Boundary value problems for linear evolution partial differential equations : proceedings of the NATO Advanced Study Institute held in Liège, Belgium, September 6-17, 1976
著者
書誌事項
Boundary value problems for linear evolution partial differential equations : proceedings of the NATO Advanced Study Institute held in Liège, Belgium, September 6-17, 1976
（NATO advanced study institutes series, ser. C . Mathematical and physical sciences ; v. 29）
D. Reidel Pub. Co., c1977
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注記
Includes bibliographies
内容説明・目次
内容説明
Most of the problems posed by Physics to Mathematical Analysis are boundary value problems for partial differential equations and systems. Among them, the problems concerning linear evolution equations have an outstanding position in the study of the physical world, namely in fluid dynamics, elastodynamics, electromagnetism, plasma physics and so on. This Institute was devoted to these problems. It developed essentially the new methods inspired by Functional Analysis and specially by the theories of Hilbert spaces, distributions and ultradistributions. The lectures brought a detailed exposition of the novelties in this field by world known specialists. We held the Institute at the Sart Tilman Campus of the University of Liege from September 6 to 17, 1976. It was attended by 99 participants, 79 from NATO Countries [Belgium (30), Canada (2), Denmark (I), France (15), West Germany (9), Italy (5), Turkey (3), USA (14)] and 20 from non NATO Countries [Algeria (2), Australia (3), Austria (I), Finland (1), Iran (3), Ireland (I), Japan (6), Poland (1), Sweden (I), Zair (1)]. There were 5 courses of_ 6_ h. ollI'. s~. 1. nL lJ. , h. t;l. l. I. rl"~, 1. n,L ,_ h. t;l. l. I. r. !'~ , ?_ n. f~ ?_ h,,
目次
Laplace Transform Methods for Evolution Equations.- Hyperbolic Differential Equations and Waves.- Ultradistributions and Hyperbolicity.- Some Aspects of the theory of Linear Evolution Equations.- Topics in Parabolic Equations: Some Typical Free Boundary Problems.- Criteria of Hyperbolicity for Constant Coefficient Polynomials.- Stability of Motion for Semilinear Equations.- The Approximation of Semi-Groups of Linear Operators and the Finite Element Method.- Propagation of Singularities for Hyperbolic Mixed Problems.- Spectral and Asymptotic Analysis of Acoustic Wave Propagation.
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