Evaporation—Condensation Coefficient for Small Droplets
- 1 March 1967
- journal article
- Published by AIP Publishing in The Journal of Chemical Physics
- Vol. 46 (5), 1580-1585
- https://doi.org/10.1063/1.1840906
Abstract
The evaporation—condensation coefficient for very small droplets is derived in the form α(a) =δ·φ(a), where δ is the free‐angle ratio and φ(a) is the size coefficient which is expressed in terms of the droplet radius a, the absolute temperature, and other characteristic variables of the liquid phase and the gas—liquid interface. With the inclusion of α(a) into the rate equations of Fuchs and of Monchick and Reiss, the rate of evaporation per unit area increases with decreasing droplet radius, reaches a maximum at droplet radii ranging between 1 and 0.01 μ, then decreases to zero as the radius approaches zero. Numerical results were obtained for H2O, He, and Hg at their respective freezing and boiling points.Keywords
This publication has 7 references indexed in Scilit:
- Kinetics of Growth and Evaporation of Droplets and Ice CrystalsJournal of the Atmospheric Sciences, 1965
- TRANSMISSION COEFFICIENTS FOR EVAPORATION AND CONDENSATIONThe Journal of Physical Chemistry, 1960
- On the discontinuity involved in diffusion across an interface (the ? of Fuchs)Discussions of the Faraday Society, 1960
- THE TIME-DEPENDENT DIFFUSION THEORY FOR CONDENSATION ON SPHERICAL AND PLANE SURFACESCanadian Journal of Physics, 1958
- Studies of Evaporation of Small DropsThe Journal of Chemical Physics, 1954
- Diffusional Processes in the Growth of Aerosol Particles. IIThe Journal of Chemical Physics, 1953
- Free Volumes and Free Angle Ratios of Molecules in LiquidsThe Journal of Chemical Physics, 1938