On some upwind difference schemes for the phenomenological sedimentation-consolidation model.
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Publication:5952575
DOI10.1023/A:1011935232049zbMath1128.76341OpenAlexW2114463167MaRDI QIDQ5952575
Kenneth Hvistendahl Karlsen, Raimund Bürger
Publication date: 14 January 2002
Published in: Journal of Engineering Mathematics (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1023/a:1011935232049
entropy solutiondegenerate parabolic equationfinite-difference schemesedimentationflocculated suspension
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On the well-posedness of entropy solutions to conservation laws with a zero-flux boundary condition ⋮ Fully adaptive multiresolution schemes for strongly degenerate parabolic equations in one space dimension ⋮ A semi-implicit monotone difference scheme for an initial-boundary value problem of a strongly degenerate parabolic equation modeling sedimentation-consolidation processes ⋮ Convergence of Monotone Schemes for Conservation Laws with Zero-Flux Boundary Conditions ⋮ Applications of the kinetic formulation for scalar conservation laws with a zero-flux type boundary condition ⋮ Fully adaptive multiresolution schemes for strongly degenerate parabolic equations with discontinuous flux ⋮ Numerical identification of parameters for a strongly degenerate convection-diffusion problem modelling centrifugation of flocculated suspensions ⋮ Existence and stability for mathematical models of sedimentation-consolidation processes in several space dimensions ⋮ On an upwind difference scheme for strongly degenerate parabolic equations modelling the settling of suspensions in centrifuges and non-cylindrical vessels ⋮ Monotone difference schemes stabilized by discrete mollification for strongly degenerate parabolic equations ⋮ Rate of convergence of finite difference approximations for degenerate ordinary differential equations
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