scientific article; zbMATH DE number 3298312

zbMath0187.12603MaRDI QIDQ5578518

V. M. Aleksandrov

Publication date: 1967

Title: zbMATH Open Web Interface contents unavailable due to conflicting licenses.

zbMATH Keywords

numerical analysis

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Asymptotic methods in contact problems of elasticity theory ⋮ Asymptotic solution of the contact problem for a thin elastic layer ⋮ Approximate solving for singular integral equations of the first kind by the method of orthogonal polynomials ⋮ Certain type of integral equations appearing in contact problems of the theory of elasticity ⋮ Axisymmetric strain of an elastic layer with a circular line of separation of the boundary conditions on both faces ⋮ Method of orthogonal polynomials in plane antisymmetric mixed problems of elasticity theory with two contact sections ⋮ Bending of a circular plate on a linearly-deformable foundation under a simultaneous action of the longitudinal and transverse forces ⋮ Certain dynamic mixed problems of the theory of elasticity ⋮ Some approximate methods of solving integral equations of mixed problems ⋮ On the method of orthogonal polynomials in plane mixed problems of elasticity theory ⋮ Integral equations of convolution of the first kind on a system of segments occurring in the theory of elasticity and mathematical physics ⋮ Convergence of the method of orthogonal polynomials for approximate solution of integral equations of the first kind with \(\Pi\)-kernels

Cites Work

• Unnamed Item
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• Some contact problems for the elastic layer
• The solution of a type of two-dimensional integral equations
• Contact problems for an elastic layer of slight thickness
• On an effective method of solution of certain integral equations of the theory of elasticity and mathematical physics
• On an asymptotic method applicable to the solution of integral equations in the theory of elasticity and in mathematical physics
• On the approximate solution of a certain type of integral equation