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One-parameter semigroups for linear evolution equations

Author: Klaus-Jochen Engel; R Nagel
Publisher: New York : Springer, ©2000.
Series: Graduate texts in mathematics, 194.
Edition/Format:   Print book   Computer File : EnglishView all editions and formats
Summary:
"This book gives an up-to-date account of the theory of strongly continuous one-parameter semigroups of linear operators. It includes a systematic discussion of the spectral theory and the long-term behavior of such semigroups. A special feature of the text is an unusually wide range of applications, to ordinary and partial differential operators, delay and Volterra equations and to control theory, et cetera, and an  Read more...
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Material Type: Internet resource
Document Type: Book, Computer File, Internet Resource
All Authors / Contributors: Klaus-Jochen Engel; R Nagel
ISBN: 0387984631 9780387984636
OCLC Number: 41165233
Description: xxi, 586 pages : illustrations ; 25 cm.
Contents: I. Linear Dynamical Systems --
II. Semigroups, Generators, and Resolvents --
III. Perturbation and Approximation of Semigroups --
IV. Spectral Theory for Semigroups and Generators --
V. Asymptotics of Semigroups --
VI. Semigroups Everywhere --
VII. A Brief History of the Exponential Function --
App. A.A Reminder of Some Functional Analysis --
App. B.A Reminder of Some Operator Theory --
App. C. Vector-Valued Integration --
Epilogue: Determinism: Scenes from the Interplay Between Metaphysics and Mathematics / Gregor Nickel.
Series Title: Graduate texts in mathematics, 194.
Responsibility: Klaus-Jochen Engel, Rainer Nagel.
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Abstract:

This book explores the theory of strongly continuous one-parameter semigroups of linear operators. A special feature of the text is an unusually wide range of applications such as to ordinary and  Read more...

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From the reviews:"This book is a real asset for people who work in the field of operator semigroups, or want to. It is a beauty, not only because it contains so much information, but also because the Read more...

 
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Content-negotiable representations<\/p>\n