Squire's theorem for two stratified fluids.

T. I. Hesla; F. R. Pranckh; L. Preziosi

doi:10.1063/1.865478

Squire's theorem for two stratified fluids.

T. I. Hesla, F. R. Pranckh, L. Preziosi

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Abstract

It is demonstrated that only two dimensional perturbations need be considered in determining the marginal stability boundary in the parameter space for the incompressible, parallel flow of two stratified, homogeneous, immiscible fluids, with constant interfacial tension, bounded by two (possibly moving) parallel plates. (A)

Original language	English (US)
Pages (from-to)	2808-2811
Number of pages	4
Journal	PHYS. FLUIDS
Volume	29
Issue number	9 , Sep. 1986, p.2808-2811.
DOIs	https://doi.org/10.1063/1.865478
State	Published - 1986
Externally published	Yes

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title = "Squire's theorem for two stratified fluids.",

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T1 - Squire's theorem for two stratified fluids.

AU - Hesla, T. I.

AU - Pranckh, F. R.

AU - Preziosi, L.

PY - 1986

Y1 - 1986

N2 - It is demonstrated that only two dimensional perturbations need be considered in determining the marginal stability boundary in the parameter space for the incompressible, parallel flow of two stratified, homogeneous, immiscible fluids, with constant interfacial tension, bounded by two (possibly moving) parallel plates. (A)

AB - It is demonstrated that only two dimensional perturbations need be considered in determining the marginal stability boundary in the parameter space for the incompressible, parallel flow of two stratified, homogeneous, immiscible fluids, with constant interfacial tension, bounded by two (possibly moving) parallel plates. (A)

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ER -

Squire's theorem for two stratified fluids.

Abstract

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