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71 "Partitioned Solution Procedure for Integration of Coupled Diffusion Problems".
The results are further extended to the diffusion problems with discontinuous coefficient and non-stationary diffusion problems.
Nonlinear constrained finite element approximations to anisotropic diffusion problems are considered.
Numerical results are presented for a number of two-dimensional anisotropic diffusion problems.
In the present work, moving boundary diffusion problems have been simulated for two cases.
In order to simulate the diffusion problems of interest, high-quality atomic mobilities are indispensable.
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Extending NEURON to handle reaction-diffusion problems.
Weddemann, A. & Thummler, V. Stability Analysis of ALE-Methods for Advection-Diffusion Problems.
R. Borker, C. Farhat, R. Tezaur, A high-order discontinuous Galerkin method for unsteady advection-diffusion problems, J. Comput.
Model problems considered are the two-dimensional convection-diffusion problems where boundary and interior layers occur.
Nonlinear reaction-diffusion problems are ubiquitous in science, ranging from physics to engineering, from economy to biology.
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