DQM to Simulate 3D Vortex Structure of Cuboid Cavity Driven Flow

Article Preview

Abstract:

The vortex structure of lid-driven flow in a cuboid cavity with one or a pair of moving lids is numerated using the differential quadrature method (DQM). According to the characteristics of cavity driven flow, the dimensionless governing equations and its boundary conditions used to describe the flow are established. Based on a non-staggered grid technology, the polynomial-based DQM is combined with the SIMPLE strategy to solve three-dimensional (3D) cavity driven flow. The suitable boundary condition for pressure correction equation on a non-staggered system is implemented and the continuity equation on the boundary is enforced to be satisfied. The 3D vortex structure distributions in a cuboid cavity are obtained for different Reynolds numbers and different driving modes. The analysis shows that the DQM is very suitable for the simulation of 3D vortex structure in a cavity.

You might also be interested in these eBooks

Info:

Periodical:

Advanced Materials Research (Volumes 671-674)

Pages:

1588-1595

Citation:

Online since:

March 2013

Export:

Price:

Permissions CCC:

Permissions PLS:

Сopyright:

© 2013 Trans Tech Publications Ltd. All Rights Reserved

Share:

Citation:

[1] P.N. Shankar and M.D. Deshpande: Ann. Rev. Fluid Mech. Vol. 32(2000), p.93.

Google Scholar

[2] U. Ghia and K. N. Ghia et al: J. Comput Phys. Vol. 48 (1982), p.387.

Google Scholar

[3] H. Xu and C. Zhang et al: App. Math. and Comput. Vol. 176 (2006), p.506.

Google Scholar

[4] C. H. Bruneau and M Saad: Computers & Fluids. Vol. 35 (2006). P. 326.

Google Scholar

[5] A. Faisal and Fairag: J. Comput. and App. Math. Vol. 206 (2007), p.374.

Google Scholar

[6] M. Cheng and K.C. Hung: Computers & Fluids. Vol. 35 ( 2006), p.1046.

Google Scholar

[7] P.H. Gaskell and M.D. Savage et al: App. Math. Mod. Vol. 22 (1998), p.727.

Google Scholar

[5] S.V. Patanker and D.B. Spalding: Int. J. of Head and Mass Trans. Vol. 15 (1972), p.1787.

Google Scholar

[9] C. Shu and K. S. Yeo et al: Comput. Method in App. Mech. and Engr. Vol. 167 (1998), p.1.

Google Scholar