
Notes on the Brown-Douglas-Fillmore Theorem
Cambridge University Press
Will be published approx. on 7. October 2021
Book
Hardback
200 pages
978-1-316-51930-1 (ISBN)
Description
Suitable for both postgraduate students and researchers in the field of operator theory, this book is an excellent resource providing the complete proof of the Brown-Douglas-Fillmore theorem. The book starts with a rapid introduction to the standard preparatory material in basic operator theory taught at the first year graduate level course. To quickly get to the main points of the proof of the theorem, several topics that aid in the understanding of the proof are included in the appendices. These topics serve the purpose of providing familiarity with a large variety of tools used in the proof and adds to the flexibility of reading them independently.
More details
Series
Language
English
Place of publication
Cambridge
United Kingdom
Target group
College/higher education
Illustrations
Worked examples or Exercises
Dimensions
Height: 250 mm
Width: 196 mm
Thickness: 22 mm
Weight
600 gr
ISBN-13
978-1-316-51930-1 (9781316519301)
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Schweitzer Classification
Other editions
Additional editions

Sameer Chavan | Gadadhar Misra
Notes on the Brown-Douglas-Fillmore Theorem
E-Book
09/2021
Cambridge University Press
€100.99
Available for download
Persons
Sameer Chavan is Professor at the Department of Mathematics and Statistics, Indian Institute of Technology Kanpur. He works on function-theoretic and graph-theoretic operator theory. He was P. K. Kelkar Fellow for the period 2017-2020. Gadadhar Misra is Professor at the Department of Mathematics, Indian Institute of Science Bangalore. He works in complex geometry and operator theory. He was awarded the Shanti Swarup Bhatnagar Prize in 2001. He is a fellow of all the three science academies in India and is a J C Bose National Fellow.
Author
Indian Institute of Technology, Kanpur
Indian Institute of Science, Bangalore
Content
Preface; Overview; 1. Spectral Theory for Hilbert Space Operators; 2. Ext(X) as a Semigroup with Identity; 3. Splitting and the Mayer-Vietoris Sequence; 4. Determination of Ext(X); 5. Applications to Operator Theory; 6. Epilogue; Appendix A. Point Set Topology; Appendix B. Linear Analysis; Appendix C. The Spectral Theorem; Subject Index; Index of Symbols; References.