Optimal error estimate for the CONNFFESSIT approach in a simple case

Computers and Fluids

Volumn 33, Issue 5-6, 2004, Pages 815-820

  Lelievre T ^a  

^a UNIVERSITÉ PARIS EST   (France)

Author keywords

[No Author keywords available]

Indexed keywords

ERROR ANALYSIS; MONTE CARLO METHODS;

OPTICAL ERRORS;

POLYMERS;

FLUID; MATHEMATICAL ANALYSIS; POLYMER;

EID: 0347516590     PISSN: 00457930     EISSN: None     Source Type: Journal    
DOI: 10.1016/j.compfluid.2002.12.001     Document Type: Article

References (10)

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2. Bird RB, Curtiss CF, Armstrong RC, Hassager O. Dynamics of polymeric liquids, vol. 2. Wiley Interscience; 1987
3. Doi M. Edwards S.F. The Theory of Polymer Dynamics, International Series of Monographs on Physics 1988 Oxford University Press
4. Jourdain B. Lelièvre T. Mathematical analysis of a stochastic differential equation arising in the micro-macro modelling of polymeric fluids Davies I.M. Probabilistic Methods in Fluid Proceedings of the Swansea 2002 Workshop 2003 205-223 World Scientific
5. Jourdain B, Lelièvre T, Le Bris C. Existence of solution for a micro-macro model of polymeric fluid: the FENE model. Journal of Functional Analysis, in press
6. Jourdain B. Lelièvre T. Le Bris C. Numerical analysis of micro-macro simulations of polymeric fluid flows: a simple case Math. Models Methods Appl. Sci. 12 9 2002 1205-1243
7. Laso M. Öttinger H.C. Calculation of viscoelastic flow using molecular models: The CONNFFESSIT approach J. Non-Newtonian Fluid Mech. 47 1993
8. Öttinger H.C. Stochastic processes in polymeric fluids 1995 Springer
9. Quarteroni A. Valli A. Numerical approximation of partial differential equations 1997 Springer
10. Thomée V. Galerkin finite element methods for parabolic problems 1997 Springer