Numerical nanofluid simulation with finite volume lattice-boltzmann enhanced approach

Journal of Applied Fluid Mechanics

Volumn 6, Issue 4, 2013, Pages 519-527

  Ghasemi, J ^a   Razavi, S E ^b  

^a UNIVERSITY OF ZANJAN   (Iran)

^b UNIVERSITY OF TABRIZ   (Iran)

Author keywords

Brownian force; Convective heat transfer; Energy distribution function; Finite volume lattice Boltzmann; Nanofluid; Pressure based flux factor

Indexed keywords

EID: 84886740170     PISSN: 17353572     EISSN: 17353645     Source Type: Journal    
DOI: 10.36884/jafm.6.04.21207     Document Type: Article

References (32)

1. Abu-Nada, E., (2008). Application of nanofluids for heat transfer enhancement of separated flows encountered in a backward facing step, International Journal of Heat and Fluid Flow, 29(1), 242-249.
2. Al-Aswadi, A.A., H.A. Mohammed, N.H. Shuaib, A. Campo (2010). Laminar forced convection flow over a backward facing step using nanofluids. International Communications in Heat and Mass Transfer, 37(8), 950-957.
3. Bouzidi, M., D. d_Humieres, P. Lallemand, and L. S. Luo (2001). Lattice Boltzmann equation on a two-dimensional rectangular grid, Journal of Computational Physics, 172, 704-717.
4. Buick, J. M., C.A. Greated (1999). Gravity in a Lattice Boltzmann model. Physical Review E., 61, 5307-5320.
5. Cao, N., S. Chen, S. Jin, and D. Martinez (1997). Physical symmetry and lattice symmetry in the lattice Boltzmann method. Physical Review E., 55 (1), 21-24.
6. Choi, U. S. and J. A. Eastman (1995). Enhancing Thermal Conductivity of Fluids with Nanoparticles. ASME International Mechanical Engineering Congress and Exposition, Nov. 12-27, San Francisco, CA.
7. Chon, C.H., K.D. Kihm (2005). Thermal conductivity enhancement of nanofluids by Brownian motion. Journal of Heat Transfer, 127, 810.
8. D'Orazio, A. and S. Succi (2004). Simulating two-dimensional thermal channel flows by means of a lattice Boltzmann method with new boundary conditions. Future Generation Computer Systems, 20, 935-944.
9. 2-water nanofluid in a double-tube counter flow heat exchanger. International Journal of Heat and Mass Transfer, 52, 2059-2067.
10. Duncan, J. S. and H. Linavre (1997). Introduction to colloid and surface chemistry. Oxford, Jordan Hill.
11. Ghasemi, J. and S. E. Razavi (2010). On the finite-volume Lattice Boltzmann modeling of thermo-hydrodynamics. Computers and Mathematics with Applications, 60(5), 1135-1144.
12. Guo, Z. L., C. Zheng and B. Shi (2007). Thermal lattice Boltzmann equation for low Mach number flows: Decoupling model. Phys. Rev., 75(3).
13. He, X., S. Chen and G. D. Doolen (1998). A novel thermal model for the lattice Boltzmann method in incompressible limit. Journal of Computational Physics, 146, 282-300.
14. Kakaç, S. and A. Pramuanjaroenkij (2009). Review of convective heat transfer enhancement with nanofluids. International, Journal of Heat and Mass Transfer, 52, 3187-319.
15. Keblinski, P. S., R. Phillpot, S.U.S. Choi, J.A. Eastman (2002). Mechanisms of heat flow in suspensions of nano-sized particles (nanofluids). International Journal of Heat and Mass Transfer, 45, 855-863.
16. Li, C.H. and G.P. Peterson (2006). Experimental investigation of temperature and volume fraction variations on the effective thermal conductivity of nanoparticle suspensions (nanofluids). Journal of Appl. Phys., 99, 084314.
17. Linavre, H. and H. Jordan (2009). Surface potential dependence of the Hamaker constant, Journal of physical chemistry, 113(11), 4419-4425.
18. Massaioli, F., R. Benzi and S. Succi (1993). Exponential tails in two-dimensional Rayleigh-Bénard convection. Europhys. Lett., 21, 305-310.
19. Nemati, H., M. Farhadi, K. Sedighi, E. Fattahi, A.A.R. Darzi (2010). Lattice Boltzmann simulation of nanofluid in lid-driven cavity. International Commun-ications in Heat and Mass Transfer, 37(10), 1528-1534.
20. Palmer, B. J. and D. R. Rector (2000). Lattice Boltzmann algorithm for simulating thermal flow in compressible fluids. Journal of Computational Phys., 161, 1-20.
21. Peng, Y., C. Shu and Y. T. Chew (2003). Simplified thermal lattice Boltzmann model for incompressible thermal flows. Phys. Rev., 68.
22. Rahmati, A. R. and M. Ashrafizaadeh (2009). A Generalized Lattice Boltzmann Method for Three-Dimensional Incompressible Fluid Flow Simulation. Journal of Applied Fluid Mechanics, 2(1), 71-95.
23. Razavi, S. E., J. Ghasemi, and A. Farzadi (2009). Flux modeling in the finite-volume Lattice Boltzmann approach. International Journal of Computational Fluid dynamics, 23(1), 69-77.
24. Shi, Y., T. S. Zhao, and Z. L. Guo (2004). Thermal lattice Bhatnagar-Gross-Krook model for flows with viscous heat dissipation in the incompressible limit. Phys. Rev., 70.
25. Shu, C., Y. Peng, and Y.T. Chew (2002). Simulation of natural convection in a square cavity by Taylor series expansion and least square-based lattice Boltzmann method. International Journal of Modern Physics, 13, 1399-1414.
26. Succi, S. (2001). The Lattice Boltzmann equation for fluid dynamics and beyond. New York, Oxford University Press Inc.
27. Shukla, R. K. and V. K. Dhir (2008). Effect of Brownian motion on thermal conductivity of nanofluids. Journal of Heat Transfer, 130(4), 1-12.
28. Ubertini, S., and S. Succi (2005). Recent advances of Lattice Boltzmann techniques on unstructured grids. Progress in Computational Fluid Dynamics, 5, 85-96.
29. Van der Sman, R. G. M., (1997). Lattice Boltzmann scheme for natural convection in Porous media. International Journal of Modern. Phys., 8, 879-888.
30. Xuan, Y., K. Yu, and Q. Li (2005). Investigation on flow and heat transfer of nanofluids by the thermal Lattice Boltzmann model. Progress in Computational Fluid Dynamics, 5, 13-19.
31. Xuan, Y., and Z. Yao (2005). Lattice Boltzmann model for nanofluids. Heat and Mass Transfer, 41, 199-205.
32. Yang, Y. T., and F. H. Lai (2011). Numerical study of flow and heat transfer characteristics of alumina-water nanofluids in a microchannel using the lattice Boltzmann method. International Communications in Heat and Mass Transfer, article in press.