Subharmonic resonance, pairing and shredding in the mixing layer
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Publication:3783720
DOI10.1017/S0022112088000710zbMath0642.76060OpenAlexW2026443020MaRDI QIDQ3783720
Publication date: 1988
Published in: Journal of Fluid Mechanics (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1017/s0022112088000710
weakly nonlinear interactionpairingsubharmonic resonancephase lockedfundamental modeinstability-wave analysisinviscid parallel mixing layershredding
Related Items (19)
Cluster-based reduced-order modelling of a mixing layer ⋮ The butterfly effect and the transition to turbulence in a stratified shear layer ⋮ Multifrequency excited jets ⋮ Towards transition modelling for supersonic laminar flow control based on spanwise periodic roughness elements ⋮ Subharmonic instabilities of finite-amplitude monochromatic waves ⋮ The three-dimensional evolution of a plane mixing layer: the Kelvin–Helmholtz rollup ⋮ Competition between subharmonic and sideband secondary instabilities on a falling film ⋮ On harmonic perturbations in a turbulent mixing layer. ⋮ Vortex pairing in jets as a global Floquet instability: modal and transient dynamics ⋮ Cluster-based network model ⋮ Nonlinear three-mode interactions in a developing mixing layer ⋮ Comprehensive vibrational dynamics of half-open fluid-filled shells ⋮ A model of wave dynamics in the far wake of a cylinder ⋮ Resonant–triad interaction in a wall jet ⋮ Phase decorrelation of coherent structures in a free shear layer ⋮ Spanwise pairing of finite-amplitude longitudinal vortex rolls in inclined free-convection boundary layers ⋮ Low-dimensional models of a temporally evolving free shear layer ⋮ Predicting vortex merging and ensuing turbulence characteristics in shear layers from initial conditions ⋮ Streamwise vortices in large-eddy simulations of mixing layers
Cites Work
- On the non-linear mechanics of wave disturbances in stable and unstable parallel flows Part 1. The basic behaviour in plane Poiseuille flow
- On the non-linear mechanics of wave disturbances in stable and unstable parallel flows Part 2. The development of a solution for plane Poiseuille flow and for plane Couette flow
- The mixing layer: deterministic models of a turbulent flow. Part 1. Introduction and the two-dimensional flow
- On the Landau constant in mixing layers
- Note on weakly nonlinear stability theory of a free mixing layer
- The two- and three-dimensional instabilities of a spatially periodic shear layer
- A numerical simulation of Kelvin-Helmholtz waves of finite amplitude
- On the stability of an inviscid shear layer which is periodic in space and time
- The modelling of large eddies in a two-dimensional shear layer
- Stability of slowly diverging jet flow
- On finite amplitude oscillations in laminar mixing layers
- Non-linear resonant instability in boundary layers
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