Mathematical analysis of differential models for viscoelastic fluids-Reference-Cited by-同舟云学术

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Mathematical analysis of differential models for viscoelastic fluids

Published:1996 Issue: Volume: Page:199-236
ISSN:0169-3107
Container-title:Rheology for Polymer Melt Processing
language:
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Author:

Baranger J.,Guillopé C.,Saut J.-C.

Publisher

Elsevier

Reference116 articles.

1. Constitutive equations for polymeric liquids;Bird;Ann. Rev. Fluid Mech.,1995

2. A unified constitutive theory for polymeric liquids, I and II;Kwon;Rheol. Acta,1984

3. A unified constitutive theory for polymeric liquids, I and II;Kwon;Rheol. Acta,1985

4. C. Guillopé and J.-C. Saut, Mathematical analysis of differential models with internal variables for viscoelastic fluids, in preparation.

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1. Global classical solutions to the elastodynamic equations with damping;Journal of Inequalities and Applications;2021-05-04

2. Splash singularity for a free-boundary incompressible viscoelastic fluid model;Advances in Mathematics;2020-07

3. Splash Singularities for a General Oldroyd Model with Finite Weissenberg Number;Archive for Rational Mechanics and Analysis;2019-10-22

4. Analysis of an augmented fully-mixed formulation for the coupling of the Stokes and heat equations;ESAIM: Mathematical Modelling and Numerical Analysis;2018-09

5. GLS and EVSS methods for a three-field Stokes problem arising from viscoelastic flows;Computer Methods in Applied Mechanics and Engineering;2001-04

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