An excellent resource for both postgraduate students and researchers in the field of mathematics, this book gives a complete proof of the Brown-Douglas-Fillmore theorem along with a number of its applications and several open problems.
An excellent resource for both postgraduate students and researchers in the field of mathematics, this book gives a complete proof of the Brown-Douglas-Fillmore theorem along with a number of its applications and several open problems.
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.
Inhaltsangabe
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.
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.
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