中山大学计算机学院导师教师师资介绍简介-邹青松本站小编 Free考研考试/-05-19
所属研究所、院系:
数据科学研究所
职称:
教授
办公电话:
**
E-mail:
mcszqs@mail.
办公地点:
A219
个人主页: /
教师简介:
邹青松，中山大学计算机学院教授、博士生导师。
广东省计算数学学会理事长，法人。
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研究领域:
(一)计算数学：偏微分方程数值解法(Numerical Methods for Partial Differential Equations)
?1. 有限体积法(High Order Finite Volume Schemes for Diffusion Equations, Hyperbolic Equations?, Navier-Stokes Equations and CFD, Interface Problems).
?2. 自适应快速算法(Adaptive Methods for Obstacle/Contact Problems and other?free-boundary problems?).
?3. 期权定价问题快速算法 Fast Numerical Methods for Option Pricing.
?4. 新有限差分-有限元结合方法。
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(二)人工智能(AI)： 强化学习(Reinforcement Learning)
1. RL for Game Strategy Theory/Algorithms and Others
2. RL for image processing?
3. DL for financial problems
4. DL for partial differential equations
教育背景:
Sep. 1989–Jul. 1993?? Wuhan University, China, Bachelor
Sep. 1993–Jul. 1995?? Wuhan University, China, Master
Sep. 1995–Jul. 1996?? Universit′e de Rennes 1, Rennes, France, DEA
Sep. 1997–Jul. 2000?? Wuhan University, China, Ph.D
工作经历:
Sep. 1996–Feb. 1997?? INRIA, Rennes, France
Jun. 2000–Dec. 2001??? Chinese Academy of Science,Beijing, China
Jan. 2002–Jun. ??? West Viginia Univeristy, WV, USA
Aug. –Dec.??? Sun Yat-sen University?, Guangzhou, Associate Professor
Jan. --Present?????? Sun Yat-sen University, Guangzhou, Full?Professor
海外经历:
Sep. ?1995–Jul. 1996?? Universit′e de Rennes 1, Rennes, France, DEA
Sep. 1996--Feb. 1997?? INRIA, Rennes, France，Visiting Scholar
Jan. 2002--Jun. ??? West Viginia Univeristy, WV, USA, Post-doc
Sep. --Dec. ?? Penn State Univeristy, Pennsylvania, USA，Visiting Scholar
Jan. --Feb. ??? Syracuse Univeristy, New York, USA，Visiting Scholar?
Sep. --Apr. ??? Freie Universitat Berlin,Berlin, Germany，Alexander von Humboldt Fellow
Mar. --Apr. ??? Wayne State Univeristy, Detroit, Visting Scholar
科研项目:
(Selecting Fundings)
1.双曲方程谱有限体积法理论及其应用， 国自然面上(-)
2. 高次有限体积法构造，理论分析及其应用,?国自然面上 (-)
3. 若干非线性问题的自适应算法,国自然面上(-)
4. 若干不连续不光滑非线性问题的数值模拟，广东省自然重点(-)?
5. 基于分子动力学的血栓形成机理的数值模拟?，重点研发子课题(-)
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主要学术兼职:
1. International? Journal of Numerical Analysis and Modeling, Associate?Editor
2. 广东省计算数学学会理事长，法人
教授课程:
1.? 数学分析 I,II，III
2.? 数值计算方法
3.? 偏微分方程数值方法
4.? 数学物理方程
5. 矩阵分析
6. 自适应方法
7.概率论
8.高等数值代数
代表性论著:
【13】Guo Li,?Li Hengguang, and Zou Qingsong*, Interior estimates for finite volume methods over quadrilateral meshes for elliptic equations,
?????????? Siam J.?Numer. Anal.? 57(5),? 2246–2265 ,
【12】Liu Yujie, Wang Junping, and Zou Qingsong*, A?conservative flux optimization finite element method for convection-diffusion equations,
?????????? Siam J.?Numer. Anal.? 57(3),? 1238–1262 ,
【11】He, Wenming; Zhang, Zhimin; Zou, Qingsong. Maximum-norms error estimates for high-order finite volume schemes over quadrilateral meshes.
?????????? Numer. Math. 138(2): 473-500 ,
【10】Zou, Qingsong; Guo, Li; Deng Quanling.?? High Order Continuous Local-Conserving Fluxes and Finite-Volume-Like Finite Element Solutions for Elliptic Equations.
????????? SIAM J. Numer. Anal. 55(6): 2666-2686
【9】He, Wen-ming;?Zhang, Zhimin;?Zou, Qingsong.?? Ultraconvergence of high order FEMs for elliptic problems with variable coefficients.?
????????? Numer. Math.?136(1): 215-248
【8】Lin, Yanping;?Yang, Min;?Zou, Qingsong.? L2?error estimates for a class of any order finite volume schemes over quadrilateral meshes.?
???????? SIAM J. Numer. Anal.?53(4): 2030-2050,
【7】Zhang, Zhimin;?Zou, Qingsong. Vertex-centered finite volume schemes of any order over quadrilateral meshes for elliptic boundary value problems.?
????????? Numer. Math.?130(2): 363-393,
【6】 Cao, Waixiang;?Zhang, Zhimin;?Zou, Qingsong.? Is?2k-conjecture valid for finite volume methods??
???????? SIAM J. Numer. Anal.?53(2): 942-962.?
【5】 Cao, Waixiang;?Zhang, Zhimin;?Zou, Qingsong.?Superconvergence of discontinuous Galerkin methods for linear hyperbolic equations.?
???????? SIAM J. Numer. Anal.?52(5):2555-2573,
【4】Li, Yonghai;?Shu, Shi;?Xu, Yuesheng;?Zou, Qingsong.? Multilevel preconditioning for the finite volume method.?
?????? Math. Comp.?81(279): 1399-1428,
【3】?Qingsong Zou, Andreas Veeser, Ralf Kornhuber and Carsten Graser,???Hierarchical error estimates for the energy functional in obstacle problems.?
????? ?Numer. Math..? 117, 653-677, .
【2】?Ralf? Kornhuber and Qingsong? Zou, Efficient and Reliable Hierarchical Error? Estimates for the Discretization?Error of Elliptic Obstacle Problems,?Math. Comp., 80, 69-80, .
【1】?Jinchao Xu and Qingsong Zou, Analysis of linear and quadratic simplicial finite?? volume methods for elliptic?equations, ?Numer. Math.,111,469- 492,.
