大连理工大学数学科学学院导师教师信息介绍简介-李崇君

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教授博士生导师硕士生导师
主要任职：数学科学学院副院长
性别：男
毕业院校：大连理工大学
学位：博士
在职信息：在职
所在单位：数学科学学院
学科：计算数学
办公地点：创新园大厦B1114
联系方式：**-8115
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个人简介

主要从事多元样条理论及应用方面的研究工作，涉及数值逼近，计算几何，有限元，微分方程数值解法等方向。

教育经历

2001.9--2004.11
大连理工大学计算数学博士

1999.9--2001.7
大连理工大学计算数学硕士

1995.9--1999.7
云南大学数学系数学学士

工作经历

2012.12--至今
大连理工大学数学科学学院教授
2007.12--2012.12
大连理工大学数学科学学院副教授

研究方向

数值逼近、计算几何、多元样条理论、样条有限元

发表论文

1. Ping Guo, Chong-Jun Li*, Razumikhin-type theorems on the moment stability of the exact and numerical solutions for the stochastic pantograph differential equations, Journal of Computational and Applied Mathematics, 2019, 355: 77-90. https://doi.org/10.1016/j.cam.2019.01.011
2. Yong-Fu Zhang, Chong-Jun Li*, A class of multistep numerical difference schemes applied in inverse heat conduction problem with a control parameter, Inverse Problems in Science and Engineering, 2019, 27:7, 887-942. https://doi.org/10.1080/**.2018.**
3. Juan Chen, Chong-Jun Li*, A 3D triangular prism spline element using B-net method, European Journal of Mechanics / A Solids, 2019, 75: 485-496. https://doi.org/10.1016/j.euromechsol.2019.02.014
4. Chong-Jun Li*, Lin-Lin Xie, Wen-Bin Du, Curve and surface fitting based on the nonhomogeneous linear differential system, Graphical Models, 2019, 103: 101026. https://doi.org/10.1016/j.gmod.2019.101026
5. Ping Guo, Chong-Jun Li*, Almost sure stability with general decay rate of exact and numerical solutions for stochastic pantograph differential equations, Numerical Algorithms, 2019, 80(4): 1391-1411. https://doi.org/10.1007/s11075-018-0531-1
6. Ping Guo, Chong-Jun Li*, Razumikhin-type technique on stability of exact and numerical solutions for the nonlinear stochastic pantograph differential equations, BIT Numerical Mathematics , 2019, 59: 77-96. https://doi.org/10.1007/s10543-018-0723-z
7. Chongjun Li*, Pengxiao Wang, The Instability in the dimensions of spline spaces over T-meshes with nested T-cycles, Numer. Math. Theor. Meth. Appl., 2019, 12(1): 187-211. doi: 10.4208/nmtma.OA-2017-0110.
8. Yijun Zhong, Chongjun Li*, Piecewise Sparse Recovery via Piecewise Greedy Method, Journal of Mathematical Research with Applications, 2018, 38(6): 643-658.
9. Yong-Xia Hao, Chong-Jun Li*, Ren-Hong Wang, Sparse approximate solution of fitting surface to scattered points by MLASSO model, SCIENCE CHINA: Mathematics, 2018, 61(7): 1319-1336.
10. Yongfu Zhang, Chongjun Li*, The PDE-Constrained Optimization Method Based on MFS for Solving Inverse Heat Conduction Problems, Journal of Mathematical Research with Applications, 2018, 38(3): 303-330.
11. Chong-Jun Li*, Yi-Jun Zhong, A pseudo-heuristic parameter selection rule for l1-regularized minimization problems, Journal of Computational and Applied Mathematics, 2018, 333: 1-19.
12. Ping Guo, Chong-JunLi*, Almost sure exponential stability of numerical solutions for stochastic pantograph differential equations, J. Math. Anal. Appl., 2018, 460: 411-424.
13. Yong-Xia Hao, Chong-Jun Li, The C1 and C2 quasi-Plateau problems, Journal of Computational and Applied Mathematics, 2018, 329: 106-124.
14. Chong-jun Li*, Lin-Lin Xie, Wen-Bin Du, Hai-Dong Li, Huan Bao, Curves and surfaces fitting models based on the diagonalizable differential system, Journal of Computational and Applied Mathematics, 2018, 329: 179-190.
15. Jian-Ping Zhou, Ren-Hong Wang, Chong-Jun Li*, The bivariate quadratic C1 spline spaces with stable dimensions on the triangulations, Journal of Computational and Applied Mathematics, 2018, 329: 364-373.
16. Jian-Ping Zhou, Ren-Hong Wang, Chong-Jun Li*, Lp Stability of the Truncated Hierarchical B-Spline Basis, Journal of Mathematical Research with Applications, Nov., 2017, Vol. 37, No. 6, pp. 697-709.
17. Chong-jun Li*, Lin-Lin Xie, Hai-Dong Li, Reconstruction of the Linear Ordinary Differential System Based on Discrete Points, Journal of Mathematical Research with Applications, Jan., 2017, Vol. 37, No. 1, pp. 73-89.
18. Yong-Fu Zhang, Chong-Jun Li*, A Gaussian RBFs method with regularization for the numerical solution of inverse heat conduction problems, Inverse Problems in Science and Engineering (2016) 24(9): 1606-1646.
19. Qing-Yuan Hu, Yang Xia*, Ping Hu*, Chong-Jun Li, A concave-admissible quadrilateral quasi-conforming plane element using B-net method, European Journal of Mechanics A/Solids (2016) 57: 34-44.
20. Juan Chen, Chong-Jun Li*, The cubic spline Hermite interpolation bases for thin plate bending quadrilateral elements (in Chinese), Scientia Sinica Mathematica (2015) 45(9): 1523-1536.
