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A Short Course on Operator Semigroups [electronic resource] /by Klaus-Jochen Engel, Rainer Nagel.

by Engel, Klaus-Jochen [author.]; Nagel, Rainer [author.]; SpringerLink (Online service).
Material type: materialTypeLabelBookSeries: Universitext: Publisher: New York, NY : Springer New York, 2006.Description: X, 247 p. online resource.ISBN: 9780387366197.Subject(s): Mathematics | Global analysis (Mathematics) | Operator theory | Mathematics | Operator Theory | AnalysisDDC classification: 515.724 Online resources: Click here to access online
Contents:
Semigroups, Generators, and Resolvents -- Perturbation of Semigroups -- Approximation of Semigroups -- Spectral Theory and Asymptotics for Semigroups -- Positive Semigroups.
In: Springer eBooksSummary: The book gives a streamlined and systematic introduction to strongly continuous semigroups of bounded linear operators on Banach spaces. It treats the fundamental Hille-Yosida generation theorem as well as perturbation and approximation theorems for generators and semigroups. The special feature is its treatment of spectral theory leading to a detailed qualitative theory for these semigroups. This theory provides a very efficient tool for the study of linear evolution equations arising as partial differential equations, functional differential equations, stochastic differential equations, and others. Therefore, the book is intended for those wanting to learn and apply functional analytic methods to linear time dependent problems arising in theoretical and numerical analysis, stochastics, physics, biology, and other sciences. It should be of interest to graduate students and researchers in these fields.
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Semigroups, Generators, and Resolvents -- Perturbation of Semigroups -- Approximation of Semigroups -- Spectral Theory and Asymptotics for Semigroups -- Positive Semigroups.

The book gives a streamlined and systematic introduction to strongly continuous semigroups of bounded linear operators on Banach spaces. It treats the fundamental Hille-Yosida generation theorem as well as perturbation and approximation theorems for generators and semigroups. The special feature is its treatment of spectral theory leading to a detailed qualitative theory for these semigroups. This theory provides a very efficient tool for the study of linear evolution equations arising as partial differential equations, functional differential equations, stochastic differential equations, and others. Therefore, the book is intended for those wanting to learn and apply functional analytic methods to linear time dependent problems arising in theoretical and numerical analysis, stochastics, physics, biology, and other sciences. It should be of interest to graduate students and researchers in these fields.

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