Computational Materials Science 1: Kontinuumsmethoden

Titelbild des Kurses
TU Dresden | Sommersemester Computational Materials Science 1: Kontinuumsmethoden

In the lecture, the participant should be familiarized with methods (analytical and numerical) for the solution of partial differential equations relevant to materials science.
be made familiar with

  • Linear stability analysis of partial differential equations
  • Pattern formation & reaction-diffusion systems
  • Finite difference method
  • Fourier transforms
  • Diffusion processes
  • Finite Element Method

The subject of the practical course is an introduction to the numerical solution of partial differential equations and to the Finite-Element Method

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