21. Qing-Jie Guo, Ren-Hong Wang and Chong-Jun Li*, On the problem of instability in the dimensions of spline spaces over T-meshes with T-cycles, Journal of Computational Mathematics (2015) 33(3): 248-262.
22. Juan Chen, Chong-Jun Li*, A quadrilateral spline element for couple stress/strain gradient elasticity, Computers and Structures (2014) 138: 133-141.
23. Juan Chen, Chong-Jun Li*, A cubic quadrilateral spline element with concave shapes, Theoretical & Applied Mechanics Letters, Vol.3(3), pp. 21-24, 2013.
24. Yong-Xia Hao, Chong-Jun Li*, Ren-Hong Wang, An approximation method based on MRA for the quasi-Plateau problem, BIT Numerical Mathematics, Vol.53(2), pp. 411-442, 2013.
25. Juan Chen, Chong-Jun Li*, Development of quadrilateral spline thin plate elements using the B-net method, Acta Mechanica Sinica, Vol.29(4), pp. 567-574, 2013.
26. Jiang Qian*, Ren-Hong Wang, Chong-Jun Li, The Bases of the Non-Uniform Cubic Spline Space S-3(1,2)(Delta((2))(mn)), Numerical Mathematics-Theory Methods and Applications, Vol.5(4), pp 635-652, 2012.
27. Yong-Xia Hao*, Ren-Hong Wang, Chong-Jun Li*, Minimal quasi-Bezier surface, Applied Mathematical Modelling, Vol.36(12), pp. 5751-5757, 2012.
28. Juan Chen, Chong-Jun Li*, Two 8-node quadrilateral spline elements by B-net method, Acta Mechanica Sinica, Vol.28(6), pp. 1620-1629, 2012.
29. Juan Chen, Chongjun Li*, High accuracy finite difference schemes for linear fourth order boundary value problem and derivatives, Journal of Information & Computational Science, Vol.9(10), pp. 2751-2759, 2012. (EI)
30. Chong-Jun Li*, Juan Chen, On the dimensions of bivariate spline spaces and the stability of the dimensions, Journal of Computational and Applied Mathematics 236(5) (2011) 765-774.
31. Yong-Xia Hao*, Ren-Hong Wang, Chong-Jun Li, Analysis of a 6-point binary subdivision scheme, Applied Mathematics and Computation, 218(7) (2011) 3209-3216.
32. Chong-Jun Li*, Juan Chen, Wan-Ji Chen, A 3D hexahedral spline element, Computers and Structures 89(23-24) (2011) 2303-2308.
33. Juan Chen, Chong-Jun Li*, Wan-Ji Chen, A 3D pyramid spline element, Acta Mechanica Sinica, 27(6) (2011) 986-993.
34. Juan Chen, Chong-Jun Li*, Wan-Ji Chen, Construction of n-sided Polygonal Spline Element Using Area Coordinates and B-net Method, Acta Mechanica Sinica, 26 (2010), 685–693 (SCI,EI).
35. Juan Chen, Chong-Jun Li*, Wan-Ji Chen, A family of spline finite elements, Computers and Structures, 88 (2010), 718-727.
36. Chong-Jun Li*, Vittoria Demichelis, Catterina Dagnino, Finite-part integrals over polygons by an 8-node quadrilateral spline finite element, BIT Numer Math (2010) 50: 377-394.
37. Chong-Jun Li*, Catterina Dagnino, An adaptive numerical integration algorithm for polygons, Applied Numerical Mathematics 60 (2010) 165-175.
38. Juan Chen, Chong-Jun Li, Wan-Ji Chen, Area coordinates and B-net method for quadrilateral spline elements, Chinese Journal of Theoretical and Applied Mechanics, 42 (1) (2010) 83-92.
39. Juan Chen, Chong-Jun Li, Wan-Ji Chen, A new method of quadrilateral elements by area coordinates interpolation, Engineering Mechanics, 27(5) (2010) 45-52 .
40. Juan Chen*, Chong-Jun Li, Wan-Ji Chen, A 17-node quadrilateral spline finite element using the triangular area coordinates, Appl. Math. Mech. -Engl. Ed. 31(1) (2010) 125-134.
41. Chong-Jun Li*, Paola Lamberti, Catterina Dagnino, Numerical integration over polygons by an 8-node quadrilateral spline finite element, J. Comp. Appl. Math., 233 (2009) 279-292.
42. Ren-Hong Wang, Chong-Jun Li*, Juan Chen, The Dimensions of Spline Spaces on Quasi-Rectangular Meshes, Journal of Mathematical Research & Exposition, 28 (4) (2008) 745-752.
43. Chong-Jun Li*, A kind of multistep finite difference methods for arbitrary order linear boundary value problems, Applied Mathematics and Computation 196 (2008) 858-865.
44. Chong-Jun Li* and Ren-Hong Wang, A new 8-node quadrilateral spline finite element, Jour. Comp. Appl. Math., 195 (2006) 54-65.
45. Chong-Jun Li*, Ren-Hong Wang, Feng Zhang, Improve on the Dimensions of Spline Spaces on T-Mesh, Journal of Information and Computational Science 3 (2) (2006) 235-244.
46. Ren-Hong Wang and Chong-Jun Li*, Bivariate quartic spline spaces and quasi-interpolation operators, Jour. Comp. Appl. Math., 190 (2006) 325-338.
47. Chong-Jun Li and Ren-Hong Wang, Bivariate Cubic Spline Space and Bivariate Cubic NURBS Surfaces, Proceedings of Geometric Modeling and Processing 2004，April 13-15 2004, Beijing China, IEEE Computer Society Press, 115-123.
48. Chong-Jun Li* and Ren-Hong Wang, The Multivariate Quartic NURBS Surfaces, Jour. Comp. Appl. Math., 163 (1) (2004) 155-164.
49. Ren-Hong Wang and Chong-Jun Li, A Kind of Multivariate NURBS Surfaces, Jour. Comp. Math., 22 (1) (2004) 137-144.

