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The physical solution of the weakly formulated problem is thus the zero diffusion limit of the diffusive problem.
We demonstrate that DG with linear elements, with either the double minmod slope limiter or no limiter, is second-order accurate and preserves the equilibrium diffusion limit.
Finally, the functions are analyzed for diffusive problems and retain full resolution in the thick diffusion limit.
The model is constructed as the diffusion limit of a random walk, allowing control over the boundary behavior of trajectories.
In particular, work aiming at overcoming the diffusion limit though supramolecular, macromolecular or self-assembly approaches are highlighted.
Recent results also indicate that schemes that are less than second-order accurate will not retrieve the radiation diffusion limit.
We have tested it by solving two kinematic dynamo problems in the low diffusion limit.
The latter process is assumed to proceed at the rate close to the diffusion limit.
The surface redox reaction and intercalation are still under diffusion limit.
We demonstrate that the viscous regularization preserves the equilibrium diffusion limit.
A second order accurate finite difference scheme is proposed for multidimensional radiation hydrodynamical equations in a diffusion limit.
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