张伟楠
  • 教育程度:博士

  • 职称:助理教授

  • 电话:

  • 邮箱:mathzwn@szu.edu.cn

  • 地址:汇文楼2435

教程程度 博士 职称 助理教授
电话 邮箱 mathzwn@szu.edu.cn
地址 汇文楼2435 教育经历 2013-2017 中国科学技术大学  数学与应用数学  理学学士<br>
2018-2023 弗吉尼亚大学  数学  博士
工作经历 2023-2026 香港大学数学系 博士后 研究领域 李理论,表示论
获得荣誉 教学课程
科研成果 [1] K. Lu and W. Zhang, A Drinfeld type presentation of twisted Yangians of quasi-split type, Commun. Contemp. Math. (2026).<br>

[2] W. Zhang, Quantum Howe duality and Schur duality of type AIII,  Math. Z. 312 (2026),  article no. 53.<br>

[3] K. Lu, W. Wang, and W. Zhang, A Drinfeld type presentation of twisted Yangians, Representation Theory 29 (2025), 838-870.<br>

[4] M. Lu, R. Yang, and W. Zhang, PBW bases for iquantum groups, J. Algebra 684 (2025), 441-478.<br>
[5] K. Lu, W. Wang and W. Zhang, Affine iquantum groups and twisted Yangians in Drinfeld presentations,  Commun. Math. Phys. 406 (2025), article no. 98.<br>
[6] M. Lu, W. Wang, and W. Zhang, Braid group action and quasi-split affine iquantum groups II: higher rank, Commun. Math. Phys. 405 (2024), article no. 142.<br>
[7] W. Zhang, Relative braid group symmetries on iquantum groups of Kac-Moody type, Selecta Math. (N. S.)  29 (2023), article no. 59.<br>
[8] M. Lu, W. Wang, and W. Zhang, Braid group action and quasi-split affine iquantum groups I, Representation Theory 27 (2023), 1000-1040.<br>
[9] W. Wang, and W. Zhang, An intrinsic approach to relative braid group symmetries on iquantum groups, Proc. Lond. Math. Soc. 127 (2023), 1338-1423.
科研项目

个人简介

本人的研究方向为李理论和表示论,主要研究量子群和量子对称对的结构和表示理论,在Proc. Lond. Math. Soc., Commun. Math. Phys., Selecta Math., Math. Z.等期刊发表论文多篇。

教育经历

  • 2013-2017 中国科学技术大学 数学与应用数学 理学学士
    2018-2023 弗吉尼亚大学 数学 博士

工作经历

  • 2023-2026 香港大学数学系 博士后

研究领域

  • 李理论,表示论

获得荣誉

教学课程

科研成果

  • [1] K. Lu and W. Zhang, A Drinfeld type presentation of twisted Yangians of quasi-split type, Commun. Contemp. Math. (2026).
    [2] W. Zhang, Quantum Howe duality and Schur duality of type AIII, Math. Z. 312 (2026), article no. 53.
    [3] K. Lu, W. Wang, and W. Zhang, A Drinfeld type presentation of twisted Yangians, Representation Theory 29 (2025), 838-870.
    [4] M. Lu, R. Yang, and W. Zhang, PBW bases for iquantum groups, J. Algebra 684 (2025), 441-478.
    [5] K. Lu, W. Wang and W. Zhang, Affine iquantum groups and twisted Yangians in Drinfeld presentations, Commun. Math. Phys. 406 (2025), article no. 98.
    [6] M. Lu, W. Wang, and W. Zhang, Braid group action and quasi-split affine iquantum groups II: higher rank, Commun. Math. Phys. 405 (2024), article no. 142.
    [7] W. Zhang, Relative braid group symmetries on iquantum groups of Kac-Moody type, Selecta Math. (N. S.) 29 (2023), article no. 59.
    [8] M. Lu, W. Wang, and W. Zhang, Braid group action and quasi-split affine iquantum groups I, Representation Theory 27 (2023), 1000-1040.
    [9] W. Wang, and W. Zhang, An intrinsic approach to relative braid group symmetries on iquantum groups, Proc. Lond. Math. Soc. 127 (2023), 1338-1423.

科研项目