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Sinopsis
This book offers an elementary and engaging introduction to operator theory on the Hardy-Hilbert space. It provides a firm foundation for the study of all spaces of analytic functions and of the operators on them. Blending techniques from "soft" and "hard" analysis, the book contains clear and beautiful proofs. There are numerous exercises at the end of each chapter, along with a brief guide for further study which includes references to applications to topics in engineering.
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De la contraportada
The subject of this book is operator theory on the Hardy space H2, also called the Hardy-Hilbert space. This is a popular area, partially because the Hardy-Hilbert space is the most natural setting for operator theory. A reader who masters the material covered in this book will have acquired a firm foundation for the study of all spaces of analytic functions and of operators on them. The goal is to provide an elementary and engaging introduction to this subject that will be readable by everyone who has understood introductory courses in complex analysis and in functional analysis. The exposition, blending techniques from "soft" and "hard" analysis, is intended to be as clear and instructive as possible. Many of the proofs are very elegant.
This book evolved from a graduate course that was taught at the University of Toronto. It should prove suitable as a textbook for beginning graduate students, or even for well-prepared advanced undergraduates, as well as for independent study. There are numerous exercises at the end of each chapter, along with a brief guide for further study which includes references to applications to topics in engineering.
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- EditorialSpringer
- Año de publicación2006
- ISBN 10 0387354182
- ISBN 13 9780387354187
- EncuadernaciónTapa dura
- IdiomaInglés
- Número de páginas236
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An Introduction to Operators on the Hardy-Hilbert Space
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ISBN 10: 0387354182
ISBN 13: 9780387354187
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An Introduction to Operators on the Hardy-Hilbert Space (Graduate Texts in Mathematics, Vol. 237) (Graduate Texts in Mathematics, 237)
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An Introduction To Operators On The Hardy Hilbert Space
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An Introduction to Operators o
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AN INTRODUCTION TO OPERATORS ON THE HARDYHILBERT SPACE
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An Introduction to Operators on the Hardy-Hilbert Space
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An Introduction to Operators on the Hardy-Hilbert Space
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Gebunden. Condición: New. More elementary than the competitionContains clear and beautiful proofsHas been class-tested a number of timesMore elementary than the competitionContains clear and beautiful proofsHas been class-tested a number of . Nº de ref. del artículo: 458429422
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An Introduction to Operators on the Hardy-Hilbert Space
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Buch. Condición: Neu. Neuware - The great mathematician G. H. Hardy told us that 'Beauty is the rst test: there is no permanent place in the world for ugly mathematics' (see [24, p. 85]). It is clear why Hardy loved complex analysis: it is a very beautiful partofclassicalmathematics. ThetheoryofHilbertspacesandofoperatorson themisalmostasclassicalandisperhapsasbeautifulascomplexanalysis. The studyoftheHardy-Hilbertspace(aHilbertspacewhoseelementsareanalytic functions), and of operators on that space, combines these two subjects. The interplay produces a number of extraordinarily elegant results. For example, very elementary concepts from Hilbert space provide simple proofs of the Poisson integral (Theorem 1. 1. 21 below) and Cauchy integral (Theorem 1. 1. 19) formulas. The fundamental theorem about zeros of fu- tions in the Hardy-Hilbert space (Corollary 2. 4. 10) is the central ingredient of a beautiful proof that every continuous function on [0,1] can be uniformly approximated by polynomials with prime exponents (Corollary 2. 5. 3). The Hardy-Hilbert space context is necessary to understand the structure of the invariant subspaces of the unilateral shift (Theorem 2. 2. 12). Conversely, pr- erties of the unilateral shift operator are useful in obtaining results on f- torizations of analytic functions (e. g. , Theorem 2. 3. 4) and on other aspects of analytic functions (e. g. , Theorem 2. 3. 3). The study of Toeplitz operators on the Hardy-Hilbert space is the most natural way of deriving many of the properties of classical Toeplitz mat- ces (e. g. , Theorem 3. 3. Nº de ref. del artículo: 9780387354187
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An Introduction to Operators on the Hardy-Hilbert Space (Graduate Texts in Mathematics, Vol. 237) (Graduate Texts in Mathematics, 237)
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