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Two-Dimensional Steady-State Oscillation Problems of Anisotropic Elasticity
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D. Natroshvili
Veröffentlicht/Copyright:
23. Februar 2010
Abstract
The paper deals with the two-dimensional exterior boundary value problems of the steady-state oscillation theory for anisotropic elastic bodies. By means of the limiting absorption principle the fundamental matrix of the oscillation equations is constructed and the generalized radiation conditions of Sommerfeld–Kupradze type are established. Uniqueness theorems of the basic and mixed type boundary value problems are proved.
Key words and phrases.: Oscillation theory; theory of elasticity; uniqueness theorems; anisotropic medium
Received: 1993-12-10
Published Online: 2010-02-23
Published in Print: 1996-June
© 1996 Plenum Publishing Corporation
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Artikel in diesem Heft
- Equilibrium for Perturbations of Multifunctions by Convex Processes
- The Weighted BMO Condition and a Constructive Description of Classes of Analytic Functions Satisfying this Condition
- Some Partitions Consisting of Jordan Curves
- Two-Dimensional Steady-State Oscillation Problems of Anisotropic Elasticity
- On Krull Dimension of Ore Extensions
- Almost Periodic Harmonizable Processes
- Semidirect Products and Wreath Products of Strongly π-Inverse Monoids
Schlagwörter für diesen Artikel
Oscillation theory;
theory of elasticity;
uniqueness theorems;
anisotropic medium
Artikel in diesem Heft
- Equilibrium for Perturbations of Multifunctions by Convex Processes
- The Weighted BMO Condition and a Constructive Description of Classes of Analytic Functions Satisfying this Condition
- Some Partitions Consisting of Jordan Curves
- Two-Dimensional Steady-State Oscillation Problems of Anisotropic Elasticity
- On Krull Dimension of Ore Extensions
- Almost Periodic Harmonizable Processes
- Semidirect Products and Wreath Products of Strongly π-Inverse Monoids
