AF-Skeletons and Real Rank Zero Algebras with the Corona Factorization Property

• Autores: Dan Kucerovsky, Ping Wong Ng
• Localización: Canadian mathematical bulletin, ISSN 0008-4395, Vol. 50, Nº 2, 2007, págs. 227-233
• Idioma: inglés
• DOI: 10.4153/cmb-2007-024-x
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• Resumen

  • Let A be a stable, separable, real rank zero C*-algebra, and suppose that A has an AF-skeleton with only finitely many extreme traces. Then the corona algebra {mathcal M}(A)/A is purely infinite in the sense of Kirchberg and Rordam, which implies that A has the corona factorization property