ILINA et al., 1969 - Google Patents
Natural vibrations of a cylindrical shell with a hollow filler(Natural axisymmetric vibrations of cylindrical shell with hollow filler, analyzing motion by shallow shell and …ILINA et al., 1969
- Document ID
- 2729898331357616060
- Author
- ILINA A
- Korbut B
- Publication year
- Publication venue
- AKADEMIIA NAUK SSSR, IZVESTIIA, MEKHANIKA TVERDOGO TELA
External Links
Similar Documents
| Publication | Publication Date | Title |
|---|---|---|
| ILINA et al. | Natural vibrations of a cylindrical shell with a hollow filler(Natural axisymmetric vibrations of cylindrical shell with hollow filler, analyzing motion by shallow shell and elasticity theory dynamic equations) | |
| Korbut et al. | Stability of a spherical shell containing an elastic filler | |
| GB1122265A (en) | An improved loom reed | |
| GRIGOLIUK et al. | Study of the stability of nonshallow spherical shells with finite displacements by applying various equations of the theory of shells | |
| AINOLA | Variational principles and reciprocity theorems for dynamic problems of shell theory(Variational principles and reciprocity theorems for dynamic problems of elastic shell theory, particularly motion described by linear equations of Timoshenko type theory) | |
| VILKE | Stability of the longitudinal oscillations of a rod under the action of a nonconservative force(Longitudinal oscillations of homogeneous elastic rod under nonconservative force at one end, deriving equations of motion and stability conditions) | |
| CHOU | Analysis of a set of dynamic cylindrical shell equations for axisymmetrical motion by method of characteristics(Characteristic method analysis of linear system of dynamic cylindrical equation for axisymmetric motion, including rotary inertia and shear correction factor) | |
| SCOTT | The free flight stability of a liquid-filled, spinning shell, part 2 a- spinning, incompressible, inviscid liquid, completely filled, right cylindrical cavity(Euler momentum equation of yawing motion of spinning shell in free flight having liquid-filled cylindrical cavity) | |
| VOLKOV | On the construction of an approximate theory of membrane shells by the method of asymptotic integration of the equations of elasticity theory(Approximate theory of membrane shells constructed using asymptotic integration of elasticity equations) | |
| KORBUT | Stability of a spherical shell with an elastic filler under the effect of pressure and temperature(Stability of thin walled spherical shell with elastic filler subjected to external pressure and uniform heating) | |
| KORBUT et al. | Stability of a cylindrical shell with an elastic filler during axial compression(Linear and nonlinear formulation of stability of cylindrical shells with elastic filler under axial compression, using equation of shallow shells) | |
| Tovstik | Asymptotic integration of equations of free axisymmetric oscillations of a thin shell of revolution in the case of a single reversal point(Revolving thin elastic shell free axisymmetric oscillation described by equation system derived by asymptotic integration technique with single reversal point) | |
| VARVAK | Effect of an elastic filler on the stability of a cylindrical shell- Axisymmetric problem(Elastic filler effect on thin cylindrical sandwich shell stability subjected to compression along generatrix) | |
| DRAGICHESKU | Development of a two-dimensional dynamic theory for cylindrical shells with the aid of the asymptotic integration of equations of the theory of elasticity(Asymptotic integration of elasticity theory equations applied to two-dimensional dynamic theory for cylindrical shells) | |
| ASHMARIN | Nonlinear equilibrium equations of a cylindrical shell weakened by a circular hole(Cylindrical shell weakened with large circular hole, deriving nonlinear equilibrium equations in semigeodetic polar coordinates) | |
| KRIGER | Stability of an isotropic circular cylindrical shell with longitudinal hinges under uniform external pressure(Isotropic circular cylindrical shell stability with longitudinal hinges under uniform external pressure, determining critical load) | |
| BARARENKO | Analysis of the stress-strain state of a cylindrical shell based on the exact solution of the three-dimensional problem of the theory elasticity- Derivation of applied theories(Stress-strain state of cylindrical shell analyzed based on elasticity theory, noting boundary value problem) | |
| MIACHENKOV | Stability of cylindrical shells under the combined action of axial compression and local axisymmetric loads(Isotropic elastic cylindrical shell stability under combined compressive and axisymmetric local loads, using equilibrium equations for shallow shells) | |
| BARENBLATT et al. | On the thermal vibrocreep of polymers(Thermal vibrocreep theory of crystalline polymeric materials developed on basis of kinetic conceptions of deformation) | |
| SHASHKOV | Elastic vibrations of a cylindrical shell filled with liquid Surveys of Soviet scientific and technical literature(Natural frequency of vibration, flutter, and dynamic stability solutions for liquid filled, elastic cylindrical shell) | |
| DAUVILLIER | The masses and densities of Io and Europa, the Jovian lacunae, and the origin of comets(Io and Europa mass and density anomalies, indicating asteroid capture by Jupiter as comet origin theory) | |
| CHERNYKH | Determination of the stress concentration at a hole in a shell- In the linear statement(Stress concentration near hole in shell) | |
| AT219920B (en) | Vibrator with eccentric masses | |
| VOLMIR | Current problems in the theory of shell stability(Shell stability theory of current interest, noting shell with elastic filler and internal pressure) | |
| DANTU | Experimental study of the deformation of a''Plexiglas'' sphere pressed between two rigid parallel planes outside the range of elasticity(Moire method used to study deformation of Plexiglas sphere pressed between two rigid parallel planes outside range of elasticity) |