A new spectral element method for the reliable computation of viscoelastic flow (Q5937170)

scientific article; zbMATH DE number 1618633

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English	A new spectral element method for the reliable computation of viscoelastic flow	scientific article; zbMATH DE number 1618633

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instance of

scholarly article

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title

A new spectral element method for the reliable computation of viscoelastic flow (English)

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Computer Methods in Applied Mechanics and Engineering

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publication date

27 June 2002

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zbMATH Keywords

Oldroyd-B fluid

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stabilized spectral element method

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mixed elliptic-hyperbolic systems

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viscoelastic flows

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PTT fluid

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cylinder in channel

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MaRDI profile type

MaRDI publication profile

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cites work

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Spectral methods for the viscoelastic time‐dependent flow equations with applications to Taylor–Couette flow

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An iterative solver for the DEVSS/DG method with application to smooth and non-smooth flows of the upper convected Maxwell fluid

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A formulation of Stokes's problem and the linear elasticity equations suggested by the Oldroyd model for viscoelastic flow

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Spectral/finite-element calculations of the flow of a Maxwell fluid between eccentric rotating cylinders

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Spectral calculations of viscoelastic flows: Evaluation of the Giesekus constitutive equation in model flow problems

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How accurate is your solution? Error indicators for viscoelastic flow calculations

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Parallelisation of an unstructured finite volume code with PVM: Viscoelastic flow around a cylinder

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A comparative study of the discontinuous Galerkin and continuous SUPG finite element methods for computation of viscoelastic flows

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An improved GMRES method for solving viscoelastic fluid flow problems

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A new approach for the FEM simulation of viscoelastic flows

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Q4248798

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Compatible Spectral Approximations for the Velocity-Pressure-Stress Formulation of the Stokes Problem

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On the use of characteristic variables in viscoelastic flow problems

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On the simulation of viscoelastic flow past a sphere using spectral methods

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Transfinite element methods: Blending-function interpolation over arbitrary curved element domains

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Q4199478

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A moving spectral element approach to the dynamically loaded journal bearing problem

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Preconditioned Iterative Methods for Unsteady Non-Newtonian Flow Between Eccentrically Rotating Cylinders

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Finite element methods for linear hyperbolic problems

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Preconditioned Chebyshev collocation for non-Newtonian fluid flows

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Numerically stable finite element techniques for viscoelastic calculations in smooth and singular geometries

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Q4109239

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Three-dimensional effects in dynamically loaded journal bearings

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On the influence of lubricant properties on the dynamics of two-dimensional journal bearings

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Viscoelastic flow of polymer solutions around a periodic, linear array of cylinders: Comparisons of predictions for microstructure and flow fields

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The stability of numerical approximations to nonlinear hyperbolic equations

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A new mixed finite element for calculating viscoelastic flow

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A posteriori error estimates for spectral element solutions to viscoelastic flow problems

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A spectral domain decomposition method for the planar non-Newtonian stick-slip problem

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STEADY VISCOELASTIC FLOW PAST A SPHERE USING SPECTRAL ELEMENTS

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A spectral element method for fluid dynamics: Laminar flow in a channel expansion

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Viscoelastic flow past a cylinder: Drag coefficient

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The treatment of spurious pressure modes in spectral incompressible flow calculations

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Calculations of steady-state viscoelastic flow in an undulating tube

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Viscoelastic flow in an undulating tube. II: Effects of high elasticity, large amplitude of undulation and inertia

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Pseudospectral calculations of viscoelastic flow in a periodically constricted tube

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Three‐dimensional spectral approximations to Stokes flow between eccentrically rotating cylinders

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GMRES: A Generalized Minimal Residual Algorithm for Solving Nonsymmetric Linear Systems

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Finite element method for viscoelastic flows based on the discrete adaptive viscoelastic stress splitting and the discontinuous Galerkin method: DAVSS-G/DG

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A numerical study of the planar contraction flow of a viscoelastic fluid using the SIMPLER algorithm

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full work available at URL

https://doi.org/10.1016/s0045-7825(01)00177-3

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Identifiers

zbMATH Open document ID

0987.76071

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DOI

10.1016/S0045-7825(01)00177-3

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Mathematics Subject Classification ID

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Sitelinks

Mathematics(1 entry)

mardi Publication:5937170