Diff of Lectures - OdanakaHP

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**Bachelor Program [#ld18d0b7]
-Numerical Computation, 2005-present~
-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 &ref(FDM.pdf);, iterative and direct solution methods for large linear systems, a comparison of Jacobi, Gauss-Siedel methods and SOR method &ref(ISM.pdf);, and conjugate gradient method.
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-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.
**Master Program [#nb719089]
-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.