; (<b>e</b>) slab 5.</p>
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<p>The TLD influence lines of each slab at different spans: (<b>a</b>) slab 1; (<b>b</b>) slab 2; (<b>c</b>) slab 3; (<b>d</b>) slab 4; (<b>e</b>) slab 5.</p>
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<p>The TLD influence lines of each slab at different spans: (<b>a</b>) slab 1; (<b>b</b>) slab 2; (<b>c</b>) slab 3; (<b>d</b>) slab 4; (<b>e</b>) slab 5.</p>
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<p>The peak values of the TLD influence line of each slab at different spans.</p>
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<p>The influence lines of TLD for each slab at different relative stiffness.</p>
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<p>The influence lines of TLD for each slab at different relative stiffness.</p>
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<p>The peak values of influence lines of TLD for each slab at different relative stiffness.</p>
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19 pages, 1672 KiB  
Article
Research on the Reliability of Bridge Structure Construction Process System Based on Copula Theory
by Qingfu Li and Tianjing Zhang
Appl. Sci. 2022, 12(16), 8137; https://doi.org/10.3390/app12168137 - 14 Aug 2022
Cited by 3 | Viewed by 1750
Abstract
Various random factors in the bridge construction process directly affect the safety of the bridge life cycle. The existing theories on the reliability of bridge structure mainly focus on the reliability of components and the reliability of the bridge structure system in the [...] Read more.
Various random factors in the bridge construction process directly affect the safety of the bridge life cycle. The existing theories on the reliability of bridge structure mainly focus on the reliability of components and the reliability of the bridge structure system in the completion and operation stages, while the research on the reliability of the structure system in the construction stage is relatively lacking. Therefore, this paper proposed using the Copula function to calculate the reliability index of the bridge structure construction process system. The basic theory of the Copula function was introduced in detail, and the formula was improved according to the actual situation of bridge construction. Finally, the sensitivity analysis of bridge system reliability was carried out. The research results showed that the method proposed in this paper based on Copula theory to calculate the reliability index of the bridge structure construction process system has strong applicability, simple calculation, and can be used in conjunction with the “interval estimation method”, which is suitable for large and complex bridge structural engineering. At the same time, the conclusion that the influence of failure mode correlation on structural reliability should not be ignored in the actual engineering construction process is confirmed. Full article
(This article belongs to the Topic Advances on Structural Engineering, 2nd Volume)
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Figure 1
<p>Variation of system reliability indexes with individual failure mode reliability index.</p>
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<p>Variation diagram of system reliability index with single failure mode reliability index when the variation range of reliability index is 4~8.</p>
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<p>Effect of the change of the failure modes combination correlation coefficient on the reliability index of the system.</p>
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<p>The influence of the change of the Kendall rank correlation coefficient on the reliability index of the system when the change range of the Kendall rank correlation coefficient is 0.8~1.0.</p>
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22 pages, 76168 KiB  
Article
Experimental Study on the Flexural Performance of Timber–Steel Composite (TSC) I-Beams
by Jiatong Liu, Ruiyue Liu, Wei Li, Jiejun Wang and Ling Chen
Buildings 2022, 12(8), 1206; https://doi.org/10.3390/buildings12081206 - 10 Aug 2022
Cited by 2 | Viewed by 2198
Abstract
To promote the development of timber–steel composite (TSC) structures, this paper proposes a TSC I-beam with an I-beam as the webs, covered with a timber board on its upper and lower surfaces and bolted together; the effect of varying the ratio of the [...] Read more.
