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On the Decomposition Theorems for C^(*)-Algebras
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作者 Chunlan JIANG Liangqing LI Kun WANG 《Chinese Annals of Mathematics,Series B》 SCIE CSCD 2020年第6期829-860,共32页
Elliott dimension drop interval algebra is an important class among all C^*-algebras in the classification theory.Especially,they are building stones of AHD algebra and the latter contains all AH algebras with the ide... Elliott dimension drop interval algebra is an important class among all C^*-algebras in the classification theory.Especially,they are building stones of AHD algebra and the latter contains all AH algebras with the ideal property of no dimension growth.In this paper,the authors will show two decomposition theorems related to the Elliott dimension drop interval algebra.Their results are key steps in classifying all AH algebras with the ideal property of no dimension growth. 展开更多
关键词 C^(*)-algebra Elliott dimension drop interval algebra Decomposition theorem spectral distribution property
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