AN INTRODUCTION TO K-THEORY FOR C*-ALGEBRAS (London Mathematical Society Student Texts 49) By M. RØRDAM, F. LARSEN and N. LAUSTSEN: 242 pp., £16.95 (LMS members' price £12.71), ISBN 0-521-78944-3…

By R. Archbold. 2002

331 citations recorded by the source corpus.

How researchers see this paper

The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.

A classification of finite simple amenable ${\cal Z}$-stable $C^*$-algebras, I: $C^*$-algebras with generalized tracial rank one. (2018, background): “2 (ii) of [95]), the theorem holds (with N = 1 and no requirements on H1, H2, U , γ1, and γ2).”
Ample groupoids: equivalence, homology, and Matui's HK conjecture (2018, methodology): “For more background on C-algebraic K-theory, we refer the interested reader to [55], [46] or [2].”
Isomorphism and Morita equivalence of graph algebras (2008, methodology): “If A is a C∗-algebra, one may define a topological K0 group K top 0 (A) as the Grothendieck group of Murray-von Neumann equivalence classes of projections in matrices over A (see [35] or [43] for details).”