Unsteady Bending of an Orthotropic Cantilever Timoshenko Beam with Allowance for Diffusion Flux Relaxation

被引：0

作者：

A. V. Zemskov

D. V. Tarlakovskii

机构：

[1] Moscow Aviation Institute (National Research University),

[2] Research Institute of Mechanics,undefined

[3] Moscow State University,undefined

来源：

Computational Mathematics and Mathematical Physics | 2022年 / 62卷

关键词：

unsteady elastic diffusion; Timoshenko beam; cantilever bending; unsteady problems; Laplace transform; method of equivalent boundary conditions;

D O I：

暂无

中图分类号：

学科分类号：

摘要：

引用

页码：1912 / 1927

页数：15

共 19 条

[1] Unsteady Bending of an Orthotropic Cantilever Timoshenko Beam with Allowance for Diffusion Flux Relaxation
Zemskov, A. V.
Tarlakovskii, D. V.
COMPUTATIONAL MATHEMATICS AND MATHEMATICAL PHYSICS, 2022, 62 (11) : 1912 - 1927
[2] Unsteady bending of the orthotropic cantilever Bernoulli-Euler beam with the relaxation of diffusion fluxes
Zemskov, Andrei V.
Tarlakovskii, Dmitry V.
Faykin, George M.
ZAMM-ZEITSCHRIFT FUR ANGEWANDTE MATHEMATIK UND MECHANIK, 2022, 102 (10):
[3] Unsteady elastic diffusion bending model for a Timoshenko beam on a Winkler foundation: unsteady elastic diffusion bending model for a Timoshenko beam on a Winkler foundation
Zemskov, A., V
Tarlakovskii, D., V
ARCHIVE OF APPLIED MECHANICS, 2022, 92 (04) : 1355 - 1366
[4] Unsteady elastic diffusion bending model for a Timoshenko beam on a Winkler foundation: unsteady elastic diffusion bending model for a Timoshenko beam on a Winkler foundation
A. V. Zemskov
D. V. Tarlakovskii
Archive of Applied Mechanics, 2022, 92 : 1355 - 1366
[5] Model of bending of an orthotropic cantilever beam of Bernoulli-Euler under the action of unsteady thermomechano diffusion loads
Zemskov, A., V
Le, V. H.
Serdyuk, D. O.
VESTNIK SAMARSKOGO GOSUDARSTVENNOGO TEKHNICHESKOGO UNIVERSITETA-SERIYA-FIZIKO-MATEMATICHESKIYE NAUKI, 2024, 28 (04):
[6] Unsteady Elastic Diffusion Oscillations of a Timoshenko Beam with Considering the Diffusion Relaxation Effects
Afanasieva, O. A.
Gafurov, U. S.
Zemskov, A. V.
PROCEEDINGS OF THE SECOND INTERNATIONAL CONFERENCE ON THEORETICAL, APPLIED AND EXPERIMENTAL MECHANICS, 2019, 8 : 193 - 198
[7] An Elastodiffusive Orthotropic Euler-Bernoulli Beam Considering Diffusion Flux Relaxation
Tarlakovskii, Dmitry
Zemskov, Andrei
MATHEMATICAL AND COMPUTATIONAL APPLICATIONS, 2019, 24 (01)
[8] Dynamic and quasi-static bending of saturated poroelastic Timoshenko cantilever beam
Yang, Xiao
Wen, Qun
APPLIED MATHEMATICS AND MECHANICS-ENGLISH EDITION, 2010, 31 (08) : 995 - 1008
[9] Dynamic and quasi-static bending of saturated poroelastic Timoshenko cantilever beam
杨骁
文群
AppliedMathematicsandMechanics(EnglishEdition), 2010, 31 (08) : 995 - 1008
[10] Dynamic and quasi-static bending of saturated poroelastic Timoshenko cantilever beam
Xiao Yang
Qun Wen
Applied Mathematics and Mechanics, 2010, 31 : 995 - 1008

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