作者: Andrew S. Toms , Wilhelm Winter
DOI: 10.1090/S0002-9947-07-04173-6
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摘要: Say that a separable, unital C*-algebra V ? C is strongly self absorbing if there exists an isomorphism such lx> ai>e approximately unitarily equivalent *-homomorphisms. We study this class of algebras, which includes the Cuntz algebras ?2, Ooo, UHF infinite type, Jiang-Su algebra Z and tensor products ?00 with type. Given self-absorbing we characterise when separable absorbs tensorially (i.e., P-stable), prove closure properties for Testable C* algebras. Finally, compute possible If-groups number classification results suggest examples listed above are only C*-algebras.