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- W2218831489 abstract "A continuum analysis is given of the problem of steady evaporation and condensation between plane liquid surfaces of infinite extent. Following Marble (1966)13; the continuum equations are solved in the bulk of the gas with the appropriate boundary conditions coming from an analysis of the Rnudsen layers near the liquid surface. The present analysis includes the diffusion effects caused by the presence of an inert gas on the phase chanw process. A valuable by-product of the present approach is that real gas effects can be estimated. Formulae13; are given for the mass flux and temperature distrubution which exhibits, under certain circumstances, the now familiar anomalous inversion. The real gas and13; diffusion effects turn out to be strikingly large, it is shown that the temperature jump in the case of polyatomic molecules is always the corresponding jump for a monatomic gas. In fact for a crltical aroonnd 1.08 - 1.2 the13; anomalous temperature inversicn disappears, The contamination is the distance between the liquid surfaces. Contamination rapidly decreases the mass flux and the temperature jumps at the liquid surfaces. Some sample calcuiations are included of possibly experimentally realizable situations, The calculations dearly indicate the direction that experimental investigations ought to take.13; always harmful and depends on the number is the distance between the liquid surfaces. Contamination rapidly13; decreases the mass flux and the temperature jumps a t the liquid surfaces. Some sample calcuiations are included of possibly experimentally realizable situations, The calculations dearly indicate the direction that experimental investigations ought to take." @default.
- W2218831489 created "2016-06-24" @default.
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- W2218831489 date "1988-03-01" @default.
- W2218831489 modified "2023-09-24" @default.
- W2218831489 title "Liquid-Vapour Phase change between plane liquid surfaces: A continuum analysis to determine real gas effects" @default.
- W2218831489 hasPublicationYear "1988" @default.
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