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It is possible to reduce computational costs by solving a diffusion problem in diffusive subdomains instead of the transport equation.
As an application, a manufacturing technology diffusion problem is discussed by using the equation obtained.
Various difficult flow problems, such as the strong convection problem, the convection diffusion problem, and the reaction-diffusion problem, have been solved.
Numerical results are presented for a simplified single group diffusion problem.
It is well known that one obtains a diffusion problem as ϵ tends to zero.
A simple, one-dimensional diffusion problem is used to illustrate the scale invariant case.
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Quantitative analysis of this regime leads a reaction-diffusion problem with stochastically switching boundary condition.
Recently in, DGLM was developed for the constant coefficient advection-diffusion problem.
Numerical tests are presented for a linear advection-diffusion problem with boundary layers.
An attractive feature of the proposed method is that incremental analysis of the fully coupled plasticity-diffusion problem is avoided.
For (mu =1), problem (1.1) becomes convection-diffusion problem.
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CEO of Professional Science Editing for Scientists @ prosciediting.com