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厦门大学数学科学学院数学与应用数学系导师介绍:闫卫平

作者:聚创厦大考研网-小厦老师 点击量: 1016 发布时间: 2018-08-10 11:51 微信号: H17720740258



  系别:
  数学与应用数学系
  办公室:507
  教师:闫卫平
  职称:副教授
  职务:教师
  Phone:2580756
  Email:
  yanwp@xmu.edu.cn
  研究方向:
  动力系统与几何分析
  Contact: Weiping Yan (闫卫平), E-mail: yanwp@xmu.edu.cn
  School of Mathematical Sciences, Xiamen University, 361005
  Research Interests:
  1. Hyperbolic PDEs in Geometrics and Physics;
  2.Dynamical Systems;
  3.Mathematics in GR;
  4.Nonlinear Functional Analysis and Applications;
  Working experiences:
  2015.08--              Associate Professor, School of Mathematical Sciences, Xiamen University, P,R, China
  2014.10--2015.08   Assistant Professor, School of Mathematical Sciences, Xiamen University, P.R. China
  2012.01--2014.10   Assistant Professor,  College of Mathematics, Jilin University,  P.R. China
  2012.01--2013.12   Postdoctor, Beijing International Center for Mathematical Research, Peking University, P.R. China
  Education:
  2006.09--2011.12  Ph.D., College of Mathematics, Jilin University, P.R. China
  2010.09-2011.08    Joint Ph.D., Department of Mathematics, University of Kansas
  Publications:
  1.  Life span of solutions to wave equations on de Sitter spacetime. To appear in Proc. Roy. Soc. Edinburgh Sect. A.
  2. The motion of closed hypersurfaces in the central force fields. J. Differential. Equations. 261 (2016) 1973-2005
  3. Large data existence result for the steady full compressible magnetohydrodynamic flows in three dimensional. Ann. Math. Pura Appl. 195 (2016)1-27
  4. Hopf-bifurcation theorem and stability for the magnetohydrodynamic equations. Topol. Method Nonlinear Anal. 46(1)  (2015) 471-493
  5. Existence of weak solutions to the three dimensional density-dependent generalized incompressible magnetohydrodynamic flows. Discrete Contin. Dyn. Syst. A. 35 (2015) 1359-1385
  6. On weak-strong uniqueness property for full compressible magnetohydrodynamics flows. Cent. Eur. J. Math. 11 (2013) 2005-2019
  7. Motion of compressible magnetic fluids in T^3. Electron. J. Differential Equations. 2013, No. 232, 29pp
  8. Stochastic Fitzhug-Nagumo systems with delay. Taiwanese J. Math. 16 (2012), 1079-1103
  (with X. Lu)
  9. Random attractors for first order stochastic retarded lattice dynamical systems. J. Math. Phys. 51 (2010) no 3, 032702, 17pp
  (with Y.Li and S.G. Ji)
  10. Nonlinear stability for the three dimensional incompressible flow of nematic liquid crystals. Appl. Math. Lett. 39 (2015) 42-46
  (with H.Y. Li)
  11. The existence of standing wave for the discrete coupled nonlinear Schrodinger lattice. Phys. Lett. A. 374 (2010) 1690-1693
  (with L.Liu and Z. Xin)
  12. Random attractors for stochastic discrete Klein-Gordon-Schrodinger equations. Phys. Lett. A. 373 (2009) 1268-1275
  (with S.G. Ji and Y. Li)
  Teaching:
  2014/2015 Spring Semester: Calculus II.
  2015/2016 Autumn Semester: Calculus II.
  Conferences:
  1. Hyperbolic equations in Geometric I, 5--25 Nov, 2012, Guangzhou
  2. Hyperbolic equations in Geometric II, 15 Oct--1 Nov, 2013, Shanghai


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