1981
DOI: 10.1002/aic.690270424
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Heat and mass transfer in turbulent flow under conditions of drag reduction

Abstract: coalderived liquids involves the intraparticle mass transport of large molecules inside a catalyst of cobalt-molybdate supported on alumina. The sizes of molecules in these heavy feedstocks (with molecular weight between 10' and lo5) range between 25 and 150,i, the largest fraction being around 50A (Tschamler and

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Cited by 16 publications
(9 citation statements)
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“…In fact, the dampinglength constant A is expected to vary somewhat with flow conditions. Later, in order to make the turbulent viscosity proportional to (1−φ) 3 at φ=1, HANNA et al [18] proposed the following modification for Eqn. (9):…”
Section: Model Based On Prandtl Mixing Length Theory (Model 1)mentioning
confidence: 99%
“…In fact, the dampinglength constant A is expected to vary somewhat with flow conditions. Later, in order to make the turbulent viscosity proportional to (1−φ) 3 at φ=1, HANNA et al [18] proposed the following modification for Eqn. (9):…”
Section: Model Based On Prandtl Mixing Length Theory (Model 1)mentioning
confidence: 99%
“…In a series of papers (Hanna and Sandall, 1972, 1978Sandall et al, 1976Sandall et al, , 1980Sandall et al, , 1982Sandall et al, , 1984Sandall and Hanna, 1979;Hanna et a., 1981), two of the present authors have developed prediction formulas for turbulent mass or heat transfer based on an extended asymptotic expansion of the rigorous Lyon transport equation for the case of large Schmidt or Prandtl number. In the case of turbulent nowNewtonian heat transfer, this approach was used to develop the prediction formula of Sandall et al (1976), which is:…”
Section: Introductionmentioning
confidence: 98%
“…However, here the focus is on the description of exchange processes for simple geometries, and therefore, algebraic turbulence models are appropriate. In this work, the following eddy viscosity models are used: Prandtl mixing length, the Hanna-van Driest modification (van Driest 1956;Hanna et al 1981), and the Baldwin-Lomax model (Baldwin and Lomax 1978).…”
Section: Reynolds-averaged Navier-stokesmentioning
confidence: 99%