||Applied and computational mathematics
||numerical method for SPDE, numerical method for SPDE optimization, Option pricing
Scientific Computational method
Mathematical Analysis tutorial
Mathematics in English
Finite element method for PDE (postgraduate)
Former PhD : Benxi Zhu, Haiming Song, Qi Zhang, Jingshi Li, Jiachuan Zhang
Current PhD: Yongle Hao
||1995-1999, B.S., Computational Mathematics, JLU.
1999-2000, M.S., Computational Mathematics, JLU.
2000-2006, Ph.D., Computational Mathematics, JLU.
2003-2008, Jointed Ph.D., Computational Mathematics, CUHK.
||2006.09-2011.09, Lecturer, JLU
2008.08-2010.07, Postdoc, MSU
2008.07-2008.08, Visiting Scholar, Department of Mathematics, CUHK
2009.08, Visiting Scholar, Department of Mathematics, IWU
2010.04, Visiting Scholar, Department of Mathematics, AU
2011.09-2015.09, Associate Professor, JLU
2014.07-2014.08, Visiting Professor, Department of Mathematics, HKBU
2015.09- Now, Professor, JLU
1.2006-2007, The Youth Foudation, Jilin University.
2.2008-2010, NSF of China (No.10701039).
3.2011-2013, Forefront of science and interdisciplinary innovation
projects of Jilin University.
4.2012-2013, Open Project Program of the State Key Lab of
CAD & CG(No.A1302).
5.2014-2015, Scientific research foundation for the returned
overseas Chinese scholars.
6.2014-2015, Open project program of the Jilin provincial sicience
and technology department.
7.2015.01-2018.12, NSF of China (No.11471141).
8.2015.01-2017.12, The basic research of the science and technology
development program of Jilin province (No.20150101058JC).
1. 2010-2012, NSF of China (No.10971082), second member.
2. 2010-2013, NSF of China (No.11076014), second member.
3. 2010-2013, NSF of China (No.11071103), second member.
4. 2016-2018, NSAF of China (No.U153010036), third member.
||Selected SCI paper
1. H.Y. Liu and K. Zhang,
Multi-symplectic Runge-Kutta type methods for Hamiltonian wave equations. IMA J. Numer. Anal., 26, 2006, 252-271.
3. Y.Z. Cao, R. Zhang and K. Zhang,
Finite element and discontinuous Galerkin method for stochastic
Helmholtz equation in R^d(d=2,3). J. Comput. Math.,26(5), 2008, 702-715.
7. Y.P. Lin, K. Zhang and J. Zou,
Studies on some perfectly matched layers for one-dimensional
time-dependent systems. Adv. comput. math., 30, 2009, 1-35.
11. M. Li, S.M. Gao and K. Zhang,
Goal-oriented engineering analysis error estimation of design simplification. Comput. Meth. Appl. Mech. Engin, 255, 2013, 89-103.
14. K. Zhang, H.M. Song and J.Z. Li,
Front-fixing finite element methods for the pricing of American options based on a perfectly matched layer. Appl. Anal., 94(5), 2015, 903-931.
17. K. Zhang, J.C. Zhang, H.B. Duan and J.Z. Li,
Effective Algorithms for Computing Triangular Operator in Schubert Calculus. Front. Math. China, 10(1), 2015, 221-237.
18. K. Zhang, M. Li and J.Z. Li,
Estimation of impacts of removing arbitrarily constrained domain details to the analysis of incompressible fluid flows. Comput. Comm. Phys. 20(4), 2016, 944-968.
19. C. Zhang, D.N. Huang, K. Zhang, P.T. Pu and P. Yu, Magnetic interface forward and inversion method based on Pade approximation. Applied Geophysics, 13(4), 2016, 712-720.
20. K. Zhang, J.S. Li, Y.C. Song and X.S. Wang,
An Alternating direction method of multiplier for elliptic equation constrained optimization problem. Sci. China Math., 60(2), 2017, 361-378.
21. H.M. Song, K. Zhang and Y.T. LI,
Finite element and discontinuous Galerkin methods with perfect matched layers for American options. Numer. Math. Theor. Meth. Appl., 10(4), 2017, 607-629.
24 J.S. Li, X.S. Wang and K. Zhang,
An efficient alternating direction method of multipliers for optimal control problems constrained by random Helmholtz equations.
Numer. Alg., Accepted.