C* Algebras

A Tool Kit for Groupoid C-algebras  eBooks & eLearning

Posted by arundhati at Dec. 16, 2023
A Tool Kit for Groupoid C-algebras

Dana P. Williams, "A Tool Kit for Groupoid C-algebras "
English | ISBN: 1470451336 | 2019 | 398 pages | PDF | 3 MB

Covering Dimension of C*-algebras and 2-Coloured Classification  eBooks & eLearning

Posted by readerXXI at Sept. 8, 2019
Covering Dimension of C*-algebras and 2-Coloured Classification

Covering Dimension of C*-algebras and 2-Coloured Classification
by Joan Bosa, Nathanial P. Brown
English | 2019 | ISBN: 1470434709 | 112 Pages | PDF | 1.16 MB

Monotone Complete C*-algebras and Generic Dynamics (Repost)  eBooks & eLearning

Posted by AvaxGenius at Oct. 2, 2018
Monotone Complete C*-algebras and Generic Dynamics (Repost)

Monotone Complete C*-algebras and Generic Dynamics by Kazuyuki Saitô
English | PDF,EPUB | 2015 | 265 Pages | ISBN : 1447167732 | 7.39 MB

This monograph is about monotone complete C*-algebras, their properties and the new classification theory. A self-contained introduction to generic dynamics is also included because of its important connections to these algebras.

Morita Equivalence and Continuous-Trace C*-algebras  eBooks & eLearning

Posted by insetes at June 6, 2024
Morita Equivalence and Continuous-Trace C*-algebras

Morita Equivalence and Continuous-Trace C*-algebras By Iain Raeburn
1998 | 327 Pages | ISBN: 0821808605 | PDF | 34 MB

Morita Equivalence and Continuous-Trace C*-algebras  eBooks & eLearning

Posted by insetes at June 6, 2024
Morita Equivalence and Continuous-Trace C*-algebras

Morita Equivalence and Continuous-Trace C*-algebras By Iain Raeburn
1998 | 327 Pages | ISBN: 0821808605 | PDF | 34 MB

Geometry of State Spaces of Operator Algebras  eBooks & eLearning

Posted by AvaxGenius at July 5, 2024
Geometry of State Spaces of Operator Algebras

Geometry of State Spaces of Operator Algebras by Erik M. Alfsen , Frederic W. Shultz
English | PDF (True) | 2003 | 470 Pages | ISBN : 0817643192 | 41.9 MB

In this book we give a complete geometric description of state spaces of operator algebras, Jordan as well as associative. That is, we give axiomatic characterizations of those convex sets that are state spaces of C*-algebras and von Neumann algebras, together with such characterizations for the normed Jordan algebras called JB-algebras and JBW-algebras. These non­ associative algebras generalize C*-algebras and von Neumann algebras re­ spectively, and the characterization of their state spaces is not only of interest in itself, but is also an important intermediate step towards the characterization of the state spaces of the associative algebras. This book gives a complete and updated presentation of the character­ ization theorems of [10]' [11] and [71]. Our previous book State spaces of operator algebras: basic theory, orientations and C*-products, referenced as [AS] in the sequel, gives an account of the necessary prerequisites on C*-algebras and von Neumann algebras, as well as a discussion of the key notion of orientations of state spaces. For the convenience of the reader, we have summarized these prerequisites in an appendix which contains all relevant definitions and results (listed as (AI), (A2), … ), with reference back to [AS] for proofs, so that this book is self-contained.

Geometry of State Spaces of Operator Algebras  eBooks & eLearning

Posted by AvaxGenius at July 5, 2024
Geometry of State Spaces of Operator Algebras

Geometry of State Spaces of Operator Algebras by Erik M. Alfsen , Frederic W. Shultz
English | PDF (True) | 2003 | 470 Pages | ISBN : 0817643192 | 41.9 MB

In this book we give a complete geometric description of state spaces of operator algebras, Jordan as well as associative. That is, we give axiomatic characterizations of those convex sets that are state spaces of C*-algebras and von Neumann algebras, together with such characterizations for the normed Jordan algebras called JB-algebras and JBW-algebras. These non­ associative algebras generalize C*-algebras and von Neumann algebras re­ spectively, and the characterization of their state spaces is not only of interest in itself, but is also an important intermediate step towards the characterization of the state spaces of the associative algebras. This book gives a complete and updated presentation of the character­ ization theorems of [10]' [11] and [71]. Our previous book State spaces of operator algebras: basic theory, orientations and C*-products, referenced as [AS] in the sequel, gives an account of the necessary prerequisites on C*-algebras and von Neumann algebras, as well as a discussion of the key notion of orientations of state spaces. For the convenience of the reader, we have summarized these prerequisites in an appendix which contains all relevant definitions and results (listed as (AI), (A2), … ), with reference back to [AS] for proofs, so that this book is self-contained.

Crossed Products of C^* Algebras (Mathematical Surveys and Monographs)  eBooks & eLearning

Posted by Nice_smile) at Feb. 14, 2017
Crossed Products of C^* Algebras (Mathematical Surveys and Monographs)

Crossed Products of C^* Algebras (Mathematical Surveys and Monographs) by Dana P. Williams
English | 2007 | ISBN: 0821842420 | 528 Pages | PDF | 4.27 MB

Homotopy Theory of C*-Algebras  eBooks & eLearning

Posted by insetes at July 24, 2019
Homotopy Theory of C*-Algebras

Homotopy Theory of C*-Algebras By Paul Arne Østvær (auth.)
2010 | 140 Pages | ISBN: 3034605641 | PDF | 2 MB

Combinatorial Set Theory of C*-algebras  eBooks & eLearning

Posted by AvaxGenius at Dec. 26, 2019
Combinatorial Set Theory of C*-algebras

Combinatorial Set Theory of C*-algebras by Ilijas Farah
English | PDF,EPUB | 2019 | 535 Pages | ISBN : 3030270912 | 35.6 MB

This book explores and highlights the fertile interaction between logic and operator algebras, which in recent years has led to the resolution of several long-standing open problems on C*-algebras. The interplay between logic and operator algebras (C*-algebras, in particular) is relatively young and the author is at the forefront of this interaction.