To promote the development of timber–steel composite (TSC) structures, this paper proposes a TSC I-beam with an I-beam as the webs, covered with a timber board on its upper and lower surfaces and bolted together; the effect of varying the ratio of the timber board thickness to I-beam on the bending performance of the TSC I-beam was investigated. Considering the same total height of the beam cross-section and the variation of timber board thickness and I-beam height, three groups of six TSC beam specimens were designed and fabricated to carry out bending load failure tests, and the effects of the variation of timber board thickness with respect to I-beam height on the failure mode, flexural load capacity, ductility, and composite degree of TSC beams were analyzed. In addition, a model for predicting the elastic ultimate bending capacity and mid-span deflection of TSC I-beams was proposed on the basis of the composite coefficient method, which avoids the need to test the joints, and the theoretical calculation results were in good agreement with the test results, which can provide a reference for the design of TSC I-beams. Full article
(This article belongs to the Topic Advances on Structural Engineering, 2nd Volume)
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Figure 1

Figure 1
<p>Construction of specimens of group L1 (unit: mm): (<b>a</b>) specimens without longitudinal stiffening ribs; (<b>b</b>) specimens with longitudinal stiffening ribs.</p>
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<p>Construction of specimens of group L1 (unit: mm): (<b>a</b>) specimens without longitudinal stiffening ribs; (<b>b</b>) specimens with longitudinal stiffening ribs.</p>
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<p>Loading device and layout of measuring points (unit: mm): (<b>a</b>) photo of the loading device; (<b>b</b>) loading device and dial indicator arrangement; (<b>c</b>) arrangement of strain gauges on the top and bottom boards of specimens; (<b>d</b>) arrangement of strain measurement points for mid-span sections.</p>
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<p>Loading device and layout of measuring points (unit: mm): (<b>a</b>) photo of the loading device; (<b>b</b>) loading device and dial indicator arrangement; (<b>c</b>) arrangement of strain gauges on the top and bottom boards of specimens; (<b>d</b>) arrangement of strain measurement points for mid-span sections.</p>
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<p>Equal energy method (derived from [<a href="#B17-buildings-12-01206" class="html-bibr">17</a>]).</p>
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<p>Model for calculating the ultimate elastic flexural load capacity of a partially composite beam.</p>
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<p>Failure mode of specimens in groups L1–L3: (<b>a</b>) crack in L1-1 specimen top board; (<b>b</b>) crack in L1-2 specimen top board; (<b>c</b>) L1-1 specimen base board failed in tension; (<b>d</b>) L1-2 specimen base board failed in tension; (<b>e</b>) L1-1 specimen steel flange flexure; (<b>f</b>) L2-1 specimen base board failed in tension; (<b>g</b>) L2-2 specimen base board failed in tension; (<b>h</b>) L2-1 specimen steel flange with no buckling; (<b>i</b>) L3-1 specimen cracking in the bending and shearing section of the top board; (<b>j</b>) L3-2 specimen cracking in the bending and shearing section of the top board; (<b>k</b>) L3-1 specimen top board partial crush and steel flange buckling; (<b>l</b>) L3-2 specimen top board partial crush and steel flange buckling; (<b>m</b>) L3-1 specimen top board cracked exclusively in the curved section; (<b>n</b>) L3-2 specimen top board cracked exclusively in the curved section; (<b>o</b>) L3-1 specimen base board failed in tension; (<b>p</b>) L3-2 specimen base board failed in tension.</p>
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<p>Failure mode of specimens in groups L1–L3: (<b>a</b>) crack in L1-1 specimen top board; (<b>b</b>) crack in L1-2 specimen top board; (<b>c</b>) L1-1 specimen base board failed in tension; (<b>d</b>) L1-2 specimen base board failed in tension; (<b>e</b>) L1-1 specimen steel flange flexure; (<b>f</b>) L2-1 specimen base board failed in tension; (<b>g</b>) L2-2 specimen base board failed in tension; (<b>h</b>) L2-1 specimen steel flange with no buckling; (<b>i</b>) L3-1 specimen cracking in the bending and shearing section of the top board; (<b>j</b>) L3-2 specimen cracking in the bending and shearing section of the top board; (<b>k</b>) L3-1 specimen top board partial crush and steel flange buckling; (<b>l</b>) L3-2 specimen top board partial crush and steel flange buckling; (<b>m</b>) L3-1 specimen top board cracked exclusively in the curved section; (<b>n</b>) L3-2 specimen top board cracked exclusively in the curved section; (<b>o</b>) L3-1 specimen base board failed in tension; (<b>p</b>) L3-2 specimen base board failed in tension.</p>
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<p>Load–span deflection curve.</p>
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<p>Slip diagram.</p>
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<p>Load–slip response; (<b>a</b>) L1 group; (<b>b</b>) L2 group; (<b>c</b>) L3 group.</p>
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<p>Normal strain diagram for mid-span section: (<b>a</b>) L1-1; (<b>b</b>) L1-2; (<b>c</b>) L2-1; (<b>d</b>) L2-2; (<b>e</b>) L3-1; (<b>f</b>) L3-2.</p>
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<p>Schematic diagram of normal strain in the cross-section of the composite beam: (<b>a</b>) composite beam; (<b>b</b>) fully rigid connection; (<b>c</b>) strong composite connection; (<b>d</b>) weak composite connection.</p>
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<p>Lateral distribution of normal strains in the upper and lower timber boards of the mid-span section: (<b>a</b>) L1-1; (<b>b</b>) L1-2; (<b>c</b>) L2-1; (<b>d</b>) L2-2; (<b>e</b>) L3-1; (<b>f</b>) L3-2.</p>
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<p>Lateral distribution of normal strains in the upper and lower timber boards of the mid-span section: (<b>a</b>) L1-1; (<b>b</b>) L1-2; (<b>c</b>) L2-1; (<b>d</b>) L2-2; (<b>e</b>) L3-1; (<b>f</b>) L3-2.</p>
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