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The nuclear dimension of C*-algebras associated to homeomorphisms

Published 4 Sep 2015 in math.OA | (1509.01508v2)

Abstract: We show that if X is a finite dimensional locally compact Hausdorff space, then the crossed product of C_0(X) by any automorphism has finite nuclear dimension. This generalizes previous results, in which the automorphism was required to be free. As an application, we show that group C*-algebras of certain non-nilpotent groups have finite nuclear dimension.

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Authors (2)

  1. Ilan Hirshberg 
  2. Jianchao Wu 

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