Method for analyzing wave isolation intensity of wall plate of high-lift device
Technical Field
The invention relates to the technical field of structural strength analysis, in particular to a method for analyzing the wave isolation strength of a wall plate of a high-lift device.
Background
The wallboard has large structure size, complex stress form, high stress level and large occupied structure weight proportion. The large structure size enables local structural instability to occur under low working load, the existing wall plate wave isolation calculation method is mainly determined by depending on engineering experience, and the stability design requirement of the existing structure cannot be met.
Disclosure of Invention
The purpose of the invention is as follows: the position optimization, the configuration and the size optimization of the wave-isolating component under the instability condition are carried out on the wall plate under the conditions of large size, large load and complex boundary, and finally the instability control design method of the wall plate under the complex stress state is obtained, so that the structural weight is effectively reduced.
The technical scheme is as follows:
a method for analyzing the wave isolation intensity of a wall plate of a high-lift device comprises the following steps:
establishing a static finite element model for the wall plate of the high-lift device to obtain a static stress analysis result of the wall plate of the high-lift device, and determining the ratio of the spanwise working load to the chordwise working load according to the stress analysis result;
carrying out engineering stress analysis on the known hyperplasia device structure of the high-lift device wall plate, and determining the critical buckling load of the high-lift device wall plate according to the engineering stress analysis result and the ratio;
according to the ratio, carrying out structural buckling mode analysis to obtain a structural buckling mode of the high lift device wall plate;
determining initial arrangement parameters of the wave isolation member arranged on the wall plate of the high lift device according to the structural buckling mode and the critical buckling load;
and (4) carrying out position optimization, configuration optimization and layering parameter optimization on the wave isolation component by adopting a finite element secondary modal analysis method according to the initial arrangement parameters.
Carrying out engineering stress analysis on the known hyperplasia device structure of the high-lift device wallboard, and determining the critical buckling load of the high-lift device wallboard according to the engineering stress analysis result and the ratio, wherein the method comprises the following steps:
because the wall plate of the high lift device bears the biaxial pressure load of the spanwise bending load and the chordwise bending load, the wall plate engineering of the high lift device is simplified into a biaxial pressure bearing rectangular flat plate under the condition of simple boundary;
calculating a bending stiffness coefficient matrix of the composite material according to the layering parameters of the composite material;
under the condition that the ratio is certain, calculating the double-axial-pressure-stressed rectangular flat plate axial-pressure buckling load, namely the critical buckling load;
wherein D is11、D22、D66The bending stiffness coefficient of the laminated plate is defined, m, n, the length of the plate, and the half wave number in the width direction, a and b are defined as the length and width of the plate, and Nx and Ny are flexural loads in both directions.
The wave-insulating member must satisfy the buckling condition:
(a) the sectional area of the wave-isolating component is larger than 40% of the area of the wall plate;
Amin=0.4×A;
A、Aminthe sectional area of the wave-isolating member and the sectional area of the wall plate member.
(b) The wave isolation component meets the requirement of minimum moment of inertia and is later than the instability of the wallboard structure;
Iu、Iminthe moment of inertia and the minimum moment of inertia of the wave isolation component are pointed; d. t, he、ksThe distance between the struts, the thickness of the web plate, the distance between the strip centers of the upper and lower edges and the shear buckling coefficient;
(c) the instability stress of the wave isolation component is as follows:
D11、D66refers to the flexural rigidity coefficient, b, L, delta, sigma, of the laminateWIs a wave barrierWidth, length, thickness and working stress of the wave-isolating component.
(d) The working stress of the wave isolation component is smaller than the allowable strain;
(e) the wave-isolating component meets the requirement of the connection strength of the wall plate.
Adopting a finite element quadratic modal analysis method according to the primary arrangement parameters to carry out position optimization, configuration optimization and layering parameter optimization on the wave isolation component, and the method comprises the following steps:
carrying out integral static stress analysis on the high-lift device wall plate which is preliminarily provided with the wave isolation member;
taking out the parts which are possibly damaged by instability from the whole static stress analysis model, and establishing a local analysis model;
simulating a forced displacement elastic support boundary of a local 'analysis model' according to the analysis result of the overall static stress;
and carrying out buckling modal analysis on the local analysis model, and optimizing the position, the configuration form and the structural parameters of the wave isolation member according to the buckling analysis result.
Optimizing the position, the configuration form and the structural parameters of the wave isolation component according to the buckling analysis result, wherein the optimization comprises the following steps:
defining the configuration and the preliminary arrangement parameters of the wave-isolating component, and carrying out position optimization on the wave-isolating component on the local 'analysis model', namely selecting the position of the wave-isolating component with the maximum critical buckling load in different positions as a better position;
limiting the wave isolation member to be at a better position and preliminarily arranging parameters, and optimizing T-shaped and I-shaped configuration forms to obtain a better configuration form;
and limiting the wave isolation member to be at a better position, and carrying out the parameter optimization of the wave isolation member in a better configuration form to obtain the paving parameters meeting the instability condition.
Composite material bending rigidity coefficient matrix Dij;
In the formula, Q
ij、
θ、z
k、z
k-1The positive axis modulus of the main direction of the ply material, the off-axis modulus of a certain ply, the angle of the ply of the composite material, the z coordinate of the K-th layer and the z coordinate of the K-1 th layer are shown.
The preliminary arrangement parameters comprise a preliminary layering parameter, a height parameter and a thickness parameter.