研究领域

多元样条
计算几何
数值逼近
样条有限元

专利

暂无内容

著作成果

复变函数与积分变换
复变函数与积分变换
计算几何教程

科研项目

适定的多元样条逼近方法研究, 国家自然科学基金项目, 2014/09/01, 完成
一类新的高精度样条有限单元, 省、市、自治区科技项目, 2006/01/01-2008/12/31, 完成
隐式曲线曲面奇点的研究, 2007/12/06-2009/12/31, 完成
基于多边形网格的异度样条研究, 国家自然科学基金项目, 2010/09/25-2013/12/31, 完成
拟二方向剖分上的二元样条空间, 国家自然科学基金项目, 2007/09/25-2008/12/31, 完成
分片稀疏逼近的理论及算法, 国家自然科学基金项目, 2018/08/16, 进行

发表论文

当前位置: 中文主页 >> 科学研究 >> 发表论文

1. Ping Guo, Chong-Jun Li*, Razumikhin-type theorems on the moment stability of the exact and numerical solutions for the stochastic pantograph differential equations, Journal of Computational and Applied Mathematics, 2019, 355: 77-90. https://doi.org/10.1016/j.cam.2019.01.011
2. Yong-Fu Zhang, Chong-Jun Li*, A class of multistep numerical difference schemes applied in inverse heat conduction problem with a control parameter, Inverse Problems in Science and Engineering, 2019, 27:7, 887-942. https://doi.org/10.1080/**.2018.**
3. Juan Chen, Chong-Jun Li*, A 3D triangular prism spline element using B-net method, European Journal of Mechanics / A Solids, 2019, 75: 485-496. https://doi.org/10.1016/j.euromechsol.2019.02.014
4. Chong-Jun Li*, Lin-Lin Xie, Wen-Bin Du, Curve and surface fitting based on the nonhomogeneous linear differential system, Graphical Models, 2019, 103: 101026. https://doi.org/10.1016/j.gmod.2019.101026
5. Ping Guo, Chong-Jun Li*, Almost sure stability with general decay rate of exact and numerical solutions for stochastic pantograph differential equations, Numerical Algorithms, 2019, 80(4): 1391-1411. https://doi.org/10.1007/s11075-018-0531-1
6. Ping Guo, Chong-Jun Li*, Razumikhin-type technique on stability of exact and numerical solutions for the nonlinear stochastic pantograph differential equations, BIT Numerical Mathematics , 2019, 59: 77-96. https://doi.org/10.1007/s10543-018-0723-z
7. Chongjun Li*, Pengxiao Wang, The Instability in the dimensions of spline spaces over T-meshes with nested T-cycles, Numer. Math. Theor. Meth. Appl., 2019, 12(1): 187-211. doi: 10.4208/nmtma.OA-2017-0110.
8. Yijun Zhong, Chongjun Li*, Piecewise Sparse Recovery via Piecewise Greedy Method, Journal of Mathematical Research with Applications, 2018, 38(6): 643-658.
9. Yong-Xia Hao, Chong-Jun Li*, Ren-Hong Wang, Sparse approximate solution of fitting surface to scattered points by MLASSO model, SCIENCE CHINA: Mathematics, 2018, 61(7): 1319-1336.
10. Yongfu Zhang, Chongjun Li*, The PDE-Constrained Optimization Method Based on MFS for Solving Inverse Heat Conduction Problems, Journal of Mathematical Research with Applications, 2018, 38(3): 303-330.
11. Chong-Jun Li*, Yi-Jun Zhong, A pseudo-heuristic parameter selection rule for l1-regularized minimization problems, Journal of Computational and Applied Mathematics, 2018, 333: 1-19.
12. Ping Guo, Chong-JunLi*, Almost sure exponential stability of numerical solutions for stochastic pantograph differential equations, J. Math. Anal. Appl., 2018, 460: 411-424.
13. Yong-Xia Hao, Chong-Jun Li, The C1 and C2 quasi-Plateau problems, Journal of Computational and Applied Mathematics, 2018, 329: 106-124.
