4.5 Article

Direct numerical simulations of thermocapillary migration of a droplet attached to a solid wall

Journal

INTERNATIONAL JOURNAL OF MULTIPHASE FLOW
Volume 77, Issue -, Pages 209-221

Publisher

PERGAMON-ELSEVIER SCIENCE LTD
DOI: 10.1016/j.ijmultiphaseflow.2015.08.018

Keywords

Thermal droplet migration; Dynamic contact angle; Volume of Fluid method; Droplet actuation

Categories

Funding

  1. Excellence Initiative of the German Federal and State Governments
  2. Graduate School of Computational Engineering (GSC CE) [GSC 233]
  3. Center of Smart Interfaces (CSI) at TU Darmstadt [EXC 259]

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This paper is designated to gain further insight into the physical mechanisms of thermal droplet actuation on a wall through direct numerical simulation. Classical theory states that free droplets in a nonuniform temperature field always move towards the hot side. However, when attaching a droplet to a wall with a nonuniform temperature gradient, lubrication theory explains how such a droplet moves towards the colder side. This paper aims at further investigating and clarifying the physical mechanisms and acting forces in the environment of a nonuniform temperature field and offers some explanations. For the numerical simulations of a droplet attached to a wall with a linear temperature gradient and larger contact angles, the full Navier-Stokes equations and energy equation are solved in a Volume of Fluid framework. The solver is extended with a dynamic contact angle treatment and thoroughly validated. The droplet motion is studied both in two and three dimensions, where a movement towards the cold and the warm side can be observed. The forces acting in such a setting are identified and interpreted. A decomposition of the jump conditions shows that the tangential stress due to the temperature dependent surface tension alone would lead to a motion towards the cold side, whereas the normal component alone would move the droplet to the opposite direction. The differences between two- and three-dimensional simulations show that the problem at hand is clearly three-dimensional. (C) 2015 Elsevier Ltd. All rights reserved.

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