讲授课程：

数学分析、概率论与数理统计、实变函数、计算方法、寿险精算学

研究方向：

分形几何及其应用、度量数论、金融市场波动非线性分析

个人简历(教育背景、工作经历等)：

1. 2017.9-2018.9 巴黎十二大(UPEC)Laboratoire d’Analyse et de Mathématiques Appliquées访问学者

2. 2008.6 武汉大学数学与统计学院非线性数学中心博士

3. 2005.9-2006.1及2007.9-2008.1 中国科学院晨兴数学中心

科学研究：

1. Haibo Chen, Hausdorff dimensions of level sets related to moving digit means, J. Math. Anal. Appl., 483(2020),123649.（SCI）

2. Haibo Chen and Min Yu, A generalization of the Erdos-Rényi limit theorem and the corresponding multifractal analysis, J. Number Theory, 192(2019): 307–327.（SCI）

3. Haibo Chen, Daoxin Ding and Xinghuo Long, The Hausdorff dimension oflevel sets described by Erdos–Rényi average, J. Math. Anal. Appl., 458(2018): 464-480.（SCI）

4. Jinhua Chang and Haibo Chen, Slow increasing functions and the largest partial quotients in continued fraction expansions. Math. Proc. Cambridge, 164(2018): 1-14.（SCI）

5. Haibo Chen, Zhixiong Wen and Min Yu, The multifractal spectra of certain planar recurrence sets in the continued fraction dynamical system, J. Math. Anal. Appl., 422(2016): 1264-1276.（SCI）

6. Haibo Chen, Xiaohua Wang and Zhixiong Wen, Multifractal analysis on the level sets described by the moving averages, Int. J. Number Theory, 11(2015): 2175-2189.（SCI）

7. Chen Haibo and Wen Zhixiong, The Hausdorff dimension of certain sets in a class of α-Lüroth expansions, Sci. China Math., 57(2014): 303-313.（SCI）

8. Haibo Chen, Wenbo Wang and Min Yu, Hausdorff dimension of the graph of the error-sum function of  -Lüroth series, Turk. J. Math., 38(2014): 803-811.（SCI）

9. Chen Haibo and Tang Junmin, The waiting spectra of the sets described by the quantitative waiting time indicators, Sci. China Math., 57(2014): 2335-2346.（SCI）

10. Chen Haibo and Wen Zhixiong, The fractional dimensions of intersections of the Besicovitch sets and the Erdös–Rényi set, J. Math. Anal. Appl., 401(2013): 29-37.（SCI）