Chunlan Jiang

activity

20122023

most citedNoncommutative Uncertainty Principles

44 citations · 91 across the 21 of their papers we have counts for

collaborators

Showing 2016 · math.OAShow all

3 papers · 2 filters

math.OA2016★ 7 cited

A classification of inductive limit $C^{*}$ -algebras with ideal property

Guihua Gong, Chunlan Jiang, Liangqing Li

Let $A$ be an $A H$ algebra $A = n \to \infty lim (A_{n} = i = 1 ⨁ t_{n} P_{n, i} M_{[n, i]} (C (X_{n, i})) P_{n, i}, ϕ_{n, m})$ , where $X_{n, i}$ are compact metri…

math.OA2016★ 1 cited

Reduction to dimension two of local spectrum for $A H$ algebra with ideal property

Chunlan Jiang

A $C^{*}$ -algebra $A$ has ideal property if any ideal $I$ of $A$ is generated as a closed two sided ideal by the projections inside the ideal. Suppose that the limit $C^{*}$ -algebr…

math.OA2016★ 4 cited

A Reduction theorem for $A H$ algebras with ideal property

Guihua Gong, Chunlan Jiang, Liangqing Li +1

Let $A$ be an $A H$ algebra, that is, $A$ is the inductive limit $C^{*}$ -algebra of $$A_{1}\xrightarrow{ϕ_{1,2}}A_{2}\xrightarrow{ϕ_{2,3}}A_{3}\longrightarrow\cdots\longrightarrow A…

A classification of inductive limit C∗-algebras with ideal property

Reduction to dimension two of local spectrum for AH algebra with ideal property

A Reduction theorem for AH algebras with ideal property

A classification of inductive limit $C^{*}$ -algebras with ideal property

Reduction to dimension two of local spectrum for $A H$ algebra with ideal property

A Reduction theorem for $A H$ algebras with ideal property