A computer readable storage medium having stored thereon computer instructions which, when executed by a processor, implement the method of any of the above.
Has the advantages that: carrying out wall plate wave isolation instability control on a wall plate structure under the conditions of large size, large load and complex boundary; the position, the configuration and the size of the wave isolation component are optimized, and the weight of the wall plate structure is effectively reduced.
Drawings
FIG. 1 is a schematic view of a large size, high load, complex boundary wall panel construction;
FIG. 2 is a diagram of a rectangular flat plate under biaxial compression;
FIG. 3 is a static finite element model diagram of a wall panel structure;
FIG. 4 is a partial buckling "analytical model" finite element diagram;
FIG. 5 is a comparison graph of the optimization results of the positions of the wave-isolating members;
FIG. 6 is a comparison graph of the results of the wave-isolating member configuration optimization.
Detailed Description
A proliferation device structure is known, which comprises a main bearing part composite material laminated wall plate 1, a wall plate longitudinal supporting part 2 and a wall plate transverse supporting part 3, wherein the supporting parts are combined to form a closed structure form, as shown in figure 1.
(1) Carrying out engineering stress analysis on the structure shown in the figure 1, wherein the composite material laminated wall plate 1 bears biaxial pressure load under the action of spanwise bending and chordwise bending loads, and the engineering is simplified into a biaxial pressure stressed rectangular flat plate under the condition of simple boundary, and the stress form is shown in figure 2;
(2) the bending mode of the laminate is mainly related to the bending stiffness matrix of the composite material layer, and the bending stiffness coefficient Dij of the composite material is calculated;
in the formula, Qij,
θ、z
k、z
k-1The positive axis modulus of the main direction of the ply material, the off-axis modulus of a certain ply, the angle of the ply of the composite material, the z coordinate of the K-th layer and the z coordinate of the K-1 th layer are shown.
(3) Under the condition that the Nx/Ny ratio is certain, calculating the axial compression buckling load of the double-axial compression stressed rectangular flat plate
Wherein D is11、D22、D66The bending stiffness coefficient of the laminated plate is defined, m, n, the length of the plate, and the half wave number in the width direction, a and b are defined as the length and width of the plate, and Nx and Ny are flexural loads in both directions.
(4) Establishing a static finite element model for the composite laminated wallboard (namely the high-lift device wallboard) to obtain a stress analysis result of the wallboard 1, and obtaining a structural buckling mode according to ratios of spanwise working load/spanwise buckling load and chordwise working load/chordwise buckling load;
(5) arranging wave isolation members according to the structural buckling mode 4 and the buckling load size 3; the wave-insulating member must satisfy the buckling condition:
a) the sectional area of the wave-isolating component is larger than 40% of the area of the wall plate (between the two wave-isolating components);
Amin=0.4×A
A、Aminthe sectional area of the wave-isolating member and the sectional area of the wall plate member.
b) The wave isolation component meets the requirement of minimum moment of inertia and is later than the instability of the wallboard structure;
Iu、Iminthe moment of inertia and the minimum moment of inertia of the wave isolation component are pointed; d. t, he、ksThe distance between the struts, the thickness of the web plate, the distance between the strip centers of the upper and lower edges and the shear buckling coefficient;
the instability stress of the wave isolation component is as follows:
D11、D66refers to the flexural rigidity coefficient, b, L, delta, sigma, of the laminateWThe width, length and thickness of the wave-isolating component and the working stress of the wave-isolating component are indicated.
c) The working stress of the wave isolation component is smaller than the allowable strain;
d) the wave isolation component meets the requirement of the connection strength of the wall plate;
(6) and carrying out strong-adaptability finite element secondary analysis on the simplified engineering analysis wave isolation component to obtain better wave isolation component position, configuration form and structure layering parameters.
a) The overall stress analysis of the overall structure is carried out, see fig. 3;
b) taking out the parts which are possibly damaged by instability, and establishing a local analysis model (see figure 4);
c) simulating the forced displacement elastic support boundary of the local 'analysis model' according to the overall stress result, and showing in figure 4;
d) and carrying out local buckling analysis on the local analysis model, and optimizing the position, the configuration form and the structural parameters of the wave isolation member according to the buckling analysis result.
Limiting the form of the wave-isolating component, optimizing the position, selecting different positions by using the finite element model shown in FIG. 4, and obtaining a wave-isolating component position 1 which is used for increasing the critical buckling load shown in FIG. 5 as a better position;
defining the position of the wave isolation member, and carrying out configuration form optimization: typical T-type, i-type wave-blocking building block results are shown in figure 6.
And limiting the position and the configuration form of the wave isolation member, and optimizing the parameters of the I-shaped wave isolation member to obtain the paving parameters meeting the instability condition.
A flap hyperplasia device of a certain type of airplane adopts a typical multi-ribbed composite laminated board structure, and the stability of the lower layer board at large size, large load and complex boundary is a prominent problem.
According to the engineering analysis result, the structure generates instability at about 40% of load, according to the engineering analysis result, the wave isolation member is arranged as a condition for controlling the instability of the wallboard, and through the position optimization, the structure configuration optimization and the structure parameter optimization of the wave isolation member, the weight of the wallboard structure is finally reduced by 19.5%, and the total weight of the structure is reduced by 12% as shown in table 1.
TABLE 1 results of wave-damping destabilizing element placement