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Bubble and spike growth rate of Rayleigh Taylor and Richtmeyer Meshkov instability in finite layers

Content Provider	Springer Nature Link
Author	Banerjee, R. Mandal, L. Khan, M. Gupta, M. R.
Copyright Year	2013
Abstract	Growth rates of Rayleigh Taylor (RT) and Richtmeyer Meshkov (RM) instability arising at the perturbed interface of two fluid both of which are of finite extent (d $_{ h }$ = height of the upper heavier fluid and d $_{ l }$ = depth of the lower lighter fluid) are studied. It is found that the RT growth rate of bubble for a given height d $_{ h }$ is nearly independent of d $_{ l }$ but for RM, there exists a weak dependence. However, for both RT and RM spikes the dependence on d $_{ h }$ and d $_{ l }$ is quite appreciable. Analytic expressions of the growth rate for finite values of d $_{ h }$ and d $_{ l }$ are obtainable only in linear approximation and these agree with earlier results. Nonlinear approximation results are obtainable by numerical integration of set of nonlinear ordinary differential equations.
Starting Page	929
Ending Page	937
Page Count	9
File Format	PDF
ISSN	09731458
Journal	Indian Journal of Physics
Volume Number	87
Issue Number	9
e-ISSN	09749845
Language	English
Publisher	Springer India
Publisher Date	2013-05-16
Publisher Place	India
Access Restriction	One Nation One Subscription (ONOS)
Subject Keyword	Rayleigh-Taylor instability Richtmyer-Meshkov instability;Bubbles Bubbles Spikes Shock waves Gravitational force Physics Astrophysics and Astroparticles
Content Type	Text
Resource Type	Article
Subject	Physics and Astronomy

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