Numerical simulation of mixed convection of the nanofluid in heat exchangers using a Buongiorno model

Powder Technology

Volumn 269, Issue , 2015, Pages 296-311

  Garoosi, Faroogh ^a   Jahanshaloo, Leila ^b   Garoosi, Saba ^c  

^a SEMNAN UNIVERSITY   (Iran)

^b UNIVERSITI TEKNOLOGI MALAYSIA   (Malaysia)

^c ISLAMIC AZAD UNIVERSITY   (Iran)

Author keywords

Buongiorno model; Cooler; Heat exchanger; Heater; Mixed convection; Nanofluid

Indexed keywords

MIXED CONVECTION;

COOLER; HEATER; NANOFLUIDS;

HEAT EXCHANGERS;

ALUMINUM OXIDE; NANOFLUID; NANOPARTICLE; UNCLASSIFIED DRUG; WATER;

ARTICLE; BUONGIORNO MODEL; DIFFUSION; FLUID FLOW; HEAT EXCHANGE; HEAT TRANSFER; MATHEMATICAL MODEL; MIXED CONVECTION; PARTICLE SIZE; SIMULATION; THERMODYNAMICS;

EID: 84907709357     PISSN: 00325910     EISSN: 1873328X     Source Type: Journal    
DOI: 10.1016/j.powtec.2014.09.009     Document Type: Article

References (33)

1. Khanafer K., Aithal S.M. Laminar mixed convection flow and heat transfer characteristics in a lid driven cavity with a circular cylinder. Int. J. Heat Mass Transf. 2013, 66:200-209.
2. Islam A.W., Sharif M.a.R., Carlson E.S. Mixed convection in a lid driven square cavity with an isothermally heated square blockage inside. Int. J. Heat Mass Transf. 2012, 55:5244-5255.
3. Cheng T.S. Characteristics of mixed convection heat transfer in a lid-driven square cavity with various Richardson and Prandtl numbers. Int. J. Therm. Sci. 2011, 50:197-205.
4. Brinkman H.C. The viscosity of concentrated suspensions and solutions. J. Chem. Phys. 1952, 20:571.
5. Corcione M. Empirical correlating equations for predicting the effective thermal conductivity and dynamic viscosity of nanofluids. Energy Convers. Manag. 2011, 52:789-793.
6. Haddad Z., Oztop H.F., Abu-Nada E., Mataoui A. A review on natural convective heat transfer of nanofluids. Renew. Sustain. Energy Rev. 2012, 16:5363-5378.
7. Maxwell J. A treatise on electricity and magnetism 1881, vol. II. Oxford University Press, Cambridge.
8. Mallick S.S., Mishra A., Kundan A. An investigation into modelling thermal conductivity for alumina-water nanofluids. Powder Technol. 2013, 233:234-244.
9. Corcione M. Rayleigh-Bénard convection heat transfer in nanoparticle suspensions. Int. J. Heat Fluid Flow 2011, 32:65-77.
10. Garoosi F., Bagheri G., Talebi F. Numerical simulation of natural convection of nanofluids in a square cavity with several pairs of heaters and coolers (HACs) inside. Int. J. Heat Mass Transf. 2013, 67:362-376.
11. Parvin S., Chamkha A.J. An analysis on free convection flow, heat transfer and entropy generation in an odd-shaped cavity filled with nanofluid. Int. Commun. Heat Mass Transf. 2014, 54:8-17.
12. Servati V.A.A., Javaherdeh K., Ashorynejad H.R. Magnetic field effects on force convection flow of a nanofluid in a channel partially filled with porous media using Lattice Boltzmann Method. Adv. Powder Technol. 2014, 25:666-675.
13. Sheikholeslami M., Gorji-Bandpy M., Ganji D.D. Lattice Boltzmann method for MHD natural convection heat transfer using nanofluid. Powder Technol. 2014, 254:82-93.
14. Sheikholeslami M., Gorji-Bandpy M., Ganji D.D., Soleimani S. Effect of a magnetic field on natural convection in an inclined half-annulus enclosure filled with Cu-water nanofluid using CVFEM. Adv. Powder Technol. 2013, 24:980-991.
15. Wen D., Ding Y. Natural convective heat transfer of suspensions of titanium dioxide nanoparticles (nanofluids), Nanotechnology. IEEE Trans. 2006, 5:220-227.
16. Kalteh M., Javaherdeh K., Azarbarzin T. Numerical solution of nanofluid mixed convection heat transfer in a lid-driven square cavity with a triangular heat source. Powder Technol. 2014, 253:780-788.
17. Nemati H., Farhadi M., Sedighi K., Fattahi E., Darzi A.A.R. Lattice Boltzmann simulation of nanofluid in lid-driven cavity. Int. Commun. Heat Mass Transf. 2010, 37:1528-1534.
18. Pishkar I., Ghasemi B. Cooling enhancement of two fins in a horizontal channel by nanofluid mixed convection. Int. J. Therm. Sci. 2012, 59:141-151.
19. 3 nanofluids in fully developed laminar flow regime. Int. J. Heat Mass Transf. 2009, 52:193-199.
20. Wen D., Ding Y. Experimental investigation into convective heat transfer of nanofluids at the entrance region under laminar flow conditions. Int. J. Heat Mass Transf. 2004, 47:5181-5188.
21. Bagheri G.H., Salmanzadeh M., Golkarfard V., Ahmadi G. Simulation of solid particles behavior in a heated cavity at high Rayleigh numbers. Aerosol Sci. Technol. 2012, 46:1382-1391.
22. Buongiorno J. Convective Transport in Nanofluids. J. Heat Transfer. 2006, 128:240.
23. Corcione M., Cianfrini M., Quintino A. Two-phase mixture modeling of natural convection of nanofluids with temperature-dependent properties. Int. J. Therm. Sci. 2013, 71:182-195.
24. Corcione M., Habib E., Quintino A. A two-phase numerical study of buoyancy-driven convection of alumina-water nanofluids in differentially-heated horizontal annuli. Int. J. Heat Mass Transf. 2013, 65:327-338.
25. Pakravan H.A., Yaghoubi M. Analysis of nanoparticles migration on natural convective heat transfer of nanofluids. Int. J. Therm. Sci. 2013, 68:79-93.
26. Sheikholeslami M., Ganji D.D. Three dimensional heat and mass transfer in a rotating system using nanofluid. Powder Technol. 2014, 253:789-796.
27. Sheikhzadeh G.A., Dastmalchi M., Khorasanizadeh H. Effects of nanoparticles transport mechanisms on Al2O3-water nanofluid natural convection in a square enclosure. Int. J. Therm. Sci. 2013, 66:51-62.
28. Yadav D., Bhargava R., Agrawal G.S. Numerical solution of a thermal instability problem in a rotating nanofluid layer. Int. J. Heat Mass Transf. 2013, 63:313-322.
29. Malvandi A., Ganji D.D. Effects of nanoparticle migration on force convection of alumina/water nanofluid in a cooled parallel-plate channel. Adv. Powder Technol. 2014, 25:1369-1375.
30. Incropera F.P., DeWitt D.P. Introduction to Heat Transfer 2002, WileyNew York.
31. McNab G.S., Meisen A. Thermophoresis in liquids. J. Colloid Interface Sci. 1973, 44:339-346.
32. Patankar S.V. Numerical Heat Transfer and Fluid Flow 1980, McGraw-Hill, Washington.
33. Spalding D.B. A novel finite difference formulation for differential expressions involving both first and second derivatives. Int. J. Numer. Methods Eng. 1972, 4:551-559.