Some problems in the theory of elasticity for a semi-infinite strip

DOI10.1016/0021-8928(66)90062-1zbMath0238.73018OpenAlexW2095008629MaRDI QIDQ5649492

I. I. Vorovich, V. V. Kopasenko

Publication date: 1966

Published in: Journal of Applied Mathematics and Mechanics (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1016/0021-8928(66)90062-1

Mathematics Subject Classification ID

Elastic materials (74B99)

Related Items

On singularities of the state of stress of an orthotropic half-strip, Contact problem of elasticity theory for a half-strip, Bending of a strip, Asymptotic methods in contact problems of elasticity theory, Semi infinite Orthotropic Cantilevered Strips and the Foundations of Plate Theories, On the boundary integral equations approach to a semi-infinite strip investigation, On expansion of the possibilities of the integral transformation method in solving problems of mechanics, On one new approach to the solving of an elasticity mixed plane problem for the semi-strip, On a method of solving integral equations and its application to the problem of the bending of a plate with a cruciform inclusion, On the exact solutions of the biharmonic problem of the theory of elasticity in a half-strip, Use of a system of functions for the solution of a problem involving an elastic halfstrip, Integral representations of displacements in linear elasticity, Investigation of the algebraic system of infinite order occurring in solving the problem for a semi-strip, Stresses in a symmetrically laminated plate weakened by a central crack, Mixed problem of the plane theory of elasticity for a truncated wedge, Solution of the plane end problem for a semi-infinite elastic strip, Stresses in an orthotropic semi-infinite strip due to edge loads, Bending of a semi-infinite elastic strip bonded to an infinite strip

Cites Work

• Biharmonic eigenvalue problem of the semi-infinite strip
• Eigenfunctions of plane elastostatics I. The strip
• A LAPLACE TRANSFORM METHOD FOR THE SOLUTION OF SEMI-INFINITE AND FINITE STRIP PROBLEMS IN STRESS ANALYSIS
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