1995
DOI: 10.2172/123227
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Stochastic interpenetration of fluids

Abstract: We describe a spectral approach to the investigation of fluid instability, generalized turbulence, and the interpenetration of fluids across an interface. The technique also applies to a single fluid with large variations in density. Departures of fluctuating velocity components from the local mean are far subsonic, but the mean Mach number can be large. Validity of the description is demonstrated by comparisons with experiments on turbulent mixing due to the late stages of Rayleigh-Taylor instability, when th… Show more

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Cited by 10 publications
(12 citation statements)
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“…Over the past two decades, advances in modeling of variable density turbulence has led to introduction of various turbulence models which includes: spectral transport models (Besnard et al 1990;1992;Steinkamp et al 1995), two-fluid models (Andrews 1986;Youngs 1989) and Reynolds Stress/Bousinesq models (Snider & Andrews 1996).…”
Section: Index For Fluidsmentioning
confidence: 99%
See 1 more Smart Citation
“…Over the past two decades, advances in modeling of variable density turbulence has led to introduction of various turbulence models which includes: spectral transport models (Besnard et al 1990;1992;Steinkamp et al 1995), two-fluid models (Andrews 1986;Youngs 1989) and Reynolds Stress/Bousinesq models (Snider & Andrews 1996).…”
Section: Index For Fluidsmentioning
confidence: 99%
“…These measurements will be used for validation of predictive turbulent transport models (Andrews 1986;Besnard et al 1990;1992;Snider & Andrews 1996;Steinkamp et al 1995;Youngs 1989) as mentioned earlier.…”
Section: Objectives Of Present Researchmentioning
confidence: 99%
“…Similar balances for variable-density turbulence lead to analogous approximations, Steinkamp (1996) and Steinkamp, Clark, and Harlow (1995).…”
Section: G the Boussinesq Approximationmentioning
confidence: 86%
“…The turbulence self-diffusion represents a very complicated combination of random-walk processes, derived from the stochastic effects of fluctuations from all scales. With the inclusion of passive or active materials in the fluid, the stochastic advective transport may include an ordered (wave-like) interpenetration as well as the disordered (diffusive) part [Steinkamp, Clark, and Harlow (1995)…”
Section: \ Imentioning
confidence: 99%
“…The buoyancy calculations, including the important non-locality of pressure-wave effects in physical space, gave excellent results. The technique, described in several publications by Mike Steinkamp, Tim Clark and myself, has been called the SCH method [134,135]. For shear-driven instability, there was, however, a missing feature in the equations associated with a well-known process that continuously creates vortices of larger and larger sizes (called vortex pairing in a free shear layer).…”
Section: Turbulence (1967)mentioning
confidence: 99%