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Contact Problems for Two Anisotropic Half-Planes with Slits
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SH. Zazashvili
Published/Copyright:
February 18, 2010
Abstract
The problem of a stressed state in a nonhomogeneous infinite plane consisting of two different anisotropic half-planes and having slits of the finite number on the interface line is investigated. It is assumed that a difference between the displacement and stress vector values is given on interface line segments; on the edges of slits we have the following data: boundary values of the stress vector (problem of stress) or displacement vector values on the one side of slits, and stress vector values on the other side (mixed problem). Solutions are constructed in quadratures.
Received: 1992-12-14
Published Online: 2010-02-18
Published in Print: 1994-June
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- Limit Behavior of Solutions of Ordinary Linear Differential Equations
- Contact Problems for Two Anisotropic Half-Planes with Slits
Articles in the same Issue
- Some Open Problems About the Solutions of the Delay Difference Equation
- On Convergence Subsystems of Orthonormal Systems
- A Second-Order Nonlinear Problem with Two-Point and Integral Boundary Conditions
- Two-Dimensional Problems of Stationary Flow of A Noncompressible Viscous Fluid in the Case of Ozeen's Linearization
- Sturm's Theorem for Equations with Delayed Argument
- On the Cardinality of A Semi-Algebraic Set
- On Some Properties of Multiple Conjugate Trigonometric Series
- On Some Two-Point Boundary Value Problems for Two-Dimensional Systems of Ordinary Differential Equations
- Limit Behavior of Solutions of Ordinary Linear Differential Equations
- Contact Problems for Two Anisotropic Half-Planes with Slits
