1. Smoothed particle hydrodynamics simulations of evaporation and explosive boiling of liquid drops in microgravity.
- Author
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Di G. Sigalotti, Leonardo, Troconis, Jorge, Sira, Eloy, Peña-Polo, Franklin, and Klapp, Jaime
- Subjects
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MATHEMATICAL models of hydrodynamics , *EVAPORATION (Chemistry) , *BOILING-points , *DROPLETS , *REDUCED gravity environments , *RAYLEIGH-Taylor instability , *DENSITY - Abstract
The rapid evaporation and explosive boiling of a van der Waals (vdW) liquid drop in microgravity is simulated numerically in two-space dimensions using the method of smoothed particle hydrodynamics. The numerical approach is fully adaptive and incorporates the effects of surface tension, latent heat, mass transfer across the interface, and liquid-vapor interface dynamics. Thermocapillary forces are modeled by coupling the hydrodynamics to a diffuse-interface description of the liquid-vapor interface. The models start from a nonequilibrium square-shaped liquid of varying density and temperature. For a fixed density, the drop temperature is increased gradually to predict the point separating normal boiling at subcritical heating from explosive boiling at the superheat limit for this vdW fluid. At subcritical heating, spontaneous evaporation produces stable drops floating in a vapor atmosphere, while at near-critical heating, a bubble is nucleated inside the drop, which then collapses upon itself, leaving a smaller equilibrated drop embedded in its own vapor. At the superheat limit, unstable bubble growth leads to either fragmentation or violent disruption of the liquid layer into small secondary drops, depending on the liquid density. At higher superheats, explosive boiling occurs for all densities. The experimentally observed wrinkling of the bubble surface driven by rapid evaporation followed by a Rayleigh-Taylor instability of the thin liquid layer and the linear growth of the bubble radius with time are reproduced by the simulations. The predicted superheat limit (Ts ≈ 0.96) is close to the theoretically derived value of Ts = 1 at zero ambient pressure for this vdW fluid. [ABSTRACT FROM AUTHOR]
- Published
- 2015
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