activity
20062020
most citedPhase Diagram of the Two-Dimensional Complex Ginzburg-Landau Equation

167 citations · 785 across the 26 of their papers we have counts for

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26 papers

physics.flu-dyn2020★ 8 cited

Transitional channel flow: A minimal stochastic model

Paul Manneville, Masaki Shimizu

In line with Pomeau's conjecture about the relevance of directed percolation (DP) to turbulence onset/decay in wall-bounded flows, we propose a minimal stochastic model dedicated t…

physics.flu-dyn2019★ 2 cited

Subcritical transition to turbulence in wall-bounded flows: the case of plane Poiseuille flow

Paul Manneville, Masaki Shimizu

In wall-bounded flows, the laminar regime remain linearly stable up to large values of the Reynolds number while competing with nonlinear turbulent solutions issued from finite amp…

physics.flu-dyn2018★ 57 cited

Bifurcations to turbulence in transitional channel flow

Masaki Shimizu, Paul Manneville

In wall-bounded parallel flows, sustained turbulence can occur even while laminar flow is still stable. Channel flow is one of such flows and displays spatio-temporal fluctuating p…

physics.flu-dyn2017

On the generation of drift flows in wall-bounded flows transiting to turbulence

Paul Manneville

Despite recent progress, laminar-turbulent coexistence in transitional planar wall-bounded shear flows is still not well understood. Contrasting with the processes by which chaotic…

physics.flu-dyn2017★ 26 cited

Laminar-Turbulent Patterning in Transitional Flows

Paul Manneville

Wall-bounded flows experience a transition to turbulence characterized by the coexistence of laminar and turbulent domains in some range of Reynolds number R, the natural control p…

nlin.PS2016★ 167 cited

Phase Diagram of the Two-Dimensional Complex Ginzburg-Landau Equation

Hugues Chaté, Paul Manneville

After a brief introduction to the complex Ginzburg-Landau equation, some of its important features in two space dimensions are reviewed. A comprehensive study of the various phases…