樊赵兵部门：理学院

学科：数学

职务：副院长

职称：教授

指导
资格：博士生导师
电话：**

传真：

邮箱：fanzhaobing@hrbeu.edu.cn

邮编：150001

地址：
个人简介


教育经历
Ph.D. Mathematics, Kansas State University, United States 2012

工作经历
Professor, Harbin Engineering University, China, 2015-present
Assistant Professor the Visiting, Kansas State University, United States, 2014-2015.
Associate Postdoctoral, University AT Buffalo, SUNY, United States, for the 2012-2014.
研究方向
承担项目
学术交流
招生信息
招收代数学方向的硕士、博士研究生，欢迎有兴趣的同学报考！

本科生授课课程
Fall 2018
Abstract algebra.
(1) Meeting: W, F 9:55am - 12:20 pm , Room 21B#314
(2) Office hours: by appointment

Linear algebra
(1) Meeting: M, W, F 1:30pm-3:05pm , Room 1#N503
(2) Office hours: by appointment



2016-2018 Spring
Topics in algebra-representation of quivers (twice), Linear algebra, Probability and Statistics, Abstract algebra (twice).
研究生授课课程
Fall 2018
Matrix analysis.
(1) Meeting: M, W 1:30pm-3:05pm, Room 21B#002
(2) Office hour: by appointment

Representation theory of Algebra
(1) Meeting: W, F 1:30pm-3:05pm, Room 21B#006
(2) Office hour: by appointment

2016-2018 Spring
Matrix analysis (twice), Introduction to Lie algebra and representation theory.



实践性教学
Mentoring

Ph.D students
Jingjun Xing (2017)

Master students
Kevin(2016)
David(2017)
Jicheng Geng(2017)
Shaolong Han(2018)


教学研究课题
社会兼职



专利成果


出版著作


发表论文

荣誉

奖励



Experience
Professor, Harbin Engineering University, China, 2015-present
Visiting Assistant Professor, Kansas State University, United States, 2014-2015,
Associate Postdoctoral, University at Buffalo, SUNY, United States, 2012-2014,
Ph.D. Mathematics, Kansas State University, United States 2012


Research
Research interestsGeometric representation theory, Hall algebras, Quantum group, Canonical basis, Categorification, Schur-Weyl duality, Character sheaves.

Selected Publications
(1) (Joint with C. Lai, Y. Li, L. Luo and W. Wang) Affine flag varieties and quantum symmetric pairs, Mem. Amer. Math. Soc (to appear), arXiv:1602.04383
(2) (Joint with Y. Li) A geometric setting of quantum osp(1|2), Trans. Amer. Math. Soc. 367(2015), no. 11, 7895-7916.
(3) (Joint with Y. Li) Two-parameter quantum algebras, canonical bases and categorifications, Int. Math. Res. Notices, 16 (2015), 7016-7062.
(4) (Joint with Y. Li) Geometric Schur-Weyl duality of classical type II, Trans. Amer. Math. Soc, Series B. 2 (2015), 51-92.
(5) (Joint with S. Clark, Y. Li and W. Wang) Quantum supergroups III. Twistors, Comm. Math. Phys., 332 (2014), 415-436.
(6) (Joint with Y. Li) Positivity of canonical bases under comultiplication, Int. Math. Res. Notices(to appear), arXiv:1511.02434.
(7) (Joint with C. Lai, Y. Li, L. Luo and W. Wang) Affine Hecke algebras and quantum symmetric pairs, arXiv:1609.06199.
(8) (Joint with Y. Li) Affine flag varieties and quantum symmetric pairs, II. Multiplication formula, J. Pure Appl. Algebra (2019), https://doi.org/10.1016/j.jpaa.2019.01.011.
(9) (Joint with Lai, Li, Luo, Wang and Watanabe) Quantum Schur duality of affine type C with three parameters, arXiv:1802.01047
(10) (Joint with J. Xing) Drinfeld double of deformed quantum algebra.


Grants(1) National Nature Science Foundation of China, Grant No. **, 2017-2020
(2) Nature Science Foundation of Heilongjiang province, Grant No. LC**, 2017-2020
(3) Fundamental Research Funds for the central universities Grant No. GK**, 2015-2018.




Others
Selected talks
(1) Positivity of canonical bases under comultiplication, Shanghai Conference on Representation Theory, Dec. 2015
(2) Equivalence of representation categories of various quantum and super quantum groups, Summer School and Workshop on Lie Theory and Representation Theory IV, East China Normal University, July 2015
(3) Geometric approach to Schur-Weyl duality of type D, AMS Sectional Meeting, March 2015
(4) Geometric approach to Schur-Weyl duality of classical types, Tsinghua University, July 2014
(5) A geometric setting for quantum osp(1|2), AMS Sectional Meeting, Oct. 2013