Cantitate/Preț
Produs

Hilbert C*-Modules: A Toolkit for Operator Algebraists: London Mathematical Society Lecture Note Series, cartea 210

Autor E. Christopher Lance
en Limba Engleză Paperback – 15 mar 1995
Hilbert C*-modules are objects like Hilbert spaces, except that the inner product, instead of being complex valued, takes its values in a C*-algebra. The theory of these modules, together with their bounded and unbounded operators, is not only rich and attractive in its own right but forms an infrastructure for some of the most important research topics in operator algebras. This book is based on a series of lectures given by Professor Lance at a summer school at the University of Trondheim. It provides, for the first time, a clear and unified exposition of the main techniques and results in this area, including a substantial amount of new and unpublished material. It will be welcomed as an excellent resource for all graduate students and researchers working in operator algebras.
Citește tot Restrânge

Din seria London Mathematical Society Lecture Note Series

Preț: 25200 lei

Nou

Puncte Express: 378

Preț estimativ în valută:
4823 5027$ 4015£

Carte tipărită la comandă

Livrare economică 04-18 ianuarie 25

Preluare comenzi: 021 569.72.76

Specificații

ISBN-13: 9780521479103
ISBN-10: 052147910X
Pagini: 144
Dimensiuni: 151 x 226 x 8 mm
Greutate: 0.2 kg
Ediția:New.
Editura: Cambridge University Press
Colecția Cambridge University Press
Seria London Mathematical Society Lecture Note Series

Locul publicării:Cambridge, United Kingdom

Cuprins

1. Modules; 2. Multipliers and morphisms; 3. Projections and unitaries; 4. Tensor products; 5. The KSGNS construction; 6. Stabilisation or absorption; 7. Full modules, Morita equivalence; 8. Slice maps and bialgebras; 9. Unbounded operators; 10. The bounded transform, unbounded multipliers.

Recenzii

"This is a delightful volume and a worthy addition to the literature on C*-algebras." Robert S. Doran, Mathematical Reviews

Descriere

This book provides, for the first time, a clear and unified exposition of the main techniques and results in operator algebras.