Liangqing Li

collaborators

4 papers

math.OA2019

Hausdorffifized algebraic $K_{1}$ group and invariants for $C^{*}$ -algebras with the ideal property

Guihua Gong, Chunlan Jiang, Liangqing Li

A $C^{*}$ -algebra $A$ is said to have the ideal property if each closed two-sided ideal of $A$ is generated by the projections inside the ideal, as a closed two sided ideal. $C^{*}$ -al…

math.OA2019

On the inductive limit of direct sums of simple TAI algebras

Bo Cui, Chunlan Jiang, Liangqing Li

An ATAI (or ATAF, respectively) algebra, introduced in [Jiang1] (or in [Fa] respectively) is an inductive limit $\lim\limits_{n\rightarrow\infty}(A_{n}=\bigoplus\limits_{i=1}A_{n}^…

math.OA2019

On the Decomposition Theorems for C*-algebras

Chunlan Jiang, Liangqing Li, Kun Wang

Elliott dimension drop interval algebra is an important class among all $C^{*}$ -algebras in the classification theory. Especially, they are building stones of $A H D$ algebra…

math.OA2018

$C^{*}$ exponential length of commutators unitaries in $A H$ algebras

Chun Guang Li, Liangqing Li, Iván Velázquez Ruiz

For each unital $C^{*}$ -algebra $A$ , we denote $ce l_{C U} (A) = sup {ce l (u) : u \in C U (A)}$ , where $ce l (u)$ is the exponential length of $u$ and $C U (A)$ is the closure of the commutator s…

Hausdorffifized algebraic K1​ group and invariants for C∗-algebras with the ideal property

On the inductive limit of direct sums of simple TAI algebras

On the Decomposition Theorems for C*-algebras

C∗ exponential length of commutators unitaries in AH algebras

Hausdorffifized algebraic $K_{1}$ group and invariants for $C^{*}$ -algebras with the ideal property

$C^{*}$ exponential length of commutators unitaries in $A H$ algebras