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Three-dimensional multimode Rayleigh–Taylor and Richtmyer–Meshkov instabilities at all density ratios
by
ORON, D.
, KARTOON, D.
, SHVARTS, D.
, ARAZI, L.
in
Accuracy
/ Agreements
/ Bubbles
/ Density
/ Evolution
/ Exact sciences and technology
/ Fluid dynamics
/ Fundamental areas of phenomenology (including applications)
/ Hydrodynamic stability
/ Interfacial instability
/ Magnetohydrodynamic and fluid equation
/ Mechanical engineering
/ Numerical simulations
/ Physics
/ Physics of gases, plasmas and electric discharges
/ Physics of plasmas and electric discharges
/ Plasma dynamics and flow
/ Plasma macroinstabilities (hydromagnetic, eg, kink, fire-hose, mirror, ballooning, tearing, trapped-particle, flute, Rayleigh-Taylor, etc.)
/ Plasma macroinstabilities (magnetohydrodynamic, e.g., kink, fire-hose, mirror, ballooning, tearing, trapped-particle, flute, rayleigh-taylor, etc.)
/ Plasma simulation
/ Rayleigh–Taylor instability
/ Richtmeyer-Meshkov instability
/ Richtmyer–Meshkov instability
/ Simulation
/ Size distribution
/ Statistical model
/ Statistical models
/ Studies
/ Three dimensional models
/ Three-dimensional
/ Turbulent mixing
/ Two dimensional models
/ Velocity
/ Waves, oscillations, and instabilities in plasmas and intense beams
2003
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Three-dimensional multimode Rayleigh–Taylor and Richtmyer–Meshkov instabilities at all density ratios
by
ORON, D.
, KARTOON, D.
, SHVARTS, D.
, ARAZI, L.
in
Accuracy
/ Agreements
/ Bubbles
/ Density
/ Evolution
/ Exact sciences and technology
/ Fluid dynamics
/ Fundamental areas of phenomenology (including applications)
/ Hydrodynamic stability
/ Interfacial instability
/ Magnetohydrodynamic and fluid equation
/ Mechanical engineering
/ Numerical simulations
/ Physics
/ Physics of gases, plasmas and electric discharges
/ Physics of plasmas and electric discharges
/ Plasma dynamics and flow
/ Plasma macroinstabilities (hydromagnetic, eg, kink, fire-hose, mirror, ballooning, tearing, trapped-particle, flute, Rayleigh-Taylor, etc.)
/ Plasma macroinstabilities (magnetohydrodynamic, e.g., kink, fire-hose, mirror, ballooning, tearing, trapped-particle, flute, rayleigh-taylor, etc.)
/ Plasma simulation
/ Rayleigh–Taylor instability
/ Richtmeyer-Meshkov instability
/ Richtmyer–Meshkov instability
/ Simulation
/ Size distribution
/ Statistical model
/ Statistical models
/ Studies
/ Three dimensional models
/ Three-dimensional
/ Turbulent mixing
/ Two dimensional models
/ Velocity
/ Waves, oscillations, and instabilities in plasmas and intense beams
2003
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Three-dimensional multimode Rayleigh–Taylor and Richtmyer–Meshkov instabilities at all density ratios
by
ORON, D.
, KARTOON, D.
, SHVARTS, D.
, ARAZI, L.
in
Accuracy
/ Agreements
/ Bubbles
/ Density
/ Evolution
/ Exact sciences and technology
/ Fluid dynamics
/ Fundamental areas of phenomenology (including applications)
/ Hydrodynamic stability
/ Interfacial instability
/ Magnetohydrodynamic and fluid equation
/ Mechanical engineering
/ Numerical simulations
/ Physics
/ Physics of gases, plasmas and electric discharges
/ Physics of plasmas and electric discharges
/ Plasma dynamics and flow
/ Plasma macroinstabilities (hydromagnetic, eg, kink, fire-hose, mirror, ballooning, tearing, trapped-particle, flute, Rayleigh-Taylor, etc.)
/ Plasma macroinstabilities (magnetohydrodynamic, e.g., kink, fire-hose, mirror, ballooning, tearing, trapped-particle, flute, rayleigh-taylor, etc.)
/ Plasma simulation
/ Rayleigh–Taylor instability
/ Richtmeyer-Meshkov instability
/ Richtmyer–Meshkov instability
/ Simulation
/ Size distribution
/ Statistical model
/ Statistical models
/ Studies
/ Three dimensional models
/ Three-dimensional
/ Turbulent mixing
/ Two dimensional models
/ Velocity
/ Waves, oscillations, and instabilities in plasmas and intense beams
2003
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Three-dimensional multimode Rayleigh–Taylor and Richtmyer–Meshkov instabilities at all density ratios
Journal Article
Three-dimensional multimode Rayleigh–Taylor and Richtmyer–Meshkov instabilities at all density ratios
2003
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Overview
The three-dimensional (3D) turbulent mixing zone (TMZ) evolution
under Rayleigh–Taylor and Richtmyer–Meshkov conditions was
studied using two approaches. First, an extensive numerical study was
made, investigating the growth of a random 3D perturbation in a wide
range of density ratios. Following that, a new 3D statistical model was
developed, similar to the previously developed two-dimensional (2D)
statistical model, assuming binary interactions between bubbles that
are growing at a 3D asymptotic velocity. Confirmation of the
theoretical model was gained by detailed comparison of the bubble size
distribution to the numerical simulations, enabled by a new analysis
scheme that was applied to the 3D simulations. In addition, the results
for the growth rate of the 3D bubble front obtained from the
theoretical model show very good agreement with both the experimental
and the 3D simulation results. A simple 3D drag–buoyancy model is
also presented and compared with the results of the simulations and the
experiments with good agreement. Its extension to the spike-front
evolution, made by assuming the spikes' motion is governed by the
single-mode evolution determined by the dominant bubbles, is in good
agreement with the experiments and the 3D simulations. The good
agreement between the 3D theoretical models, the 3D numerical
simulations, and the experimental results, together with the clear
differences between the 2D and the 3D results, suggest that the
discrepancies between the experiments and the previously developed
models are due to geometrical effects.
Publisher
Cambridge University Press
Subject
/ Bubbles
/ Density
/ Exact sciences and technology
/ Fundamental areas of phenomenology (including applications)
/ Magnetohydrodynamic and fluid equation
/ Physics
/ Physics of gases, plasmas and electric discharges
/ Physics of plasmas and electric discharges
/ Richtmeyer-Meshkov instability
/ Richtmyer–Meshkov instability
/ Studies
/ Velocity
/ Waves, oscillations, and instabilities in plasmas and intense beams
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