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An anisotropic functional setting for convection-diffusion problems

Journal of Numerical Mathematics, 2001
Consistently stabilized discrete approximations for the convection-diffusion problems are investigated. The aim of the presented new functional framework is the evaluation of the residuals in an inner product of the type \(H^{1/2}\) and the realization of this inner product via explicitely computable decomposition of functional spaces.
CANUTO, CLAUDIO, TABACCO, Anita Maria
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A convection–diffusion problem in a network

Applied Mathematics and Computation, 2000
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
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On a convection–diffusion problem with a weak layer

Applied Mathematics and Computation, 2005
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Schwarz Methods for Convection-Diffusion Problems

2001
Various variants of Schwarz methods for a singularly perturbed two dimensional stationary convection-diffusion problem are constructed and analysed. The iteration counts, the errors in the discrete solutions and the convergence behaviour of the numerical solutions are analysed in terms of their dependence on the singular perturbation parameter of the ...
H. MacMullen   +2 more
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AD–FDSD for convection–diffusion problems

Applied Mathematics and Computation, 2008
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Modified exponential schemes for convection–diffusion problems

Communications in Nonlinear Science and Numerical Simulation, 2008
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Luo, C.   +3 more
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Alternating triangular schemes for convection–diffusion problems

Computational Mathematics and Mathematical Physics, 2016
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Vabishchevich, P. N., Zakharov, P. E.
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DGM for Convection-Diffusion Problems

2015
The next Chaps. 4– 6 will be devoted to the DGM for the solution of nonstationary, in general nonlinear, convection-diffusion initial-boundary value problems. Some equations treated here can serve as a simplified model of the Navier–Stokes system describing compressible flow, but the subject of convection-diffusion problems is important for a number of
Vít Dolejší, Miloslav Feistauer
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Hybrid Cbsqi-Weno Schemes for Convection Diffusion Problems

International Journal for Numerical Methods in Fluids, 2023
ABSTRACTThe B‐spline Quasi‐Interpolation (BSQI) based numerical scheme is a successful method for obtaining the solution to partial differential equations under sufficient regularity conditions. However, it can lead to instability and spurious oscillations in the numerical solution when high gradients or discontinuities are present.
Barik, Prasanta Kumar   +3 more
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Convection-Diffusion Problems

2009
This chapter is devoted to numerical methods for the convection-diffusion problem $$- \varepsilon \Delta u - b\nabla u + cu = f\;in\;\Omega = (0,1)^2 ,\;u|_{\partial \Omega } = 0,$$ (9.1) with b1 ≥ β1 > 0, b2 ≥ β2 > 0 on [0,1]2, i.e., problems with regular boundary layers at the outflow boundary x = 0 and y = 0.
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