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Introduction to Operator Theory and Invariant Subspaces PDF

373 Pages·1988·9.498 MB·English
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by Bernard Beauzamy| 1988| 373 pages| 9.498| English

About Introduction to Operator Theory and Invariant Subspaces

This monograph only requires of the reader a basic knowledge of classical analysis: measure theory, analytic functions, Hilbert spaces, functional analysis. The book is self-contained, except for a few technical tools, for which precise references are given. Part I starts with finite-dimensional spaces and general spectral theory. But very soon (Chapter III), new material is presented, leading to new directions for research. Open questions are mentioned here. Part II concerns compactness and its applications, not only spectral theory for compact operators (Invariant Subspaces and Lomonossov's Theorem) but also duality between the space of nuclear operators and the space of all operators on a Hilbert space, a result which is seldom presented. Part III contains Algebra Techniques: Gelfand's Theory, and application to Normal Operators. Here again, directions for research are indicated. Part IV deals with analytic functions, and contains a few new developments. A simplified, operator-oriented, version is presented. Part V presents dilations and extensions: Nagy-Foias dilation theory, and the author's work about C 1 -contractions.

Detailed Information

Author:Bernard Beauzamy
Publication Year:1988
ISBN:9780444705211
Pages:373
Language:English
File Size:9.498
Format:PDF
Price:FREE
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