个人资料
- 直属机构：数学科学学院
- 联系电话：
- 性别：女
- 电子邮箱：hui.li@suda.edu.cn
- 专业技术职务：
- 办公地址：苏大本部维格堂415
- 毕业院校：University of Illinois at Urbana-Champaign, USA
- 通讯地址：
- 学位：博士
- 邮编：
- 学历：博士
- 传真：
教育经历
教育经历：
工作经历
工作经历：
- 2011, 11- 至今, 18新利体育 , 教授，博士生导师
- 2010, 9-2011, 8, University of Regina, Canada, Visitor
- 2009, 11-2010, 8, Max-Planck-Institute for Mathematics, Bonn, Germany, Research visiting
- 2008, 11-2009, 10, University of Bourgogne, France, Postdoc Researcher
- 2007, 2-2009, 1, University of Luxembourg, Luxembourg, Researcher
- 2003, 9-2007, 1, Instituto Superior Tecnico, Portugal, Postdoc
个人简历
个人简介：
研究领域
研究领域：
辛几何 (Symplectic Geometry)
李群在辛流形，切触流形，凯莱流形上的作用 (Lie group actions on symplectic, contact, and Kaehler manifolds)
李群在横截辛叶状流形上的作用 (Lie group actions on transversely symplectic foliated manifolds)
开授课程
开授课程：
课程教学：
- 1、微分几何
- 2、微分流形
- 3、拓扑学
- 4、代数拓扑
- 5、辛几何
科研项目
科研项目：
论文
论文：
- 1、H. Li, The fundamental groups of Hamiltonian S^1-manifolds, Proceedings of the American Mathematical Society, 2003, vol. 131, no. 11, 3579-3582.
- 2、H. Li, Semi-free Hamiltonian circle actions on 6-dimensional symplectic manifolds, Transactions of the American Mathematical Society, 2003, vol. 355, no. 11, 4543-4568.
- 3、H. Li, On the construction of certain 6-dimensional symplectic manifolds with Hamiltonian circle actions, Transactions of the American Mathematical Society, 2005, vol. 357, no. 3, 983-998.
- 4、H. Li, The fundamental group of symplectic manifolds with compact Hamiltonian Lie group actions, Journal of Symplectic Geometry, 2007, vol. 4, no. 3, 345-372.
- 5、H. Li, Singular unitarity in "quantization commutes with reduction", Journal of Geometry and Physics, 2008, vol. 58, 720-742.
- 6、H. Li and S. Tolman, Hamiltonian circle actions with minimal fixed sets, International Journal of Mathematics, 2012, vol. 23, 1250071.
- 7、H. Li, The fundamental group of G-manifolds, Communications in Contemporary Mathematics, 2013, vol. 15, no. 3, 1250056.
- 8、H. Li, Corrigendum for Singular unitarity in "quantization commutes with reduction", Journal of Geometry and Physics, 2014, vol. 76, 265-270.
- 9、H. Li, Certain circle actions on Kaehler manifolds, International Mathematics Research Notices, 2014, vol. 2014, no. 18, 5187-5202.
- 10、H. Li, M. Olbermann and D. Stanley, One-connectivity and finiteness of Hamiltonian S^1-manifolds with minimal fixed sets, Journal of London Mathematical Society, 2015, vol. 92, no. 2, 284-310.
- 11、H. Li, Hamiltonian circle actions with fixed point set almost minimal, Math. Z., 2019, vol. 293, no. 3, 1315-1336.
- 12、H. Li, The fundamental groups of contact toric manifolds, Journal of Symplectic Geometry, 2020, vol. 18, no. 3, 815-818.
- 13、H. Li, Hamiltonian circle actions with almost minimal isolated fixed points, Journal of Geometry and Physics, 2021, vol. 163, 104141.
- 14、H. Li, Spherical contact toric manifolds, Proceedings of the American Mathematical Society, 2023, vol. 151, no. 1, 349-353.
- 15、H. Li, Hamiltonian circle actions with minimal isolated fixed points, Math. Z., 2023, vol. 304, no. 2, Article 33.
- 16、H. Li, The fundamental groups of presymplectic Hamiltonian G-manifolds, Israel Journal of Mathematics, 2024, published on line, DOI: 10.1007/s11856-024-2665-2, https://rdcu.be/dYMTZ.
科技成果
软件著作 软件著作： 专利 专利：
荣誉及奖励
荣誉及奖励：
招生信息
招生信息：招生信息1：