Idempotent Matrices over Complex Group Algebras (Universitext) - Info and Reading Options
By Ioannis Emmanouil

"Idempotent Matrices over Complex Group Algebras (Universitext)" was published by Springer in December 1, 2005, it has 280 pages and the language of the book is English.
“Idempotent Matrices over Complex Group Algebras (Universitext)” Metadata:
- Title: ➤ Idempotent Matrices over Complex Group Algebras (Universitext)
- Author: Ioannis Emmanouil
- Language: English
- Number of Pages: 280
- Publisher: Springer
- Publish Date: December 1, 2005
“Idempotent Matrices over Complex Group Algebras (Universitext)” Subjects and Themes:
- Subjects: ➤ Idempotents - Matrices - Group algebras - Algebra - Functional analysis - Group theory - K-theory - Mathematics
Edition Specifications:
- Format: Paperback
- Weight: 15.8 ounces
- Dimensions: 9.4 x 6.1 x 0.8 inches
Edition Identifiers:
- The Open Library ID: OL9055775M - OL9075229W
- Online Computer Library Center (OCLC) ID: 67767647 - 62343590
- Library of Congress Control Number (LCCN): 2005930320
- ISBN-13: 9783540279907
- ISBN-10: 3540279903
- All ISBNs: 3540279903 - 9783540279907
AI-generated Review of “Idempotent Matrices over Complex Group Algebras (Universitext)”:
"Idempotent Matrices over Complex Group Algebras (Universitext)" Description:
The Open Library:
The study of idempotent elements in group algebras (or, more generally, the study of classes in the K-theory of such algebras) originates from geometric and analytic considerations. For example, C.T.C. Wall [72] has shown that the problem of deciding whether a ?nitely dominated space with fundamental group? is homotopy equivalent to a ?nite CW-complex leads naturally to the study of a certain class in the reduced K-theoryK (Z?) of the group ringZ?. 0 As another example, consider a discrete groupG which acts freely, properly discontinuously, cocompactly and isometrically on a Riemannian manifold. Then, following A. Connes and H. Moscovici [16], the index of an invariant 0th-order elliptic pseudo-di?erential operator is de?ned as an element in the ? ? K -group of the reduced groupC -algebraCG. 0 r Theidempotentconjecture(alsoknownasthegeneralizedKadisonconjec- ? ? ture) asserts that the reduced groupC -algebraCG of a discrete torsion-free r groupG has no idempotents =0,1; this claim is known to be a consequence of a far-reaching conjecture of P. Baum and A. Connes [6]. Alternatively, one mayapproachtheidempotentconjectureasanassertionabouttheconnect- ness of a non-commutative space;ifG is a discrete torsion-free abelian group ? thenCG is the algebra of continuous complex-valued functions on the dual r
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