. Radiale, Les résultats obtenus montrent clairement qu'une zone bouchon peut exister dans des écoulements complexes. -1994: Première analyse linéaire de stabilité de l'écoulement de Poiseuille d'un fluide de Bingham

J. E. Mott and D. D. Joseph, Stability of paraJlel ftow between concentric cylimlers, Phys. Fluid A II, 1968.

L. Frigaard, S. D. Howison, and !. J. Sobey, On the stability of Poiseuille flow of a Bingham fluid, Journal of Fluid Mechanics, vol.43, issue.-1, pp.133-150, 1994.
DOI : 10.1017/S0022112074002424

J. G. Oldroyd, A rational formulation of the equations of plastic ftow for a Bingham solid, Proe. Cambridge Philos, Soc, vol.43, issue.1147, pp.100-105

B. Bird, G. C. Dai, and B. J. Yarusson, The rheology and ftow ofviseoplastie materiaJ, Rev. Chem. Engrg, vol.1, pp.1-101, 1983.

E. J. Fordhanl, S. H. Bittleston, and M. A. Tehrani, Viseoplastie ftow in eentered annuli, pipes and slots, Ind. Engrg. Chem. Res, vol.39, issue.991, pp.517-524

1. A. Allouche, G. Frigaard, and . Sona, Static walllayers in the displacement of two visco-pla tic fluids in a plane channel, J. Fluid Mech, pp.424-243, 2000.

H. A. Barnes and K. Walters, The yield stress myth?, Rheologica Acta, vol.4, issue.4, pp.323-326
DOI : 10.1007/BF01333960

H. A. Barnes, J. F. Hutton, and K. Walters, An introduction to rhelog, 1989.

R. B. Bird and G. C. Dai, The Rheology and Flow of Viscoplastic Materials, Reviews in Chemical Engineering, vol.1, issue.1, pp.1-70, 1983.
DOI : 10.1515/revce-1983-0102

M. Bercovier and M. , A finite-element method for incompressible non-Newtonian flows, Journal of Computational Physics, vol.36, issue.3, pp.313-326
DOI : 10.1016/0021-9991(80)90163-1

A. N. Beris, J. A. Tsamopoulos, R. C. Armstrong, and R. A. Brown, Creeping motion of a phere through a Bingham plastic, J. Fluid t\/Iech, vol.50, issue.5, pp.225-251

P. Col-'bett and A. Bottaro, Optimal perturbations for boundary layers subject to stream-wise pressure gradient, Phys. Fluids, vol.12, pp.120-130, 2000.

F. H. Busse, Bounds on the transport of mass and momentum by turbulent flow between para.llel plates, Z. Angew. Iath. Phys, vol.20, p.1, 1969.

K. M. Butler and B. S. , Three-dimensional optimal perturbations in viscous shear flows, Physics of fluids, p.1637, 1992.

P. Coussot, A. 1. Leonov, and J. M. Piau, Rheology of concentrated disper ed systems in a low molecular weight matrix, J. Non-Newtonian Fluid Mech, pp.46-179, 1993.

R. C. Diprima and G. J. Habetler, A complteness them'em for non-selfadjoint eigenvalue problems in hydrodynamic stability, Arch. Rat. Mech. anal, vol.32, pp.218-227

E. J. O-'donovan and R. Tanner, umerical study of the Bingham squee7,e film problem J. Non-Newtonian Fluid Mechanics, pp.75-83, 1984.

P. Doremus, Fluides à seuil: Modèles structmels phnoménologiques, Thèse de Doctorat-ès-Sciences, I, 1989.

A. A. Draad and F. T. Nieuwstadt, The earth's rotation on laminaI' pipe fiow, J. Fluid. Mech, vol.36, pp.297-327, 1998.

T. Ellingsen and E. Palm, Stability of linear fiow, Phys. fiuids, vol.1, p.487, 1975.

M. P. Escudier and F. Presti, Pipe fiow of a thixotropic liquid, J. Non-ewtonian Fluid Mech, pp.291-306, 1996.

A. Frigaard and S. D. , On the stability of Poiseuille flow of a Bingham fluid, Journal of Fluid Mechanics, vol.43, issue.-1, pp.133-150, 1994.
DOI : 10.1017/S0022112074002424

A. Frigaard and C. , NouaI', On three-dimensional linear stability of Poiseuille fiow of Bingham fiuid , Physics of fiuids, pp.2843-2851, 2003.

