International audienceA branch of relative periodic orbits is found in plane Poiseuille flow in a periodic domain at Reynolds numbers ranging from Re = 3000 to Re = 5000. These solutions consist in sinuous quasi-streamwise streaks periodically forced by quasi-streamwise vortices in a self-sustained process. The streaks and the vortices are located in the bulk of the flow. Only the amplitude, but not the shape, of the averaged velocity components does change as the Reynolds number is increased from 3000 to 5000. We conjecture that these solutions could therefore be related to large- and very large-scale structures observed in the bulk of fully developed turbulent channel flows
We present several new spatially localized equilibrium and traveling-wave solutions of plane Couette...
Recently both shear turbulence and isotropic turbu-lence have been investigated by means of unstable...
Abstract: A recently discovered unstable time-periodic solution (Kawahara & Kida, J. Fluid Mech....
International audienceA branch of relative periodic orbits is found in plane Poiseuille flow in a pe...
International audienceA branch of genuine relative periodic orbits is found to be an edge state in p...
International audienceTravelling-wave solutions are shown to bifurcate from relative periodic orbits...
AbstractTravelling-wave solutions are shown to bifurcate from relative periodic orbits in plane Pois...
The chaotic dynamics of low-dimensional systems, such as Lorenz or Rössler flows, is guided by the i...
"A flow between two parallel plates which move with a constant velocity in opposite directions beco...
Recently several attempts have been made to identify and analyse periodic orbits in realistic fluid ...
Abstract. Recently found unstable time-periodic solutions to the incompressible Navier–Stokes equati...
International audienceLarge-scale instabilities occurring in the presence of small-scale turbulent f...
Equilibrium, traveling wave, and periodic orbit solutions of pipe, channel, and plane Couette flows ...
International audienceExperimental observations of various flows have led to the conclusion of the e...
In this letter, we show via numerical simulations that the typical flow structures appearing in tran...
We present several new spatially localized equilibrium and traveling-wave solutions of plane Couette...
Recently both shear turbulence and isotropic turbu-lence have been investigated by means of unstable...
Abstract: A recently discovered unstable time-periodic solution (Kawahara & Kida, J. Fluid Mech....
International audienceA branch of relative periodic orbits is found in plane Poiseuille flow in a pe...
International audienceA branch of genuine relative periodic orbits is found to be an edge state in p...
International audienceTravelling-wave solutions are shown to bifurcate from relative periodic orbits...
AbstractTravelling-wave solutions are shown to bifurcate from relative periodic orbits in plane Pois...
The chaotic dynamics of low-dimensional systems, such as Lorenz or Rössler flows, is guided by the i...
"A flow between two parallel plates which move with a constant velocity in opposite directions beco...
Recently several attempts have been made to identify and analyse periodic orbits in realistic fluid ...
Abstract. Recently found unstable time-periodic solutions to the incompressible Navier–Stokes equati...
International audienceLarge-scale instabilities occurring in the presence of small-scale turbulent f...
Equilibrium, traveling wave, and periodic orbit solutions of pipe, channel, and plane Couette flows ...
International audienceExperimental observations of various flows have led to the conclusion of the e...
In this letter, we show via numerical simulations that the typical flow structures appearing in tran...
We present several new spatially localized equilibrium and traveling-wave solutions of plane Couette...
Recently both shear turbulence and isotropic turbu-lence have been investigated by means of unstable...
Abstract: A recently discovered unstable time-periodic solution (Kawahara & Kida, J. Fluid Mech....