A robust computational technique for a system of singularly perturbed reaction-diffusion equations

Vinod Kumar; Rajesh Bawa; Arvind Lal

Displaying similar documents to “A robust computational technique for a system of singularly perturbed reaction-diffusion equations”

A robust computational technique for a system of singularly perturbed reaction-diffusion equations

Vinod Kumar, Rajesh Bawa, Arvind Lal (2014)

International Journal of Applied Mathematics and Computer Science

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A numerical method for a singularly perturbed three-point boundary value problem.

Çakır, Musa, Amiraliyev, Gabil M. (2010)

Journal of Applied Mathematics

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Opposing flows in a one dimensional convection-diffusion problem

Eugene O’Riordan (2012)

Open Mathematics

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In this paper, we examine a particular class of singularly perturbed convection-diffusion problems with a discontinuous coefficient of the convective term. The presence of a discontinuous convective coefficient generates a solution which mimics flow moving in opposing directions either side of some flow source. A particular transmission condition is imposed to ensure that the differential operator is stable. A piecewise-uniform Shishkin mesh is combined with a monotone finite difference...

Finite-difference method for parameterized singularly perturbed problem.

Amiraliyev, G.M., Kudu, Mustafa, Duru, Hakki (2004)

Journal of Applied Mathematics

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Error estimates for linear finite elements on Bakhvalov-type meshes

Hans-Görg Roos (2006)

Applications of Mathematics

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For convection-diffusion problems with exponential layers, optimal error estimates for linear finite elements on Shishkin-type meshes are known. We present the first optimal convergence result in an energy norm for a Bakhvalov-type mesh.