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Motivation and BackgroundNumerical modellingnumerical algorithms fit analytical modelpreserving physical properties, ...stable, consistent, ...available, simple and good in general:unstructured gridsrobust for rough data, ... (1st order schemes)precise for smooth parts, ... (2nd order schemes)Kiel, 23.6.200618peter.frolkovic@uni-hd.de
Advection-Diffusion-DispersionModel equation∂ t c + ∇ · ⃗J = 0 ,⃗ J = ⃗ V c − D∇cKiel, 23.6.200619peter.frolkovic@uni-hd.de
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