Uniform pointwise convergence for a singularly perturbed problem using arc-length equidistribution
Journal of Computational and Applied Mathematics - Special issue: Proceedings of the 6th Japan--China joint seminar on numerical mathematics, university of Tsukuba, Japan, 5-9 August 2002
A block monotone domain decomposition algorithm for a semilinear convection-diffusion problem
Journal of Computational and Applied Mathematics
The propagation problem in longest-edge refinement
Finite Elements in Analysis and Design
Journal of Computational and Applied Mathematics
Solving regularly and singularly perturbed reaction-diffusion equations in three space dimensions
Journal of Computational Physics
Numerical solutions of linear and nonlinear singular perturbation problems
Computers & Mathematics with Applications
A posteriori error estimates for one-dimensional convection-diffussion problems
Computers & Mathematics with Applications
A collection of computational techniques for solving singular boundary-value problems
Advances in Engineering Software
The propagation problem in longest-edge refinement
Finite Elements in Analysis and Design
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A singularly perturbed quasi-linear two-point boundary value problem with an exponential boundary layer is considered. The problem is discretized using a nonstandard upwinded first-order difference scheme on generalized Shishkin-type meshes. We give a uniform error estimate in a discrete $L_\infty$ norm. Numerical experiments support the theoretical results.