Analysis of a Non-Linear Difference scheme in Reaction-Diffusion.
Guo Ben Yu, A.R. Mitchell (1986)
Numerische Mathematik
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Displaying similar documents to “Uniformly Convergent Difference Schemes for Singularly Perturbed Parabolic Diffusion-Convection Problems Without Turning Points.”
Analysis of a Non-Linear Difference scheme in Reaction-Diffusion.
Finite element analyis of exponentially fitted Lumped schemes for time-dependent convection-diffusion problems.
Martin Stynes, Wen Guo (1993/94)
Numerische Mathematik
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Some upwinding techniques for finite element approximations of convection-diffusion equations.
R.E. Bank, J.F. Bürgler, ... (1990/91)
Numerische Mathematik
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Additive Schwarz algorithms for parabolic convection-diffusion equations.
Xiao-Chuan Cai (1991/92)
Numerische Mathematik
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Influence of linearization to the solution of Fisher's equation in a plane
Chocholatý, Pavol
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Reaction-diffusion equations arise as mathematical models in a series of important applications. Some difference schemes to the solution of the Fisher's equation are presented.
Explicit Difference Approximations of Du Fort-Frankel Type of the One-Dimensional Diffusion Equation.
G.R. Joubert (1971/72)
Numerische Mathematik
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Necessary conditions for uniform convergence of finite difference schemes for convection-diffusion problems with exponential and parabolic layers
Hans-Görg Roos, Martin Stynes (1996)
Applications of Mathematics
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Singularly perturbed problems of convection-diffusion type cannot be solved numerically in a completely satisfactory manner by standard numerical methods. This indicates the need for robust or -uniform methods. In this paper we derive new conditions for such schemes with special emphasize to parabolic layers.
Explicit Difference Approximations of the One-Dimensional Diffusion Equation, Using a Smoothing Technique.
G.R. JOUBERT (1971)
Numerische Mathematik
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