The numerical prediction of planar viscoelastic contraction flows using the pom--pom model and higher-order finite volume schemes
From MaRDI portal
Publication:868231
DOI10.1016/J.JCP.2006.05.039zbMath1370.76088OpenAlexW2021909191MaRDI QIDQ868231
H. R. Tamaddon-Jahromi, M. F. Webster, P. M. Phillips, J. P. Aguayo, B. A. Snigerev, Timothy N. Phillips
Publication date: 19 February 2007
Published in: Journal of Computational Physics (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1016/j.jcp.2006.05.039
Finite volume methods applied to problems in fluid mechanics (76M12) Viscoelastic fluids (76A10) Finite element methods applied to problems in fluid mechanics (76M10)
Related Items (6)
Multiscale numerical simulations of branched polymer melt viscoelastic flow based on double-equation XPP model ⋮ A semi-Lagrangian micro-macro method for viscoelastic flow calculations ⋮ Modeling and simulation of the viscoelastic fluid mold filling process by level set method ⋮ A numerical study of constitutive models endowed with pom-pom molecular attributes ⋮ Application of the natural stress formulation for solving unsteady viscoelastic contraction flows ⋮ Numerical study for differential constitutive equations with polymer melts by using a hybrid finite-element/volume method
Cites Work
- Unnamed Item
- Hermitian finite elements for calculating viscoelastic flow
- A new mixed finite element for calculating viscoelastic flow
- An analysis of the effect of plate thickness on laminar flow and heat transfer in interrupted-plate passages
- A Taylor-Petrov-Galerkin algorithm for viscoelastic flow
- Comparison of creeping and inertial flow of an Oldroyd B fluid through planar and axisymmetric contractions.
- Note on the thermodynamic consistency of the integral pom-pom model
- Viscoelastic analysis of complex polymer melt flows using the eXtended Pom--Pom model
- Simple constitutive models for linear and branched polymers
- Effect of a high-resolution differencing scheme on finite-volume predictions of viscoelastic flows
- Highly elastic solutions for Oldroyd-B and Phan-Thien/Tanner fluids with a finite volume/element method: planar contraction flows
- Three-dimensional numerical simulation of viscoelastic contraction flows using the Pom-Pom differential constitutive model
- Sub-cell approximations for viscoelastic flows -- filament stretching
- Modelling pom-pom type models with high-order finite volume schemes
- Numerical simulation of the transient flow of branched polymer melts through a planar contraction using the pom-pom model
- Viscoelastic flow through a planar contraction using a semi-Lagrangian finite volume method
- Numerical prediction of extensional flows in contraction geometries: hybrid finite volume/element method.
- High-order finite volume methods for viscoelastic flow problems
- Three-dimensional numerical simulations of viscoelastic flows through planar contractions
- Simulation for viscoelastic flow by a finite volume/element method
- Numerical simulations of the planar contraction flow for a polyethylene melt using the XPP model
- Numerical simulation of abrupt contraction flows using the double convected Pom-Pom model
- Extensional response of the pom-pom model through planar contraction flows for branched polymer melts
- On the effect of contraction ratio in viscoelastic flow through abrupt contractions
- The prediction of complex flows of polymer melts using spectral elements
- A numerical study of the planar contraction flow of a viscoelastic fluid using the SIMPLER algorithm
- Conservative semi-Lagrangian finite volume schemes
- Taylor‐Galerkin algorithms for viscoelastic flow: Application to a model problem
- The distinctive CFD challenges of computational rheology
- Compact high-resolution algorithms for time-dependent advection on unstructured grids
- Time‐dependent algorithms for viscoelastic flow: Finite element/volume schemes
- A cell-vertex finite volume/element method on triangles for abrupt contraction viscoelastic flows.
This page was built for publication: The numerical prediction of planar viscoelastic contraction flows using the pom--pom model and higher-order finite volume schemes