D. Gottlieb and S. A. , Orszag, l umerical analysi of Spectral methods : TheOl'y and applications, Soc. Indus. and Appl. Math, 1977.

K. 1. Butler and B. F. Farrell, Three???dimensional optimal perturbations in viscous shear flow, Physics of Fluids A: Fluid Dynamics, vol.4, issue.8, pp.1637-1650, 1992.
DOI : 10.1146/annurev.fl.20.010188.002043

B. F. Farell and P. J. Ioannou, Generalized Stability Theory. Part II: Nonautonomous Operators, Journal of the Atmospheric Sciences, vol.53, issue.14, pp.2041-2053, 1999.
DOI : 10.1175/1520-0469(1996)053<2041:GSTPIN>2.0.CO;2

A. Gavarini, F. T. Bottaro, and . Nieuwstadt, The initial stage of transition in pipe flow: role of optimal base-flow distortions, Journal of Fluid Mechanics, vol.517, pp.131-165, 2004.
DOI : 10.1017/S0022112004000825

G. K. Gupta, Hydrodynamic stability of the plane Poiseuille fiow of an electrorheological fiuid International Journal of l on Linear Mechanics, pp.5-9, 1999.

L. H. Gustavson, Energy growth of three-dimensional disturbances in plane Poiseuille flow, Journal of Fluid Mechanics, vol.11, issue.-1, p.241, 1991.
DOI : 10.1146/annurev.fl.20.010188.002415

R. W. Hanks, The laminar-turbulent transition for fluids with a yield stress, AIChE Journal, vol.9, issue.3, pp.306-309, 1963.
DOI : 10.1002/aic.690090307

R. W. Hanks, A theory of laminar flow stability, AIChE Journal, vol.15, issue.1, pp.25-28, 1969.
DOI : 10.1002/aic.690150110

R. W. Hanks and J. M. Peterson, Complex transitional fiows in concentric annuli

B. O. Hedstrom, Flow of Plastic Materials in Pipes, Industrial & Engineering Chemistry, vol.44, issue.3, pp.651-656, 1952.
DOI : 10.1021/ie50507a056

N. Kabouya and C. , NouaI', On the stability of a Bingham fiuid fiow in an annulaI' channel, C Compte -Rendus-de-l' Academie-des-Sciences-Serie-II-b/ fecanique, pp.149-56, 2003.

D. D. Joseph, Eigenvalue bounds for the Orr-Sommerfeld equation, Journal of Fluid Mechanics, vol.9, issue.03, pp.617-621
DOI : 10.1007/BF00266474

D. D. Joseph and S. Carmi, Stability of Poiseuille flow in pipes, annuli, and channels, Quarterly of Applied Mathematics, vol.26, issue.4, pp.575-599, 1969.
DOI : 10.1090/qam/99836

E. F. Kurtz and S. H. Crandall, Computer-Aided Analysis of Hydrodynamic Stability, Journal of Mathematics and Physics, vol.1, issue.1-4, 1955.
DOI : 10.2514/8.2920

C. C. Lin, The theory Of Hydrodynamic Stability, Phy ics of fluids, pp.264-279, 1962.

G. G. Lipscomb and M. M. Denn, Flow of Bingham fluids in complex geomctries, J. Non-ewtonian Fluid Mech, pp.337-346, 1984.

R. R. Huilgol, Variationa.l principle and variational inequality for a yield stress fluid in the presence of slip, J. on-Newtonian Fluid 11ech, pp.231-251, 1998.

