Unsteady natural convection with entropy generation in partially open triangular cavities with a local heat source
International Journal of Numerical Methods for Heat & Fluid Flow
ISSN: 0961-5539
Article publication date: 4 December 2017
Abstract
Purpose
The main aim of this work is to perform a numerical analysis on natural convection with entropy generation in a partially open triangular cavity with a local heat source.
Design/methodology/approach
The unsteady governing dimensionless partial differential equations with corresponding initially and boundary conditions were numerically solved by the finite difference method of the second-order accuracy. The effects of dimensionless time is studied, and other governing parameters are Rayleigh number (Ra = 103 − 105), Prandtl number (Pr = 6.82), heater length (w/L = 0.2, 0.4 and 0.6) and distance of heater ratio (δ/L = 0.3).
Findings
An increase in the Rayleigh number leads to an increment of the fluid flow and heat transfer rates. Average Bejan number decreases with Ra as opposed to the average Nusselt number and average entropy generation. High values of Ra characterize a formation of long-duration oscillating behavior for the average Nusselt number and entropy generation.
Originality/value
The originality of this work is to analyze the entropy generation in natural convection in a one side open and partial heater-located cavity. This is a good application for electronical systems or building design.
Keywords
Acknowledgements
This work of Nadezhda S. Bondareva and Mikhail A. Sheremet was conducted as a government task of the Ministry of Education and Science of the Russian Federation (Project Number 13.9724.2017). The authors also wish to express their thanks to the very competent Reviewers for the very good comments and suggestions.
Citation
Öztop, H.F., Bondareva, N.S., Sheremet, M.A. and Abu-Hamdeh, N. (2017), "Unsteady natural convection with entropy generation in partially open triangular cavities with a local heat source", International Journal of Numerical Methods for Heat & Fluid Flow, Vol. 27 No. 12, pp. 2696-2716. https://doi.org/10.1108/HFF-12-2016-0510
Publisher
:Emerald Publishing Limited
Copyright © 2017, Emerald Publishing Limited