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Short Course on Computational Methods in Geophysics, September 15-20, 2022, Institute of Geophysics and Planetary Physics, SCRIPPS Institution of Oceanography, La Jolla, California
Lecturer: Heiner Igel, LMU Munich
Assistant: Andreas Brotzer, LMU Munich
| Date | Topics | Requirements |
|---|---|---|
| Sep 15, 09:00 | Introduction, Motivation, Discrete World, Supercomputing, Wave Equation, Analytical Solutions | Pencil/Paper |
| Sep 15, 10:30 | GitHub, Jupyter Notebooks, Python ecosystem, Binder Resources, Anaconda environment | Laptop |
| - | - | - |
| Sep 15, 14:00 | Finite-difference method, High-order Operators, Numerical Dispersion, Stability, Staggered Grids | Pencil/Paper |
| Sep 15, 15:30 | 1D and 2D wave propagation, Benchmarking, Numerical anisotropy, Heterogeneous Models | Laptop |
| - | - | - |
| Sep 16, 09:00 | The Pseudospectral Method, Exact Interpolation, Fourier Transforms, Convolutional Operators, Fourier and Chebyshev Method | Pencil/Paper |
| Sep 16, 10:30 | Fourier and Chebyshev derivative, wave propagation, comparison with FD | Laptop |
| - | - | - |
| Sep 16, 14:00 | Linear Finite-element method, Galerkin principle, weak form, static and dynamic solution, basis functions | Pencil/Paper |
| Sep 16, 15:30 | Static elasticity problem, comparison with relaxation method, 1D elastic wave equation | Laptop |
| - | - | - |
| Sep 16, 17:30 | Short Course Happy Hour | Thirst |
| - | - | - |
| Sep 20, 09:00 | The spectral-element method, Lagrange interpolation, Numerical Integration | Pencil/Paper |
| Sep 20, 10:30 | 1D elastic wave equation, heterogeneous models, convergence test | Laptop |
| - | - | - |
| Sep 20, 14:00 | Finite Volume and Discontinuous Galerkin Method, Numerical Fluxes | Pencil/Paper |
| Sep 20, 15:30 | 1D wave equation with Discontinuous Galerkin Method, Final Discussion, Loose ends | Laptop |
| - | - | - |
| Sep 22, 09:00 | Optional Consulting, further discussion by arrangement mailto:heiner.igel@lmu.de | Room 2208 |
| - | - | - |