Application of a first-order operator splitting method to Bingham fluid flow simulation

DOI10.1016/S0898-1221(98)00130-8zbMath0962.76591WikidataQ127976678 ScholiaQ127976678MaRDI QIDQ1806581

F. J. Sánchez

Publication date: 19 June 2001

Published in: Computers \& Mathematics with Applications (Search for Journal in Brave)

zbMATH Keywords

Lagrangian functionalconjugate gradient methodnonlinear elliptic problemhomogeneous Dirichlet boundary conditionsUzawa algorithmforcing termfixed point methodtime-dependent variational inequalityBingham viscoplastic mediumfirst-order operator splitting methodnondifferentiable minimization problemStokes type problemwall driven cavity

Mathematics Subject Classification ID

Non-Newtonian fluids (76A05)

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GPU accelerated simulations of three-dimensional flow of power-law fluids in a driven cube ⋮ Prolegomena to variational inequalities and numerical schemes for compressible viscoplastic fluids ⋮ Numerical methods for the vector-valued solutions of non-smooth eigenvalue problems ⋮ Anderson acceleration for a regularized Bingham model ⋮ Analysis of semi-staggered finite difference method with application to Bingham flows ⋮ A bi-projection method for Bingham type flows ⋮ The use of quadratures for solving convective and highly stiff transport problems ⋮ Numerical simulation of two-dimensional Bingham fluid flow by semismooth Newton methods ⋮ Laminar unsteady flows of Bingham fluids: a numerical strategy and some benchmark results.

Cites Work

• Operator splitting and upwinding for the Navier-Stokes equations
• A fictitious domain method for Dirichlet problem and applications
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