Serveur d'exploration sur les relations entre la France et l'Australie

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Ecoulement conduite And NotAlexander Radi

List of bibliographic references

Number of relevant bibliographic references: 10.
Ident.Authors (with country if any)Title
002504 V. Kitsios [France, Australie] ; L. Cordier [France] ; J.-P. Bonnet [France] ; A. Ooi [Australie] ; J. Soria [Australie]Development of a nonlinear eddy-viscosity closure for the triple-decomposition stability analysis of a turbulent channel
002729 F. Murzyn [France] ; H. Chanson [Australie]Two-phase flow measurements in turbulent hydraulic jumps
002D95 Romain Mathis [Australie] ; Daniel Duke [Australie] ; Vassili Kitsios [Australie, France] ; Julio Soria [Australie]Use of zero-net-mass-flow for separation control in diffusing S-duct
003303 D. Barkley [Royaume-Uni, France] ; H. M. Blackburn [Australie] ; S. J. Sherwin [Royaume-Uni]Direct optimal growth analysis for timesteppers
003336 H. M. Blackburn [Australie] ; D. Barkley [Royaume-Uni, France] ; S. J. Sherwin [Royaume-Uni]Convective instability and transient growth in flow over a backward-facing step
003513 M. D. Griffith [Australie, France] ; M. C. Thompson [Australie] ; T. Leweke [France] ; K. Hourigan [Australie] ; W. P. Anderson [Australie]Wake behaviour and instability of flow through a partially blocked channel
004479 M. P. Escudier [Royaume-Uni] ; R. J. Poole [Royaume-Uni] ; F. Presti [Royaume-Uni] ; C. Dales [Royaume-Uni] ; C. Nouar [France] ; C. Desaubry [France] ; L. Graham [Australie] ; L. Pullum [Australie]Observations of asymmetrical flow behaviour in transitional pipe flow of yield-stress and other shear-thinning liquids
004542 T. S. Balint [États-Unis] ; A. D. Lucey [Australie]Instability of a cantilevered flexible plate in viscous channel flow
005424 R. R. Huilgol [Australie] ; B. Mena [Mexique] ; J. M. Piau [France]Finite stopping time problems and rheometry of Bingham fluids
005622 L. Danaila [France] ; F. Anselmet [France] ; T. Zhou [Australie] ; R. A. Antonia [Australie]Turbulent energy scale budget equations in a fully developed channel flow

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