Prof. Guowei Wei

Department of Mathematics

Department of Electrical and Computer Engineering
Michigan State University, East Lansing, USA

Professor

Email: wei@math.msu.edu

Qualifications

1996  Ph.D., Non-equilibrium Statistical Mechanics, University of British Columbia, Canada

1988  M.Sc., Physical Chemistry, Fujian Institute of Research on the Structure of Matter Chinese Academy of Sciences, China

Publications (Selected)

1. Zhan Chen and G. W. Wei (2011) Differential geometry based salvation model III: Quantum formulation, Journal of Chemical Physics, 135, 194108.
2. Q. Zheng and G.W. Wei (2011) Poisson-Boltzmann-Nernst-Planck model. Journal of Chemical Physics, 134, 194101.
3. G.W. Wei (2010) Differential geometry based multiscale models, Bulletin of Mathematical Biology, 72, 1562-1622.
4. P. Bates, G.W. Wei and S. Zhao (2008) Minimal molecular surfaces and their applications, Journal of Computational Chemistry, 29, 380-391.
5. Ge Wang, Haiou Shen Wenxiang Cong, Shan Zhao and G.W. Wei (2006) Temperature modulated bioluminescence tomography, Optics Express, 14 (17) 7852-7871.
6. S.N. Yu, S. Zhao and G.W. Wei (2005) Local spectral time splitting method for first and second order partial differential equations, Journal of Computational Physics, 206, 727-780.
7. S. Guan, Y.C. Zhou, G.W. Wei and C.-H. Lai, Controlling flow turbulence, Chaos, 13, 64-70 (2003).
8. Z.J. Hou and G.W. Wei, A new approach for edge detection, Pattern Recognition, 35(7), 1559-1570 (2002).
9. G.W. Wei, M. Zhan, and C.-H. Lai (2002) Tailoring wavelets for chaos control, Physical Review Letters, 89, 284103.
10. B. S. V. Patnaik, and G.W. Wei (2002) Controlling wake turbulence, Physical Review Letters, 88, 054502.
11. G.W. Wei (1999) Generalized Perona-Malik equation for image restoration, IEEE Signal Processing Letters, 6, 165-167.
12. G.W. Wei (1999) Discrete singular convolution for the solution of the Fokker-Planck equations, Journal of Chemical Physics, 110, 8930-8942.
13. G.W. Wei, D.S. Zhang, D.J. Kouri and D.K. Hoffman (1997) Lagrange distributed approximating functionals, Physical Review Letters, 79, 775-779.
14. R.F. Snider, G.W. Wei and J.G. Muga (1996) Moderately dense gas quantum kinetic theory: Transport coefficient expressions, Journal of Chemical Physics, 105, 3066-3078.

Profile Details

http://math.msu.edu/~wei