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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
Published/Copyright:
February 23, 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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Articles in the same Issue
- 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
Articles in the same Issue
- 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
