姓名：
谢宝华


学历/学位：
博士

职称：
教授

Email：
xiexbh@hnu.edu.cn

电话：


办公室:






学习经历

2004.9-2009.6 湖南大学 硕博
2000.9-2004.6 湖南理工学院 本科
2007.9-2008.9 新加坡国立大学

主要论文著作

1.with Jiang, Yueping,On Kleinian groups with the same set of axes,
Bull. Aust. Math. Soc. 78 (2008), no. 3, 437-441.
2.with Jiang, YuePing;Wang, Hua, Discreteness of subgroups of
PU(1; n;C) , Proc. Japan Acad. Ser. A Math. Sci. 84 (2008), no.
6, 78-80.
3.with Jiang, YuePing,Discreteness of subgroups of PU(2; 1) with
regular elliptic elements, Linear Algebra Appl. 428 (2008), no. 4, 732-
737.
4.with Jiang, Yueping, Groups generated by two elliptic elements in
PU(2; 1)., Linear Algebra Appl. 433 (2010), no. 11-12, 2168-2177.
5. withWang, Jieyan,Property (FA) of the Gauss-Picard modular
group, Bull. Aust. Math. Soc. 84 (2011), no. 2, 225-228.
6. withWang, JieyanandXiao yingqing, Generators of the Eisenstein-
Picard modular group, J. Aust. Math. Soc. 91 (2011), no. 3, 421-429.
7. withWang, JieyanandJiang, YuePing,Generators of the Eisenstein-
Picard modular group in three complex dimensions, Glasgow Math. J.
55(2013), 645-654.
8. withWang, JieyanandJiang, YuePing, Free subgroups generated
by two Heisenberg translations, Canad. Math. Bull. 56(2013), Issue 4,
881-889.
9. withWang, JieyanandJiang, YuePing, Balls in complex hyperbolic
manifolds, Science China Mathematics, 57(2014), Issue 4, 767-774.
10. withFu Xi, A characterization of Fuchsian groups in SU(n; 1),
Complex variable and elliptic equation. 59(2014), Issue 5, 723-731.
11.withRen, XueJing, Wang, MiaoKun, A discreteness criterion for
subgroups of PU(2; 1) with screw parabolic elements, J. Math. Anal. Ap-
pl. 420 (2014) 750-757
12. withWang, JieyanandJiang, YuePing, Generators of the Gauss-Picard modular groups in three complex dimensions , Pac. J. Math. 273:1(2015), 197–211.
13withJR.Parker,J.Wang,omplexhyperbolic(3,3,n)trianglegroups,Toappearin.Pac.J.Math14. Generators of the sister of Euclidean Picard modular group,arXiv:1506.06002[math.GR]

科研项目

天元基金，青年基金

讲授课程

复分析，离散群几何

本期讲授课程

复变函数， （周1，三四节）复402，（周三，七八节)复208），答疑地点：数学楼210，时间：周三中午