Droplet evaporation by a localized heat source under microgravity conditions was numerically investigated in an attempt to understand the mechanism of the fuel vapor jet ejection, which was observed experimentally during the flame spread through a droplet array. An Eulerian-Lagrangian method was implemented with a temperature-dependent surface tension model and a local phase change model in order to effectively capture the interfacial dynamics between liquid droplet and surrounding air. It was found that the surface tension gradient caused by the temperature variation within the droplet creates a thermo-capillary effect, known as the Marangoni effect, creating an internal flow circulation and outer shear flow which drives the fuel vapor into a tail jet. A parametric study demonstrated that the Marangoni effect is indeed significant at realistic droplet combustion conditions, resulting in a higher evaporation constant. A modified Marangoni number was derived in order to represent the surface force characteristics. The results at different pressure conditions indicated that the nonmonotonic response of the evaporation rate to pressure may also be attributed to the Marangoni effect.
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Research Article|
May 12 2015
A computational study of droplet evaporation with fuel vapor jet ejection induced by localized heat sources
Jaeheon Sim
;
Jaeheon Sim
Clean Combustion Research Center,
King Abdullah University of Science and Technology
, Thuwal 23955, Saudi Arabia
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Hong G. Im
;
Hong G. Im
a)
Clean Combustion Research Center,
King Abdullah University of Science and Technology
, Thuwal 23955, Saudi Arabia
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Suk Ho Chung
Suk Ho Chung
Clean Combustion Research Center,
King Abdullah University of Science and Technology
, Thuwal 23955, Saudi Arabia
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a)
Electronic mail: hong.im@kaust.edu.sa.
Physics of Fluids 27, 053302 (2015)
Article history
Received:
February 02 2015
Accepted:
April 22 2015
Citation
Jaeheon Sim, Hong G. Im, Suk Ho Chung; A computational study of droplet evaporation with fuel vapor jet ejection induced by localized heat sources. Physics of Fluids 1 May 2015; 27 (5): 053302. https://doi.org/10.1063/1.4919809
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