14. Chong-jun Li*, Lin-Lin Xie, Wen-Bin Du, Hai-Dong Li, Huan Bao, Curves and surfaces fitting models based on the diagonalizable differential system, Journal of Computational and Applied Mathematics, 2018, 329: 179-190.
15. Jian-Ping Zhou, Ren-Hong Wang, Chong-Jun Li*, The bivariate quadratic C1 spline spaces with stable dimensions on the triangulations, Journal of Computational and Applied Mathematics, 2018, 329: 364-373.
16. Jian-Ping Zhou, Ren-Hong Wang, Chong-Jun Li*, Lp Stability of the Truncated Hierarchical B-Spline Basis, Journal of Mathematical Research with Applications, Nov., 2017, Vol. 37, No. 6, pp. 697-709.
17. Chong-jun Li*, Lin-Lin Xie, Hai-Dong Li, Reconstruction of the Linear Ordinary Differential System Based on Discrete Points, Journal of Mathematical Research with Applications, Jan., 2017, Vol. 37, No. 1, pp. 73-89.
18. Yong-Fu Zhang, Chong-Jun Li*, A Gaussian RBFs method with regularization for the numerical solution of inverse heat conduction problems, Inverse Problems in Science and Engineering (2016) 24(9): 1606-1646.
19. Qing-Yuan Hu, Yang Xia*, Ping Hu*, Chong-Jun Li, A concave-admissible quadrilateral quasi-conforming plane element using B-net method, European Journal of Mechanics A/Solids (2016) 57: 34-44.
20. Juan Chen, Chong-Jun Li*, The cubic spline Hermite interpolation bases for thin plate bending quadrilateral elements (in Chinese), Scientia Sinica Mathematica (2015) 45(9): 1523-1536.
21. Qing-Jie Guo, Ren-Hong Wang and Chong-Jun Li*, On the problem of instability in the dimensions of spline spaces over T-meshes with T-cycles, Journal of Computational Mathematics (2015) 33(3): 248-262.
22. Juan Chen, Chong-Jun Li*, A quadrilateral spline element for couple stress/strain gradient elasticity, Computers and Structures (2014) 138: 133-141.
23. Juan Chen, Chong-Jun Li*, A cubic quadrilateral spline element with concave shapes, Theoretical & Applied Mechanics Letters, Vol.3(3), pp. 21-24, 2013.
24. Yong-Xia Hao, Chong-Jun Li*, Ren-Hong Wang, An approximation method based on MRA for the quasi-Plateau problem, BIT Numerical Mathematics, Vol.53(2), pp. 411-442, 2013.
25. Juan Chen, Chong-Jun Li*, Development of quadrilateral spline thin plate elements using the B-net method, Acta Mechanica Sinica, Vol.29(4), pp. 567-574, 2013.
26. Jiang Qian*, Ren-Hong Wang, Chong-Jun Li, The Bases of the Non-Uniform Cubic Spline Space S-3(1,2)(Delta((2))(mn)), Numerical Mathematics-Theory Methods and Applications, Vol.5(4), pp 635-652, 2012.
27. Yong-Xia Hao*, Ren-Hong Wang, Chong-Jun Li*, Minimal quasi-Bezier surface, Applied Mathematical Modelling, Vol.36(12), pp. 5751-5757, 2012.
28. Juan Chen, Chong-Jun Li*, Two 8-node quadrilateral spline elements by B-net method, Acta Mechanica Sinica, Vol.28(6), pp. 1620-1629, 2012.
29. Juan Chen, Chongjun Li*, High accuracy finite difference schemes for linear fourth order boundary value problem and derivatives, Journal of Information & Computational Science, Vol.9(10), pp. 2751-2759, 2012. (EI)
30. Chong-Jun Li*, Juan Chen, On the dimensions of bivariate spline spaces and the stability of the dimensions, Journal of Computational and Applied Mathematics 236(5) (2011) 765-774.
