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Numerical Investigation of Evaporation in the Developing Region of Laminar Falling Film Flow Under Constant Wall Heat Flux Conditions

Authors :
Thirumalachari Sundararajan
Sarit K. Das
S. V. Diwakar
R.S. Maurya
Source :
Numerical Heat Transfer, Part A: Applications. 58:41-64
Publication Year :
2010
Publisher :
Informa UK Limited, 2010.

Abstract

A finite-volume-based incompressible flow algorithm on Cartesian grid is presented for the simulation of evaporation phenomena in a falling liquid film under low wall superheat conditions. The model employs the PLIC-VOF method to capture the free surface evolution, and the continuum surface force (CSF) approximation to emulate the effects of interfacial tension. The phase change process is represented through a source term in the interfacial cells, which is evaluated from the normal temperature gradients on either side of the interface. In order to evaluate these discontinuous temperature gradients across the interface accurately, a simple and efficient ghost fluid method has been implemented, which properly takes into account the dynamic evolution of the interface. The overall numerical model, including the phase change algorithm, has been validated against standard benchmark analytical results. Finally, the model is used to simulate the evaporating flow of a 2-D laminar, developing film falling over an inclined plane surface, subjected to constant wall heat flux. The results thus obtained, clearly illustrate the significance of inertial effects in the developing region of the falling film, which are generally neglected in the available analytical models. It is also observed, that the evaporation of fluid commences only after the growing thermal boundary layer reaches the interface, and the length of the nonevaporating section reduces with the increase in wall heat flux value. Copyright � Taylor & Francis Group, LLC.

Details

ISSN :
15210634 and 10407782
Volume :
58
Database :
OpenAIRE
Journal :
Numerical Heat Transfer, Part A: Applications
Accession number :
edsair.doi.dedup.....eacfad4c26d5985f58136a1e8af67ea8
Full Text :
https://doi.org/10.1080/10407782.2010.490174