Hermitian finite elements for calculating viscoelastic flow

DOI10.1016/0377-0257(86)80021-0zbMath0592.76014OpenAlexW2004683822MaRDI QIDQ1075839

M. J. Crochet, J. M. Marchal

Publication date: 1986

Published in: Journal of Non-Newtonian Fluid Mechanics (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1016/0377-0257(86)80021-0

zbMATH Keywords

Oldroyd-B fluidaxisymmetric flowsplane flowrectangular finite elementre-entrant cornerdomain of convergenceabrupt contractionfour-to-one abrupt contractionHermitian shape functionsstress shape functions

Mathematics Subject Classification ID

Viscoelastic fluids (76A10) Basic methods in fluid mechanics (76M99)

Related Items (14)

Small-scale divergence penalization for incompressible flow problems via time relaxation ⋮ Spectral collocation methods for Stokes flow in contraction geometries and unbounded domains ⋮ The numerical prediction of planar viscoelastic contraction flows using the pom--pom model and higher-order finite volume schemes ⋮ Galerkin least-squares approximations for upper-convected Maxwell fluid flows ⋮ Two-level finite element approximation for Oseen viscoelastic fluid flow ⋮ Unnamed Item ⋮ Alternative subcell discretisations for viscoelastic flow: velocity-gradient approximation ⋮ Simulation for viscoelastic flow by a finite volume/element method ⋮ Defect correction method for time-dependent viscoelastic fluid flow ⋮ Decoupled Scheme for Non-Stationary Viscoelastic Fluid Flow ⋮ Mixed finite element methods for incompressible flow: Stationary Stokes equations ⋮ Initial value methods for the primary two point boundary value problems in modeling viscoelastic flows ⋮ Numerical solution of singularly perturbed fifth order two point boundary value problem ⋮ Finite-element simulation of the start-up problem for a viscoelastic fluid in an eccentric rotating cylinder geometry using a third-order upwind scheme

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