31. Yong-Xia Hao*, Ren-Hong Wang, Chong-Jun Li, Analysis of a 6-point binary subdivision scheme, Applied Mathematics and Computation, 218(7) (2011) 3209-3216.
32. Chong-Jun Li*, Juan Chen, Wan-Ji Chen, A 3D hexahedral spline element, Computers and Structures 89(23-24) (2011) 2303-2308.
33. Juan Chen, Chong-Jun Li*, Wan-Ji Chen, A 3D pyramid spline element, Acta Mechanica Sinica, 27(6) (2011) 986-993.
34. Juan Chen, Chong-Jun Li*, Wan-Ji Chen, Construction of n-sided Polygonal Spline Element Using Area Coordinates and B-net Method, Acta Mechanica Sinica, 26 (2010), 685–693 (SCI,EI).
35. Juan Chen, Chong-Jun Li*, Wan-Ji Chen, A family of spline finite elements, Computers and Structures, 88 (2010), 718-727.
36. Chong-Jun Li*, Vittoria Demichelis, Catterina Dagnino, Finite-part integrals over polygons by an 8-node quadrilateral spline finite element, BIT Numer Math (2010) 50: 377-394.
37. Chong-Jun Li*, Catterina Dagnino, An adaptive numerical integration algorithm for polygons, Applied Numerical Mathematics 60 (2010) 165-175.
38. Juan Chen, Chong-Jun Li, Wan-Ji Chen, Area coordinates and B-net method for quadrilateral spline elements, Chinese Journal of Theoretical and Applied Mechanics, 42 (1) (2010) 83-92.
39. Juan Chen, Chong-Jun Li, Wan-Ji Chen, A new method of quadrilateral elements by area coordinates interpolation, Engineering Mechanics, 27(5) (2010) 45-52 .
40. Juan Chen*, Chong-Jun Li, Wan-Ji Chen, A 17-node quadrilateral spline finite element using the triangular area coordinates, Appl. Math. Mech. -Engl. Ed. 31(1) (2010) 125-134.
41. Chong-Jun Li*, Paola Lamberti, Catterina Dagnino, Numerical integration over polygons by an 8-node quadrilateral spline finite element, J. Comp. Appl. Math., 233 (2009) 279-292.
42. Ren-Hong Wang, Chong-Jun Li*, Juan Chen, The Dimensions of Spline Spaces on Quasi-Rectangular Meshes, Journal of Mathematical Research & Exposition, 28 (4) (2008) 745-752.
43. Chong-Jun Li*, A kind of multistep finite difference methods for arbitrary order linear boundary value problems, Applied Mathematics and Computation 196 (2008) 858-865.
44. Chong-Jun Li* and Ren-Hong Wang, A new 8-node quadrilateral spline finite element, Jour. Comp. Appl. Math., 195 (2006) 54-65.
45. Chong-Jun Li*, Ren-Hong Wang, Feng Zhang, Improve on the Dimensions of Spline Spaces on T-Mesh, Journal of Information and Computational Science 3 (2) (2006) 235-244.
46. Ren-Hong Wang and Chong-Jun Li*, Bivariate quartic spline spaces and quasi-interpolation operators, Jour. Comp. Appl. Math., 190 (2006) 325-338.
47. Chong-Jun Li and Ren-Hong Wang, Bivariate Cubic Spline Space and Bivariate Cubic NURBS Surfaces, Proceedings of Geometric Modeling and Processing 2004，April 13-15 2004, Beijing China, IEEE Computer Society Press, 115-123.
48. Chong-Jun Li* and Ren-Hong Wang, The Multivariate Quartic NURBS Surfaces, Jour. Comp. Appl. Math., 163 (1) (2004) 155-164.
49. Ren-Hong Wang and Chong-Jun Li, A Kind of Multivariate NURBS Surfaces, Jour. Comp. Math., 22 (1) (2004) 137-144.

