ALMOST MULTIPLICATIVE MORPHISMS AND K-THEORY
By G. Gong, Huaxin Lin. 2000
63 citations recorded by the source corpus.
Subfields: Algebra and Number Theory, Mathematical Physics
View Paper: https://www.semanticscholar.org/paper/e6580e0e6abc934de067bc87c17ee9a10bb1783f
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In Algebra and Number Theory
In Mathematical Physics
Citations in the corpus
- A classification of finite simple amenable ${\cal Z}$-stable $C^*$-algebras, I: $C^*$-algebras with generalized tracial rank one. (2018, background): “1 of [37], there are a constant K = K(L(u)) and Un(t) ∈ Mr(Bn) such that Un(0) = 〈φn(u)〉, Un(1) = 〈ψn(u)〉 and such that ‖Un(t)− Un(t′)‖ ≤ K|t− t′|.”
- Classification of finite simple amenable ${\cal Z}$-stable $C^*$-algebras (2014, background): “2 of [33], each Bn has Ki-divisible rank T with T (n, k) = 1.”
- Approximate Homotopy of Homomorphisms from C(x) Into a Simple C*-Algebra (2006, background): “1 of [13] applies to the case that A is a unital purely infinite simple C-algebra.”
- Simple nuclear C∗-algebras of tracial topological rank one (2004, background): “th real rank zero. It becomes clear that the study of monomorphisms from C(X) into a separable simple C∗-algebra with real rank zero is also very important (see [27], [28], [29], [30], [14], [15] and [16]). In this paper, we prove that, under the assumption that Ais a unital simple C∗-algebra with t”
- The classification of simple separable KK-contractible C*-algebras with finite nuclear dimension (2016, unknown): “Then y1 ∈ K1( ∏ n=m1 B n)/kK1( ∏ n=m1 B n) (see ([22])).”
- Classification of homomorphisms and dynamical systems (2004, background): “It becomes clear that the study of monomorphisms from C(X) into a separable simple C∗-algebra with real rank zero is also very important (see [8], [31], [32], [33], [34], [18], [19] and [20]).”