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On Three-Dimensional Dynamic Problems of Generalized Thermoelasticity
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T. Burchuladze
Veröffentlicht/Copyright:
23. Februar 2010
Abstract
Lord–Shulman's system of partial differential equations of generalized thermoelasticity [Green and Lindsay, J. Elasticity 2: 1–7, 1972] is considered, in which the finite velocity of heat propagation is taken into account by introducing a relaxation time constant. General aspects of the theory of boundary value and initial-boundary value problems and representation of solutions by series and quadratures are considered using the method of a potential.
Key words and phrases.: Generalized thermomechanics; dynamic and pseudooscillation boundary value problems; continuation of solution
Received: 1995-07-05
Published Online: 2010-02-23
Published in Print: 1998-February
© 1998 Plenum Publishing Corporation
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Artikel in diesem Heft
- Conditions of the Existence and Uniqueness of Solutions of the Multipoint Boundary Value Problem for A System of Generalized Ordinary Differential Equations
- On Three-Dimensional Dynamic Problems of Generalized Thermoelasticity
- Monotone Solutions of A Higher Order Neutral Difference Equation
- On the Representation of Numbers by the Direct Sums of Some Binary Quadratic Forms
- Numerical Solutions to the Darboux Problem with the Functional Dependence
- On the Representation of Numbers by Positive Diagonal Quadratic Forms with Five Variables of Level 16
Schlagwörter für diesen Artikel
Generalized thermomechanics;
dynamic and pseudooscillation boundary value problems;
continuation of solution
Artikel in diesem Heft
- Conditions of the Existence and Uniqueness of Solutions of the Multipoint Boundary Value Problem for A System of Generalized Ordinary Differential Equations
- On Three-Dimensional Dynamic Problems of Generalized Thermoelasticity
- Monotone Solutions of A Higher Order Neutral Difference Equation
- On the Representation of Numbers by the Direct Sums of Some Binary Quadratic Forms
- Numerical Solutions to the Darboux Problem with the Functional Dependence
- On the Representation of Numbers by Positive Diagonal Quadratic Forms with Five Variables of Level 16
