User menu

Accès à distance ? S'identifier sur le proxy UCLouvain

Stability analysis of Couette flows of spatially inhomogeneous complex fluids

  1. VARSAKELIS C., PAPALEXANDRIS M. V., Low-Mach-number asymptotics for two-phase flows of granular materials, 10.1017/s0022112010005173
  2. Grmela Miroslav, Weakly nonlocal hydrodynamics, 10.1103/physreve.47.351
  3. Bdzil J. B., Menikoff R., Son S. F., Kapila A. K., Stewart D. S., Two-phase modeling of deflagration-to-detonation transition in granular materials: A critical examination of modeling issues, 10.1063/1.869887
  4. Korteweg, Arch. Néerl. Sci. Exactes Nat. Ser. II, 6, 1 (1901)
  5. Savage Stuart B., Gravity flow of cohesionless granular materials in chutes and channels, 10.1017/s0022112079000525
  6. Stickel Jonathan J., Powell Robert L., FLUID MECHANICS AND RHEOLOGY OF DENSE SUSPENSIONS, 10.1146/annurev.fluid.36.050802.122132
  7. Liu Andrea J., Nagel Sidney R., 10.1038/23819
  8. Varsakelis Christos, Papalexandris Miltiadis V., Existence of solutions to a continuum model for hydrostatics of fluid-saturated granular materials, 10.1016/j.aml.2013.11.009
  9. Nakano Naoto, Tani Atusi, Navier’s Slip Problem for Motion of Inhomogeneous Incompressible Fluid-like Bodies, 10.1007/s00021-009-0003-4
  10. , On dense granular flows, 10.1140/epje/i2003-10153-0
  11. Varsakelis C., Papalexandris M.V., The equilibrium limit of a constitutive model for two-phase granular mixtures and its numerical approximation, 10.1016/j.jcp.2010.02.005
  12. Málek J., Rajagopal K.R., On the modeling of inhomogeneous incompressible fluid-like bodies, 10.1016/j.mechmat.2005.05.020
  13. Ladyzhenskaya, Mathematical theory of viscous, incompressible flow (1987)
  14. Drazin, Hydrodynamic stability (2011)
  15. Maxima.sourceforge.net. 2011 Maxima, a computer algebra system, version 5.25.1. See http://www.maxima.sourceforge.net .
  16. Lin C. C., Some mathematical problems in the theory of the stability of parallel flows, 10.1017/s0022112061001025
  17. Weideman J. A. C., Reddy S. C., A MATLAB differentiation matrix suite, 10.1145/365723.365727
  18. Driscoll, Chebfun guide (2014)
  19. Yih Chia-Shun, Instability due to viscosity stratification, 10.1017/s0022112067000357
  20. Hickox Charles E., Instability due to Viscosity and Density Stratification in Axisymmetric Pipe Flow, 10.1063/1.1693422
  21. ERN PATRICIA, CHARRU FRANÇOIS, LUCHINI PAOLO, Stability analysis of a shear flow with strongly stratified viscosity, 10.1017/s0022112003006372
  22. Pramanik Satyajit, Mishra Manoranjan, Linear stability analysis of Korteweg stresses effect on miscible viscous fingering in porous media, 10.1063/1.4813403
  23. Abarbanel Henry D. I., Holm Darryl D., Marsden Jerrold E., Ratiu Tudor, Richardson Number Criterion for the Nonlinear Stability of Three-Dimensional Stratified Flow, 10.1103/physrevlett.52.2352
  24. Goodman M.A., Cowin S.C., A continuum theory for granular materials, 10.1007/bf00284326
  25. Kirchner N. P., Thermodynamically consistent modelling of abrasive granular materials. I Non-equilibrium theory, 10.1098/rspa.2002.0963
  26. PAPALEXANDRIS MILTIADIS V., A two-phase model for compressible granular flows based on the theory of irreversible processes, 10.1017/s0022112004000874
  27. Ván Peter, Berezovski Arkadi, Engelbrecht Jüri, Internal Variables and Dynamic Degrees of Freedom, 10.1515/jnetdy.2008.010
  28. Passman Stephen L., Nunziato Jace W., Bailey Paul B., Reed Kenneth W., Shearing motion of a fluid‐saturated granular material, 10.1122/1.549894
  29. Wang Yongqi, Hutter Kolumban, A constitutive model of multiphase mixtures and its application in shearing flows of saturated solid-fluid mixtures, 10.1007/s100350050023
  30. Massoudi Mehrdad, Boyle Edward J., A continuum–kinetic theory approach to the rapid flow of granular materials: the effects of volume fraction gradient, 10.1016/s0020-7462(00)00027-5
Bibliographic reference Varsakelis, Christos ; Papalexandris, Miltiadis. Stability analysis of Couette flows of spatially inhomogeneous complex fluids. In: Proceedings of the Royal society of London. Mathematics, physical sciences and engineering, Vol. 471, p. 20150529 (21 octobre 2015)
Permanent URL http://hdl.handle.net/2078.1/165257