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A Local Spectral Theory for Closed Operators - Ivan N. Erdelyi, Wang Shengwang

A Local Spectral Theory for Closed Operators

Buch | Softcover
192 Seiten
1985
Cambridge University Press (Verlag)
978-0-521-31314-8 (ISBN)
CHF 87,25 inkl. MwSt
This text, which is almost entirely devoted to unbounded operators, gives a unified treatment of the contemporary local spectral theory for unbounded closed operators on a complex Banach space. While the main part of the book is original, necessary background materials are provided.
This book, which is almost entirely devoted to unbounded operators, gives a unified treatment of the contemporary local spectral theory for unbounded closed operators on a complex Banach space. While the main part of the book is original, necessary background materials provided. There are some completely new topics treated, such as the complete spectral duality theory with the first comprehensive proof of the predual theorem, in two different versions. Also covered are spectral resolvents of various kinds (monotomic, strongly monotonic, almost localized, analytically invariant), and spectral decompositions with respect to the identity. The book concludes with an extensive reference list, including many papers published in the People's Republic of China, here brought to the attention of Western mathematicians for the first time. Pure mathematicians, especially those working in operator theory and functional analysis, will find this book of interest.

Preface; Glossary of notations and symbols; 1. Introduction; 2. The spectral decomposition property; 3. Spectral duality; 4. Spectral resolvents; 5. Special topics in spectral decomposition; Appendix; Bibliography; Index.

Erscheint lt. Verlag 1.8.1985
Reihe/Serie London Mathematical Society Lecture Note Series
Zusatzinfo Worked examples or Exercises
Verlagsort Cambridge
Sprache englisch
Maße 152 x 228 mm
Gewicht 319 g
Themenwelt Mathematik / Informatik Mathematik Analysis
ISBN-10 0-521-31314-7 / 0521313147
ISBN-13 978-0-521-31314-8 / 9780521313148
Zustand Neuware
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