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The Dependence of Solution Uniqueness Classes of Boundary Value Problems for General Parabolic Systems on the Geometry of an Unbounded Domain
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A. Gagnidze
Veröffentlicht/Copyright:
23. Februar 2010
Abstract
General boundary value problems are considered for general parabolic (in the Douglas–Nirenberg–Solonnikov sense) systems. The dependence of solution uniqueness classes of these problems on the geometry of a nonbounded domain is established.
Received: 1996-04-18
Published Online: 2010-02-23
Published in Print: 1998-August
© 1998 Plenum Publishing Corporation
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Artikel in diesem Heft
- Commutativity for a Certain Class of Rings
- Multiplicative B-Product and its Properties
- The Dependence of Solution Uniqueness Classes of Boundary Value Problems for General Parabolic Systems on the Geometry of an Unbounded Domain
- On the Universal C*-Algebra Generated by Partial Isometry
- On Some Boundary Value Problems for an Ultrahyperbolic Equation
- Properties of the Salagean Operator
- Summation of Singular Series Corresponding to Representations of Numbers by Some Quadratic Forms in Twelve Variables
- Boundary Properties of Second-Order Partial Derivatives of the Poisson Integral for a Half-Space
Artikel in diesem Heft
- Commutativity for a Certain Class of Rings
- Multiplicative B-Product and its Properties
- The Dependence of Solution Uniqueness Classes of Boundary Value Problems for General Parabolic Systems on the Geometry of an Unbounded Domain
- On the Universal C*-Algebra Generated by Partial Isometry
- On Some Boundary Value Problems for an Ultrahyperbolic Equation
- Properties of the Salagean Operator
- Summation of Singular Series Corresponding to Representations of Numbers by Some Quadratic Forms in Twelve Variables
- Boundary Properties of Second-Order Partial Derivatives of the Poisson Integral for a Half-Space
