Title of article :
Numerical analysis of fluid flow behaviour in two sided deep lid driven cavity using the finite volume technique
Author/Authors :
Patel ، Manoj Department of Mathematics‎ - ‎LDRP Institute of Technology and Research‎ - Kadi Sarva Vishwavidyalaya , Pandya ، Jigisha u. Department of Mathematics‎ - ‎Sarvajanik College of Engineering and Technology‎ - ‎Gujarat Technological University‎ , Patel ، Vijay k. Department of Mathematics‎ - ‎LDRP Institute of Technology and Research‎ - ‎Kadi Sarva Vishwavidyalaya‎
From page :
986
To page :
1006
Abstract :
In the present study, numerical simulations of two-dimensional steady-state incompressible Newtonian uid ow in one-sided square and two-sided deep lid driven cavities under the aspect ratio K = 1; 4; 6 are reported. For the one-sided lid driven cavity, the upper wall is moved to the right with up to 5000 Reynolds numbers under a grid size of up to 501 501. This lends support to previous findings in the literature with Ghia et al. s results. Three cases are used in this article for the two-sided deep lid driven square cavity specifically. In these cases, the top and lower walls are moved to the right, while the left and right walls remain fixed up to at high Reynolds numbers (5000) under the grid size of up to 201 201. All possible ow solutions are studied in the present article, and ow bifurcation diagrams are constructed as velocity profiles and streamline contours for the same Reynolds number using a nite volume SIMPLE technique. The work done in this paper includes ow properties such as the location of primary and secondary vortices, velocity components, and numerical values for benchmarking purposes, and it is in excellent agreement with previous findings in the literature. A PARAM Shavak, high-performance computing (HPC) computer, was used to execute the calculations.
Keywords :
partial differential equations , Navier , Stokes equations , Incompressible flow , Lid , driven cavity , Finite volume technique , Boundary value problems
Journal title :
Computational Methods for Differential Equations
Journal title :
Computational Methods for Differential Equations
Record number :
2729492
Link To Document :
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