2015
DOI: 10.2298/tsci120912090a
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Ranz and Marshall correlations limits on heat flow between a sphere and its surrounding gas at high temperature

Abstract: Direct numerical simulations (DNS) for axisymmetric plasma jet are developed to investigate particle plasma spraying process. In this paper we study the plasma jet and we focus mainly on the plasma-particle ex-changes. Finite element analysis employing COMSOL Multiphysics software is used in this simulation. Finally, comparisons are made with the numerically observed particle Nusselt?s numbers and theoretically predicted Nusselt?s numbers based on the Ranz-Marshall correlation. The results ag… Show more

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Cited by 42 publications
(18 citation statements)
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“…where Re represents the Reynolds number, while the expression Pr expresses the Prandtl number [45,46].…”
Section: Eulerian-lagrangian Methodsmentioning
confidence: 99%
“…where Re represents the Reynolds number, while the expression Pr expresses the Prandtl number [45,46].…”
Section: Eulerian-lagrangian Methodsmentioning
confidence: 99%
“…Thermal evolution of the particles depends on heat transfer from the surrounding gas to the particle and on solvent evaporation. The empirical Ranz and Marshall correlation defines the heat transfer between a spherical particle and the surrounding gas for a wide range of thermodynamic properties [24,25]. The calculation of the individual particle Nusselt number Nu thereby is given as:…”
Section: Heat Transfermentioning
confidence: 99%
“…m vap,i the resulting enthalpy stream . H vap,i from the gas to the liquid and vapor at the surface of each individual particle is calculated according to Equation (25), where ∆h vap,i (T f,i ) is the temperature-dependent evaporation enthalpy of the liquid and c P,vap,i is the specific heat capacity of the vapor at constant pressure:…”
Section: Mass Transfermentioning
confidence: 99%
“…where Re and Pr are Reynolds and Prandtl numbers based on gas properties and the relative velocity of droplets, β c = 0.6 (Ranz and Marshall correlation) and β c = 0.552 (Frossling correlation) (see [30] for a discussion of other similar correlations). An alternative correlation for Nu was suggested by Clift et al [31]:…”
Section: Heating Of Non-evaporating Dropletsmentioning
confidence: 99%