L. M. Mack, A numerical study of the temporal eigenvalue spectrum of the Blasius boundary layer, Journal of Fluid Mechanics, vol.18, issue.03, pp.497-520, 1976.
DOI : 10.1007/BF00281139

M. R. Malik and D. I. Poli, Effect of curvature on three-dimensional boundary-layer stability, AIAA Journal, vol.248, issue.9, pp.1362-1369, 1985.
DOI : 10.2514/3.58809

A. B. Metzner and J. C. Reed, Flow of non -ewtonian fluiels correlations of laminaI', Transansition anel turbulent flow regions, A. 1. Ch, Journal, pp.433-435, 1955.

P. Iishra and G. Tripathi, Transition from laminaI' to turbulent flow of purely viscous non-Newtonian fluiels in tubes, Chem. Eng. Science, vol.26, pp.915-921, 1971.

C. Nouai-', P. Riha, and A. Lefèvre, Propagation of the interface in a fluid suslJension after the onset of hear flow, J. Non-Newtonian Fluiel ,IIech, vol.115, pp.115-124, 2003.

J. G. Oldroyd, A rational formulation of the equations of plastic fiow for a Bingham soliel, Proc. Cambo Phil. soc. 43, pp.100-105, 1947.

W. M. Orr, The stability or instability of the steacly motions of a perfect liquid and of a viscous liquid Part l : A perfect liquid. Part II : A viscous liquid, proe. R. Irish Acad. A, vol.27, pp.9-138, 1907.

S. A. Orszag, Aecurate 'olution of the On-Sommerfeld stability equation, J. Fluiel. Mech, vol.50, pp.684-703, 1971.

T. C. Papanastasiou, Flows of materials with yielel, J. Rheol, issue.5, pp.3119-3126

J. T. Park, R. J. Mannheinner, T. A. Grimley, and T. B. Morrow, Pipe Flow Measurements of a Transparent Non-Newtonian Slurry, Journal of Fluids Engineering, vol.111, issue.3, pp.331-336, 0199.
DOI : 10.1115/1.3243648

J. Peixhino, Contribution expérimentale à. l'étude de la convection thermique en régime laminaire, transitoire et turbulcnt pour un fluide à. seuil cn écoulement chns une conduite, Thé e (UHP), 2004.

M. C. Potter, Stability of plane Couette???Poiseuille flow, Journal of Fluid Mechanics, vol.15, issue.03, pp.609-619, 1966.
DOI : 10.1017/S0022112066000855

S. C. Recldy and D. S. Hennigson, Energy growth in viscous channel fiows, J. Fluid Mech, vol.252, pp.209-232, 1993.

W. Ryan, M. M. Johnson, and T. , Transistion from laminar to turbulent flow in pipes, AIChE Journal, vol.5, issue.4, pp.433-435, 1959.
DOI : 10.1002/aic.690050407

V. Schensted, Contribution to the theOl'y of hydrodynamic stability, 1961.

P. J. Schmid and D. S. Henningson, Optimal energy density growth in Hagen???Poiseuille flow, Journal of Fluid Mechanics, vol.73, issue.-1, pp.197-225, 1994.
DOI : 10.1063/1.1692122

P. J. Schmid and D. S. Hennigson, Stability and transition in shear fiows, 2001.

P. T. Slatter, The laminaJ'-turbulent transition prediction for nOll-Newtonian slurries, Proceedings of the International Conference on Problemes in Fluid Mechanics and Hydrology, pp.247-256, 1999.

H. Thoma, The Stability of Plane Poiseuille Flow, Physical Review, 1953.

R. M. Turian, T. W. Ma, F. L. Hsu, and D. Sung, Flow of concentrated non r-ewtonian lurries: Friction losses in laminaI', turbulent and transition fiow through straight pipe, Int. J. Multiphase fiow, vol.24, pp.225-242, 1998.

C. Walton and S. H. Bittleston, The axial flow of a Bingham plastic in a narrow eccentric annulus, Journal of Fluid Mechanics, vol.97, issue.-1, pp.39-60, 1991.
DOI : 10.1016/0377-0257(84)80053-1