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Banach Algebra Techniques in Operator Theory /Ronald G Douglas

By: Contributor(s): Material type: TextTextPublisher number: :Brijwasi Book Distributors | :H-87, Lalita Park laxmi Nagar Delhi 110092:Technical Bureau India Pvt. Ltd. | :E/261, Shastri Nagar DelhiPublication details: New York : Springer, ©1998Description: xvi, 194 pages : 24cmISBN:
  • 9780387983776
Subject(s): DDC classification:
  • 515.724 DOU
Contents:
Banach spaces -- Banach algebras -- Geometry of Hilbert space -- Operators on Hilbert space and C Algebras -- Compact operators, Fredholm operators, and index theory -- The Hardy spaces -- Toeplitz operators.
Summary: The intention of this book is to discuss certain advanced topics in operator theory and to provide the necessary background for them assuming only the standard senior to first-year-graduate courses in general topology, measure theory, and algebra. At the end of each chapter there are source notes which suggest additional reading and give some comments on who proved what and when. In addition, following each chapter is a large number of problems of varying difficulty. This new edition will appeal to a new generation of students seeking an introduction to operator theory
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Item type Current library Call number Status Notes Date due Barcode
Books Books SNU LIBRARY 515.724 DOU (Browse shelf(Opens below)) Not For Loan Books Shifted in Mathematics Dept. 28573
Books Books SNU LIBRARY 515.724 DOU (Browse shelf(Opens below)) Checked out to Dr. Sneh Lata (20500012) Grant Matrix 24/08/2022 00:00 26344
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Banach spaces --
Banach algebras --
Geometry of Hilbert space --
Operators on Hilbert space and C Algebras --
Compact operators, Fredholm operators, and index theory --
The Hardy spaces --
Toeplitz operators.

The intention of this book is to discuss certain advanced topics in operator theory and to provide the necessary background for them assuming only the standard senior to first-year-graduate courses in general topology, measure theory, and algebra. At the end of each chapter there are source notes which suggest additional reading and give some comments on who proved what and when. In addition, following each chapter is a large number of problems of varying difficulty. This new edition will appeal to a new generation of students seeking an introduction to operator theory

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