\(K_ 0\) of multiplier algebras of \(C^*\)-algebras with real rank zero
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Publication:1922790
DOI10.1007/BF00536600zbMath0857.46044MaRDI QIDQ1922790
Publication date: 10 March 1997
Published in: \(K\)-Theory (Search for Journal in Brave)
Grothendieck grouptracesmultiplier algebrareal rank zerodimension groupstable rank onequasitraceapproximately finite-dimensional \(C^*\)-algebras\(\sigma\)-unital \(C^*\)-algebras\(W^*\)-factor of Type \(\text{II}_ 1\)maximal stably finite quotient algebraunperforated Riesz group
(K)-theory and operator algebras (including cyclic theory) (46L80) Ordered abelian groups, Riesz groups, ordered linear spaces (06F20) (K_0) as an ordered group, traces (19K14)
Related Items
Recasting the Elliott conjecture, The classification of simple separable KK-contractible C*-algebras with finite nuclear dimension, Inductive Limits of K-theoretic Complexes with Torsion Coefficients, Ideal Structure of Multiplier Algebras of Simple C*-algebras With Real Rank Zero, Geometric structure of dimension functions of certain continuous fields, The structure of countably generated projective modules over regular rings, Tensor products and regularity properties of Cuntz semigroups, Approximations of \(C^{*}\)-algebras and the ideal property, Simple Riesz groups of rank one having wild intervals, Finite projections in multiplier algebras, A not so simple local multiplier algebra, Monoids of Intervals of Simple Refinement Monoids and Non-stable K-Theory of Multiplier Algebras, Lifting units modulo exchange ideals and C* -algebras with real rank zero, Multipliers of von neumann regular rings, The Vanishing of Connecting Maps in AlgebraicK-Theory, Ideals generated by projections and inductive limit \(C^*\)-algebras
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