1. Single droplet condensation in presence of non-condensable gas by a multi-component multi-phase thermal lattice Boltzmann model
- Author
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Christian Philipp, Ulrich Gross, Ferdinand Eimann, Shaofei Zheng, and Tobias Fieback
- Subjects
Condensed Matter::Quantum Gases ,Fluid Flow and Transfer Processes ,Materials science ,Condensed Matter::Other ,Component (thermodynamics) ,Thermodynamic equilibrium ,Mechanical Engineering ,Condensation ,technology, industry, and agriculture ,Thermodynamics ,02 engineering and technology ,021001 nanoscience & nanotechnology ,Condensed Matter Physics ,complex mixtures ,01 natural sciences ,Power law ,010305 fluids & plasmas ,Contact angle ,Mass transfer ,0103 physical sciences ,Heat transfer ,Thermal ,0210 nano-technology - Abstract
A multi-component multi-phase thermal lattice Boltzmann model considering vapor-liquid phase change is developed to study droplet condensation with the presence of non-condensable gas. Some tests, including an isolated droplet evaporation, are conducted to verify the capability of this model in simulating multi-component multi-phase flow with vapor-liquid phase change. After that, single droplet condensation considering non-condensable gas is investigated with different mass fraction of non-condensable component and contact angles. The results show that the influence of the non-condensable gas upon droplet condensation heat transfer is depended on the growth stage and the amount of the non-condensable gas. The mass transfer of vapor and non-condensable component will tend to an equilibrium state with the droplet condensation going. Furthermore, for different contact angles, the dynamic behavior of the contact line plays a critical role in the accumulation effect of the non-condensable component. And the heat transfer of droplet condensation is enhanced by the hydrophilic substrate rather than the hydrophobic substrate as expected, no matter adding the non-condensable component or not. In different conditions, the power law, which fits the droplet radius with time, is used to define the growth rate mathematically.
- Published
- 2019