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20192026
most citedMultiple scales analysis of slow--fast quasilinear systems

11 citations · 20 across the 6 of their papers we have counts for

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physics.flu-dyn2026

Non-normal weakly nonlinear analysis: asymptotic consistency and non-universality

Matthew McCormack, Gregory P. Chini, Rich R. Kerswell

Non-normality can induce large transient growth in linearly stable systems. Determining whether this growth triggers a transition in the underlying nonlinear system, however, requi…

physics.flu-dyn2024★ 3 cited

Aspect-ratio-dependent heat transport by baroclinic acoustic streaming

Jacques Abdul Massih, Remil Mushthaq, Guillaume Michel +1

Standing acoustic waves have been known to generate Eulerian time-mean 'streaming' flows at least since the seminal investigation of Lord Rayleigh in the 1880s. Nevertheless, a rec…

physics.flu-dyn2024★ 6 cited

Numerical validation of scaling laws for stratified turbulence

Pascale Garaud, Greg P. Chini, Laura Cope +2

Recent theoretical progress using multiscale asymptotic analysis has revealed various possible regimes of stratified turbulence. Notably, buoyancy transport can either be dominated…

physics.flu-dyn2024

Following marginal stability manifolds in quasilinear dynamical reductions of multiscale flows in two space dimensions

Alessia Ferraro, Gregory P. Chini, Tobias M. Schneider

A two-dimensional extension of a recently developed formalism for slow-fast quasilinear (QL) systems subject to fast instabilities is derived. Prior work has demonstrated that the…

physics.flu-dyn2022

Steady Rayleigh--Bénard convection: strongly nonlinear high-wavenumber rolls

Baole Wen, Alexander Takla, David Goluskin +1

In Rayleigh--Bénard convection, two-dimensional steady rolls bifurcate supercritically at a Rayleigh number that depends on their horizontal-to-vertical aspect ratio , and…

physics.flu-dyn2019★ 11 cited

Multiple scales analysis of slow--fast quasilinear systems

G. Michel, G. P. Chini

This article illustrates the application of multiple scales analysis to two archetypal quasilinear systems; i.e. to systems involving fast dynamical modes, called fluctuations, tha…