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HOMOLOGY FOR OPERATOR ALGEBRAS .2. STABLE HOMOLOGY FOR NON-SELF-ADJOINT ALGEBRAS

机译:算子代数的同调性2。非自伴代数的稳定同构性

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摘要

New homology groups are defined for a non-self-adjoint operator algebra with a distinguished masa which is based upon cycles and boundaries associated with complexes of partial isometries in the stable algebra. Under natural hypotheses the zeroth order group coincides with the K-0 group of the generated C*-algebra. Several identifications and applications are given, and in particular it is shown how stable homology is significant for the classification of regular subalgebras and regular limit algebras. (C) 1996 Academic Press, Inc. [References: 28]
机译:为非自伴算子代数定义了新的同源性群,该代数具有基于稳定代数中与部分对称性的复数相关联的循环和边界的杰出的masa。在自然假设下,零阶组与生成的C *代数的K-0组重合。给出了几种标识和应用,特别是表明了稳定的同源性对于正则子代数和正则极限代数的分类是多么重要。 (C)1996 Academic Press,Inc. [参考:28]

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