算子代数与算子理论

高等代数

1. Wenhua Qian,  Liguang Wang, Wenming Wu and Wei Yuan, Wigner-type Theorem on  transition probability preserving maps in semifinite factors,  Journal of Functional Analysis,  276(2019),1773-1787

2. Don Hadwin, Wenhua Qian* and Junhao Shen, Similarity degree of type II_1 von Neumann algebras with  Property Gamma，, Journal of Operator Theory, 79, 2(2018), 269-285

3. Wenhua Qian, Junhao Shen, Weijuan Shi, Wenming Wu and Wei Yuan, Surjective L^p isometries on Grassmann spaces, Science China Mathematics, 66, 9(2023), 2105-2118

4. Wenhua Qian and Junhao Shen, Similarity degree of a class of C*-algebras, Integral Equations and Operator Theory, 84(2016),121-149

5. Wenhua Qian, Zhang Xiang, Wenming Wu and Xin Yi, Surjective L^p isometries on rank one idempotents, Journal of Mathematical Analysis and Applications, 518(2023), 126669

6. Qihui Li, Ze Li, Wenhua Qian and Liguang Wang, Berger-Shaw theorem of self-commutators in semifinite von  Neumann algebras, , Journal of  Mathematical Analysis and Applications, 479(2019), 718-732

7. Jun He, Guangyu An, Jiankui Li and Wenhua  Qian*, Characterizations of centralizable mappings on algebras of  locally measurable Operators, Acta Mathematica Sinina, English Series, 36,9(2020),1039-1048

8. Wenhua Qian and Don Hadwin, Universal C*-algebras defined by completely bounded unital homomorphisms, Acta Mathematica Sinina, English Series, 31,  12(2015), 1825-1844

9. Wenhua Qian and Junhao Shen, Hochschild cohomology of type II_1 von Neumann algebras with  Property Gamma,Operators and Matrices, 9,  3(2015),507-543

10. Jun He, Jiankui Li and Wenhua Qian, Characterizations of centralizers and derivations on some algebras, Journal of Korean Mathematical Society,  54,2(2017), 685-696

11. Wenbo Huang, Jiankui Li and Wenhua  Qian, Derivations and 2-local derivations on matrix algebras and  algebras of locally measurable operators,Bulletin of the Malaysian Mathematical Sciences Society, 43,1(2020),  227-240

12. 吴文明，蒋叶聪，阮颖彬，钱文华*，投影算子组的联合谱，中国科学：数学，51,  5（2021）, 711-722

13. 佐凯悦，钱文华*，正交酉元列在有限von Neumann代数的迹自由积中的应用, ，数学学报，61，（6）2018, 1021-1028

14. 钱文华，沈隽皓，具有性质Gamma的有限von Neumann代数的交叉积，数学学报，65，2（2022），301-308

1.国家自然科学基金青年项目，11801050，具有性质Gamma的II_1型von Neumann代数，2019.01-2021.12，23万元，结题，主持

2.国家自然科学基金面上基金，11871127，算子代数交叉积中的若干问题，2019.01-2022.12，53万元，结题，参与

3.国家自然科学基金面上项目，11671133, MF-代数及相关的算子代数问题，2017.1—2020.12,48万元，结题，参与

4.国家自然科学基金青年项目，11201146, C*-代数的拓扑自由熵维数及其融合自由积，2013.1—2015.12,22万元，结题，参与

5.重庆市博士后来渝资助，15万元，结题，主持

6.重庆市科委自然科学基金，cstc2020jcyj-msxmX0723，II_1型因子上best365体育官网登录入口关于p-范数的Wigner定理2020.9-2023.8，     5万元，结题，主持

7.重庆市教委自然科学基金，KJQN2018000538，具有性质Gamma的II_1型von Neumann代数及其交叉积，2019.01-2021.12，5万元，结题，主持

8.重庆市教委自然科学基金，KJQN2021000529，核C*-代数上同态的弱渐近对角化，2022.01-2024.12，4万元，在研，主持