Various Speed Ratios of Two-Sided Lid-Driven Cavity Flow using Lattice Boltzmann Method

Journal of Advanced Research in Fluid Mechanics and Thermal Sciences
Volume 1, No. 1, September 2014, Pages 11-18

N. A. Che Sidik1,*, S. A. Razali1
1 Department of Thermo-Fluids, Faculty of Mechanical Engineering, Universiti Teknologi Malaysia,
81310 Skudai, Johor Bahru, Malaysia
*Corresponding author: azwadi@fkm.utm.my

KEYWORDS

Lattice Boltzmann method, Two-sided, Lid-driven cavity, Parallel wall motion

ABSTRACT

In the present study, the flow configuration of two-sided lid-driven cavity has been investigated using the Lattice Boltzmann method. First, the code was validated against the numerical results taken from previous study of fluid flow in a single-lid driven cavity. The influence of various speed ratios which vary from 0 to 1 and several Reynolds number (100, 400, and 1,000) on the flow configuration of the cavity were analyzed. The results show that the increase in both speed ratio and Reynolds number gives an effect on flow configuration of the cavity.

CITE THIS ARTICLE

MLA

Che Sidik, N. A., et al. “Various Speed Ratios of Two-Sided Lid-Driven Cavity Flow using Lattice Boltzmann Method” Journal of Advanced Research in Fluid Mechanics and Thermal Sciences 1.1 (2014): 11-18.

APA
Che Sidik, N. A., & Razali, S. A.(2014). Various Speed Ratios of Two-Sided Lid-Driven Cavity Flow using Lattice Boltzmann Method. Journal of Advanced Research in Fluid Mechanics and Thermal Sciences, 1(1), 11-18.

Chicago
Che Sidik, N. A., and Razali, S. A. “Various Speed Ratios of Two-Sided Lid-Driven Cavity Flow using Lattice Boltzmann Method.” Journal of Advanced Research in Fluid Mechanics and Thermal Sciences. 1, no. 1 (2014): 11-18.

Harvard
Che Sidik, N.A., and Razali, S.A., 2014. Various Speed Ratios of Two-Sided Lid-Driven Cavity Flow using Lattice Boltzmann Method. Journal of Advanced Research in Fluid Mechanics and Thermal Sciences 1(1), pp. 11-18.

Vancouver
Che Sidik NA, Razali SA. Various Speed Ratios of Two-Sided Lid-Driven Cavity Flow using Lattice Boltzmann Method. Journal of Advanced Research in Fluid Mechanics and Thermal Sciences. 2014;1(1): 11-18.

REFERENCES

[1] Z. Cao, M.N. Esmail, Numerical study on hydrodynamics of short-dwell paper coaters, AIChE J. 41 (1995) 1833–1842.
[2] N.G. Triantafillopoulos, C.K. Aidun, Relationship between flow instability in shortdwell ponds and cross directional coat weight non uniformities, TAPPI J.73 (1990) 127–136.
[3] C.W. Leong, J.M. Ottino, Experiments on mixing due to chaotic advection in a cavity, Journal of Fluid Mechanics 209 (1989) 463–499.
[4] N. Alleborn, H. Raszillier, F. Durst, Lid-driven cavity with heat and mass transport, International Journal of Heat and Mass Transfer 42 (1999) 833–853.
[5] P.H. Gaskell, J.L. Summers, H.M. Thompson, M.D. Savage, Creeping flow analyses of free surface cavity flows, Theoretical Computational Fluid Dynamics 8 (1996) 415–433.
[6] H. Hellebrand, Tape Casting, in: R.J. Brook (Ed.), Processing of Ceramics, Part1, VCH Verlagsgesellschaft mbH, Weinheim. 17 (1996) 190–265.
[7] OR Burggraf, Analytical and numerical studies of the structure of steady separated flows, Journal of Fluid Mechanics 24 (1966) 113–115.
[8] Pan F, Acrivos A, Steady flows in rectangular cavities, Journal of Fluid Mechanics 28 (1967) 643–655.
[9] U. Ghia, K.N. Ghia, C.T.nShin, High-Reynolds number solutions for incompressible flow using the Navier–Stokes equations and a multigrid method, Journal of Computational Physics 48 (1982) 387–411.
[10] R. Schreiber, H.B. Keller, Driven cavity flows by efficient numerical techniques, Journal of Computational Physics 49 (1983) 310–333.
[11] E. Erturk, T.C. Corke, C. Gokcol, Numerical solutions of 2D steady incompressible driven cavity flow at high Reynolds numbers, International Journal of Numerical Methods in Fluids 48 (2005) 747–774.
[12] M. Cheng, K.C.Hung, Vortex structure of steady flow in a rectangular cavity, Computers & Fluids 35 (2006) 1046–1062.
[13] H.C. Kuhlmann, M. Wanschura, H.J. Rath, Flow in two-sided lid-driven cavities: nonuniqueness, instabilities, and cellular structures, Journal of Fluid Mechanics 336 (1997) 267–299.
[14] N.A. Che Sidik, O. Kahar, K. Ahmad Zahran, N. Zamani, Numerical investigation of liddriven cavity flow based on two different methods: lattice Boltzmann and splitting method, Jurnal Mekanikal. 25 (2008) 1-8.
[15] M.T. Predrag, B.R. Jelena, L.L. Nataša, S.P. Svetlana, Lattice Boltzmann simulation of two-sided lid-driven flow in a staggered cavity, International Journal of Computational Fluid Dynamcis 24 (2010) 383-390.
[16] D.A. Perumal, and A.K. Dass, Simulation of Incompressible flows in two-sided liddriven square cavities. Part I – FDM, CFD Letters. 2 (2010) 1-12.
[17] S.L. Han, P. Zhu, Z.Q. Lin, Two-dimensional interpolation-supplemented and Taylorseries expansion-based lattice Boltzmann method and its application, Communications in Nonlinear Science and Numerical Simulation. 12 (2007) 1162-1171.