Huaxin Lin

activity

20002009

most citedApproximate Homotopy of Homomorphisms from

C (X)

into a Simple

C^{*}

-algebra

50 citations · 138 across the 28 of their papers we have counts for

collaborators

Showing 2006Show all

5 papers · 1 filter

math.OA2006★ 2 cited

AF-embedding of crossed products of AH-algebras by $Z$ and asymptotic AF-embedding

Huaxin Lin

Let $A$ be a unital AH-algebra and let $α \in A u t (A)$ be an automorphism. A necessary condition for $A ⋊_{α} Z$ being embedded into a unital simple AF-algebra is the existence of…

math.OA2006★ 50 cited

Approximate Homotopy of Homomorphisms from $C (X)$ into a Simple $C^{*}$ -algebra

Huaxin Lin

Let $X$ be a finite CW complex and let $h_{1}, h_{2} : C (X) \to A$ be two unital \hm s, where $A$ is a unital C*-algebra. We study the problem when $h_{1}$ and $h_{2}$ are approximately homo…

math.OA2006★ 7 cited

Embedding Crossed Products into a Unital Simple AF-algebra

Huaxin Lin

Let $X$ be a compact metric space and let $\af$ be a homeomorphism on $X .$ Related to a theorem of Pimsner, we show that $C(X)\rtimes_{\af}\Z$ can be embedded into a unital simple…

math.OA2006

Simple C*-algebras with a unique tracial state

Huaxin Lin

The oreginal paper has been withdrawn.

math.OA2006

Tracial Rokhlin property for automorphisms on simple $A T$ -algebras

Huaxin Lin, Hiroyuki Osaka

Let $A$ be a unital simple $A\T$-algebra of real rank zero. Given an isomorphism $γ_{1} : K_{1} (A) \to K_{1} (A),$ we show that there is an automorphism $\af: A\to A$ such that $\af_{*1}=γ_…

AF-embedding of crossed products of AH-algebras by Z and asymptotic AF-embedding

Approximate Homotopy of Homomorphisms from C(X) into a Simple C∗-algebra

Embedding Crossed Products into a Unital Simple AF-algebra

Simple C*-algebras with a unique tracial state

Tracial Rokhlin property for automorphisms on simple AT-algebras

AF-embedding of crossed products of AH-algebras by $Z$ and asymptotic AF-embedding

Approximate Homotopy of Homomorphisms from $C (X)$ into a Simple $C^{*}$ -algebra

Tracial Rokhlin property for automorphisms on simple $A T$ -algebras