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      • Department of Mechanical Engineering
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      Modeling of evaporation from a sessile constant shape droplet

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      Author(s)
      Akkuş, Y.
      Çetin, Barbaros
      Dursunkaya, Z.
      Date
      2017
      Source Title
      Proceedings of the ASME 2017 15th International Conference on Nanochannels, Microchannels, and Minichannels, ICNMM 2017
      Publisher
      ASME
      Pages
      1 - 6
      Language
      English
      Type
      Conference Paper
      Item Usage Stats
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      Abstract
      In this study, a computational model for the evaporation from a sessile liquid droplet fed from the center to keep the diameter of the droplet constant is presented. The continuity, momentum and energy equations are solved with temperature dependent thermo-physical properties using COMSOL Multi-physics. At the surface of the droplet, convective heat and evaporative mass fluxes are assigned. Since the flow field is affected by evaporative flux, an iterative scheme is built and the computation is automated using COMSOL-MATLAB interface. Correlations are implemented to predict the convective heat transfer coefficients and evaporative flux. Three different wall temperatures are used in simulations. The results show that the flow inside the droplet is dominated by buoyancy when the effect of the thermo-capillarity is neglected. The resulting flow generates a circulation pattern emerging from the entrance to the apex, along the surface of the droplet to the bottom heated wall and back to the entrance.
      Keywords
      Drops
      Evaporation
      Heat transfer
      Heat transfer coefficients
      MATLAB
      Microchannels
      Walls (structural partitions)
      Circulation patterns
      Computational model
      Sessile liquid droplet
      Temperature dependent
      Thermo-physical property
      Thermocapillarity
      Wall temperatures
      Heat convection
      Permalink
      http://hdl.handle.net/11693/37673
      Published Version (Please cite this version)
      https://doi.org/10.1115/ICNMM2017-5537
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      • Department of Mechanical Engineering 373
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