李茂軍

2009/02 -2012/12，重慶大學，數學與統計學院信息與計算科學系，博士，導師：祝家麟

2011/08 -2012/08，倫斯勒理工學院，數學系，聯合培養博士生，導師：李鳳豔

2006/09 -2009/01，重慶大學，數學與統計學院信息與計算科學系，碩士，導師：祝家麟

2002/09 -2006/06，重慶大學，數理學院數學系，學士 ^[1] 

2014/09 -今，重慶大學，數學與統計學院信息與計算科學系，講師

2013/02 - 2014/08，北京計算科學研究中心，力學實驗室，博士後 ^[1] 

1．國家自然科學基金重點項目，91630205，磁流體波傳播問題的建模與計算，2017/01-2019/12，180萬元，在研，參加

2.國家自然科學基金青年科學基金項目，11501062，水波問題的高階數值方法，2016/01-2018/12，18萬元，在研，主持

3．重慶大學中央高校基本科研業務費專項項目，106112015CDJXY100008，淺水方程的保結構間斷伽遼金法，2015/01-2016/12，4萬元，已結題，主持

4．國家自然科學基金青年科學基金項目，11101454，無網格Galerkin邊界點法的自適應算法及其有限元和邊界元方法的耦合算法研究，2012/01-2014/12，23萬元，已結題，參加

5．重慶市自然科學基金項目，cstc2011jjA3003，自適應無網格方法在混凝土斷裂中的應用研究，2011/08-2014/07，5萬元，已結題，參加

6．國家自然科學基金數學天元青年基金，11026198，無網格邊界點法的改進及其誤差估計理論研究，2011/01-2011/12，3萬元，已結題，參加

(1)Maojun Li, Philippe Guyenne, Fengyan Li, Liwei Xu. High order positivity-preserving and well-balanced central discontinuous Galerkin methods for the nonlinear shallow water equations.Journal of Scientific Computing, 2017, 71: 994-1034

(2) Haiyun Dong, Maohui Lv,Maojun Li.A reconstructed central discontinuous Galerkin method forconservation laws,Computers and Fluids, 2017, 153: 76–84

(3)Maojun Li, Yuting Jiang, Haiyun Dong.High order well-balanced central local discontinuousGalerkin-finite element methods for solving theGreen–Naghdi model,Applied Mathematics and Computation, 2017, 315 : 113-130

(4) Xiao-Long Deng,Maojun Li, Simulating Compressible Two-Medium Flows with Sharp-Interface Adaptive Runge–Kutta Discontinuous Galerkin Methods,2017,J Sci Comput, DOI 10.1007/s10915-017-0511-y

(5)Maojun Li, Fengyan Li, Zhen. Li, Liwei Xu. Maximum-principle-satisfying and positivity-preserving high order CDG methods for conservation laws.SIAM Journal on Scientific Computing,2016, 38: A3720–A3740

(6) Haiyun Dong,Maojun Li. A reconstructed central discontinuous Galerkin-finite element method for the fully nonlinear weakly dispersive Green-Naghdi model. Applied Numerical Mathematics, 2016, 110: 110-127

(7)Maojun Li, Aimin Chen, High order central discontinuous Galerkin-finite element methods for the Camassa–Holm equation, Applied Mathematics and Computation, 2014, 227: 237-245

(8)Maojun Li, Philippe Guyenne, Fengyan Li, Liwei Xu, High order well-balanced CDG–FE methods for shallow water waves by a Green–Naghdi model, Journal of Computational Physics, 2014, 257: 169-192

(9)Maojun Li, Jialin Zhu, A Galerkin boundary element method based on interpolatory Hermite trigonometric wavelets，Applied Mathematics and Computation, 2012, 218(9) : 5357-5369

(10)Maojun Li, Jialin Zhu, A multiwavelet Galerkin boundary element method for the stationary Stokes problem in 3D, Engineering Analysis with Boundary Elements, 2011, 35(8): 970-977

(11)Maojun Li, Jialin Zhu, Xiaolin Li, A multiwavelet Galerkin method for Stokes problems using boundary integral equations, Engineering Analysis with Boundary Elements, 2010, 34(12): 1009-1017

(12) Jianjun Ma, Jialin Zhu,Maojun Li, The Galerkin boundary element method for exterior problems of 2-D Helmholtz equation with arbitrary wavenumber, Engineering Analysis with Boundary Elements, 2010, 34(12): 1058-1063 ^[1]