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Nonstationary Initial Boundary Value Contact Problems of Generalized Elastothermodiffusion
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T. Burchuladze
Veröffentlicht/Copyright:
23. Februar 2010
Abstract
The initial boundary value problems with mixed boundary conditions are considered for a system of partial differential equations of generalized electrothermodiffusion. Approximate solutions are constructed and a mathematical substantiation of the method is given.
Key words and phrases.: Dynamic problems of elastothermodiffusion; Laplace transform; a singular fundamental solution; Riesz–Fischer–Kupradze method of approximate solution
Received: 1994-11-28
Published Online: 2010-02-23
Published in Print: 1997-February
© 1997 Plenum Publishing Corporation
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Artikel in diesem Heft
- Nonstationary Initial Boundary Value Contact Problems of Generalized Elastothermodiffusion
- An Oscillation Criterion for Nonlinear Third-Order Differential Equations
- Λ0-Nuclear Operators and Λ0-Nuclear Spaces in p-adic Analysis
- Harmonic Maps Over Rings
- Geometrical Decomposition of the Free Loop Space on a Manifold with Finitely Many Closed Geodesics
- On Differential Bases Formed of Intervals
Schlagwörter für diesen Artikel
Dynamic problems of elastothermodiffusion;
Laplace transform;
a singular fundamental solution;
Riesz–Fischer–Kupradze method of approximate solution
Artikel in diesem Heft
- Nonstationary Initial Boundary Value Contact Problems of Generalized Elastothermodiffusion
- An Oscillation Criterion for Nonlinear Third-Order Differential Equations
- Λ0-Nuclear Operators and Λ0-Nuclear Spaces in p-adic Analysis
- Harmonic Maps Over Rings
- Geometrical Decomposition of the Free Loop Space on a Manifold with Finitely Many Closed Geodesics
- On Differential Bases Formed of Intervals