研究领域

当前位置: 中文主页 >> 科学研究 >> 研究领域

多元样条
计算几何
数值逼近
样条有限元

专利

当前位置: 中文主页 >> 科学研究 >> 专利

共0条0/0

著作成果

当前位置: 中文主页 >> 科学研究 >> 著作成果

[1]复变函数与积分变换
[2]复变函数与积分变换
[3]计算几何教程

共3条1/1首页上页下页尾页

科研项目

当前位置: 中文主页 >> 科学研究 >> 科研项目

[1]适定的多元样条逼近方法研究, 国家自然科学基金, 2014/09/01, 完成
[2]一类新的高精度样条有限单元, 辽宁省博士科研启动基金, 2006/01/01-2008/12/31, 完成
[3]隐式曲线曲面奇点的研究, 大连理工大学理学学科研究基金项目, 2007/12/06-2009/12/31, 完成
[4]基于多边形网格的异度样条研究, 国家自然科学基金, 2010/09/25-2013/12/31, 完成
[5]拟二方向剖分上的二元样条空间, 国家自然科学基金, 2007/09/25-2008/12/31, 完成
[6]分片稀疏逼近的理论及算法, 国家自然科学基金, 2018/08/16, 进行

共6条1/1首页上页下页尾页

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授课信息More>>

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数学物理方法 /2019-2020 /春学期 /64课时 /4.0学分 /**
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矩阵与数值分析（全英文授课） /2019-2020 /秋学期 /3.0学分 /**

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本科生课程

课程名称学年学期学时学分课程号微分方程数值解法 2019-2020 春学期 48 3 ** 微分方程数值解法 2019-2020 春学期 48 3 ** 数学物理方法 2019-2020 春学期 64 4 ** 矩阵与数值分析（全英文授课） 2019-2020 秋学期 - 3 ** 复变函数论H 2019-2020 秋学期 64 4 ** 矩阵与数值分析（全英文授课） 2019-2020 秋学期 - 3 ** 复变函数论H 2019-2020 秋学期 64 4 ** 微分方程数值解法 2018-2019 春学期 48 3 ** 复变函数论H 2018-2019 秋学期 64 4 ** 微分方程数值解法 2017-2018 春学期 48 3 ** 复变函数论H 2017-2018 秋学期 64 4 **

研究生课程

课程名称学年学期学时学分课程号矩阵与数值分析（全英文授课） 2019-2020 秋学期 48 3 ** 矩阵与数值分析（全英文授课） 2018-2019 秋学期 48 3 ** 矩阵与数值分析（全英文授课） 2018-2019 秋学期 48 3 ** 矩阵与数值分析（全英文授课） 2018-2019 秋学期 48 3 ** 偏微分方程数值解法 2017-2018 春学期 48 3 ** 偏微分方程数值解法 2017-2018 春学期 48 3 ** 矩阵与数值分析（全英文授课） 2017-2018 秋学期 48 3 ** 矩阵与数值分析（全英文授课） 2017-2018 秋学期 48 3 ** 矩阵与数值分析（全英文授课） 2017-2018 秋学期 48 3 ** 矩阵与数值分析（全英文授课） 2017-2018 秋学期 48 3 **

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科研奖励

2011年校级优秀教学成果奖
2013年校优秀课件二等奖
优秀课程
2016年校优秀教学成果奖

其他奖励More>>

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