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Linear and Quasilinear Parabolic Problems (Volume 1)

Linear and Quasilinear Parabolic Problems (Volume 1)

Linear and Quasilinear Parabolic Problems (Volume 1)
Stock photo: cover may vary

Linear and Quasilinear Parabolic Problems (Volume 1) Hardback - 1995

by Amann, Herbert

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Description

Birkhäuser, 1995. Volume 1. This is an ex-library book and may have the usual library/used-book markings inside.This book has hardback covers. In good all round condition. Dust jacket in good condition. Please note the Image in this listing is a stock photo and may not match the covers of the actual item,900grams, ISBN:9783764351144
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Details

  • Title Linear and Quasilinear Parabolic Problems (Volume 1)
  • Author Amann, Herbert
  • Binding Hardback
  • Edition 1st
  • Pages 338
  • Volumes 1
  • Language ENG
  • Publisher Birkhäuser
  • Publication date 1995
  • Illustrated Yes
  • Features Bibliography, Illustrated, Index
  • Bookseller's Inventory # 4143198
  • ISBN 9783764351144 / 3764351144
  • Weight 1.56 lbs (0.71 kg)
  • Dimensions 9.21 x 6.14 x 0.88 in (23.39 x 15.60 x 2.24 cm)
  • Category Mathematics
  • Library of Congress Catalogue Number 95007400
  • Dewey Decimal Code 515.353

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From the publisher

In this treatise we present the semigroup approach to quasilinear evolution equa- of parabolic type that has been developed over the last ten years, approxi- tions mately. It emphasizes the dynamic viewpoint and is sufficiently general and flexible to encompass a great variety of concrete systems of partial differential equations occurring in science, some of those being of rather 'nonstandard' type. In partic- ular, to date it is the only general method that applies to noncoercive systems. Although we are interested in nonlinear problems, our method is based on the theory of linear holomorphic semigroups. This distinguishes it from the theory of nonlinear contraction semigroups whose basis is a nonlinear version of the Hille- Yosida theorem: the Crandall-Liggett theorem. The latter theory is well-known and well-documented in the literature. Even though it is a powerful technique having found many applications, it is limited in its scope by the fact that, in concrete applications, it is closely tied to the maximum principle. Thus the theory of nonlinear contraction semigroups does not apply to systems, in general, since they do not allow for a maximum principle. For these reasons we do not include that theory.

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