Zhuang Niu

The C∗-algebra of a minimal homeomorphism of zero mean dimension

Let

Asymptotic unitary equivalence in C *-algebras

X

All Irrational Extended Rotation Algebras are AF Algebras

be an infinite compact metrizable space, and let

Extended rotation algebras: Adjoining spectral projections to rotation algebras

\sigma: X\to X

On the Radius of Comparison of a Commutative C*-algebra

be a minimal homeomorphism. Suppose that

Lifting KK-elements, asymptotic unitary equivalence and classification of simple C∗-algebras

(X, \sigma)

On the classification of simple amenable C*-algebras with finite decomposition rank

has zero mean topological dimension. The associated C*-algebra

Classification of finite simple amenable

A=\mathrm{C}(X)\rtimes_\sigma\mathbb Z

{\cal Z}

is shown to absorb the Jiang-Su algebra

-stable

\mathcal Z