This monograph is devoted to the theory of general parabolic bondary problems. It starts with basic notions and various illustrative examples, followed by a detailed and systematic exposition of the L2-theory of parabolic boundary value problems with smooth functions and distributions of arbitrary finite order. A survey of the Cauchy problem and boundary value problem in spaces of smooth functions broadens the scope of the work. Special attention is paid to detailed study of examples illustrating and complementing the theory.
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The present monograph is devoted to the theory of general parabolic boundary problems. It starts with basic notions and various illustrative examples, followed by a detailed and systematic exposition of the L2-theory of parabolic boundary value problems with smooth coefficients in Hilbert spaces of smooth functions and distributions of arbitrary finite order. A survey of the Cauchy problem and boundary value problem in spaces of smooth functions broadens the scope of the work. Special attention is paid to a detailed study of examples illustrating and complementing the theory.
This monograph is devoted to the theory of general parabolic bondary problems. It starts with basic notions and various illustrative examples, followed by a detailed and systematic exposition of the L2-theory of parabolic boundary value problems with smooth functions and distributions of arbitrary finite order. A survey of the Cauchy problem and boundary value problem in spaces of smooth functions broadens the scope of the work. Special attention is paid to detailed study of examples illustrating and complementing the theory.
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