Abstract

Species, energy and momentum conservation equations are solved in spherical symmetry and under ideal gas approximation, to yield an analytical model capable to evaluate the heat transfer and the evaporation rate from a single component spherical drop under quasi-steady conditions, accounting for the temperature dependence of mixture density and diffusion coefficient. The model is applied to predict the evaporation rate from water, acetone, ethanol and three hydrocarbon droplets under temperature conditions of interest for applicative fields, like fire control and combustion. The results from the proposed model are compared with those obtained by the classical model where mass diffusion coefficient and gas density are kept constant to an average value. The proposed model is validated against experimental data from the open literature of transient drop evaporation in high temperature air streams.

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