Abstract
This article presents heat transfer analysis at the walls of a circular heated obstacle under the influence of force and natural convection in a triangular domain. The circular obstacle is fixed at the center of triangular domain. The circular obstacle and the inclined walls differ in temperature (Th>Tc). The flow and heat transfer in the computational domain are caused by lid movement and temperature gradient. The triangular cavity is filled with air. The physical setup is described in terms of a system of differential equations. The dimensionless equations are solved using the Finite Volume Method (FVM). The results are computed for various flow controlling variables and presented in the form of isotherms, contours, tabular values and curves. The finding reveals that larger Reynolds number and Grashof number tend to higher heat transfer at the surfaces of heated obstacle. The average Nusselt number is noted to be maximum at w1 in the third quadrant when compared with the other walls of the heated obstacle. The results are compared with literature results in the limiting case.
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