Bachelor Program †

  • Numerical Computation, 2005-2016
    This course covers numerical linear algebra using Mathematica and Maple, which includes applications of finite difference schemes to elliptic, parabolic, and hyperbolic equations fileFDM.pdf, iterative and direct solution methods for large linear systems, a comparison of Jacobi, Gauss-Siedel methods and SOR method fileISM.pdf, and conjugate gradient method.
     
  • Applied Mathematics, 2004
    Applied mathematics covers 1D elliptic and parabolic partial differential equations, Fourier analysis, convergence and stabilty of finite diference schemes, and Lax equivalence theorem.
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Master Program †

  • Experimental Mathematics, 2000-2006
    This course covers existence of weak solutions to the stationary drift-diffusion equation arising in semiconductors, Lax-Milgram theorem, Schauder fixed point theorem and iterative solution method, Tikhonov-Samarskii scheme and Scharfetter-Gummel scheme.
Attach file: fileISM.pdf 3106 download [Information] fileFDM.pdf 3188 download [Information]
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Last-modified: 2016-10-21 (Fri) 22:05:56 (2835d)