Erratum: Numerical solution for mixed convection boundary layer flow of a nanofluid along an inclined plate embedded in a porous medium (Computers and Mathematics with Applications (2012) 64 (2816-2832) DOI: 10.1016/j.camwa.2012.04.014);Numerical solution for mixed convection boundary layer flow of a nanofluid along an inclined plate embedded in a porous medium

Computers and Mathematics with Applications

Volumn 64, Issue 9, 2012, Pages 2816-2832

  Rana, Puneet ^a   Be R ^a   Beg O A ^b  

^a INDIAN INSTITUTE OF TECHNOLOGY ROORKEE   (India)

^b SHEFFIELD HALLAM UNIVERSITY   (United Kingdom)

Author keywords

FDM; FEM; Inclined plate; Mixed convection; Nanofluid; Porous medium

Indexed keywords

BOUNDARY LAYER FLOW; BOUNDARY LAYERS; BROWNIAN MOVEMENT; FINITE DIFFERENCE METHOD; FINITE ELEMENT METHOD; FREQUENCY DIVISION MULTIPLEXING; GEOTHERMAL ENERGY; MATHEMATICAL TRANSFORMATIONS; MIXED CONVECTION; NONLINEAR EQUATIONS; POROUS MATERIALS;

CONCENTRATION DISTRIBUTIONS; FINITEDIFFERENCE METHODS (FDM); GOVERNING EQUATIONS; HEAT EXCHANGER TECHNOLOGY; INCLINED PLATE; MIXED CONVECTION BOUNDARY LAYER FLOW; NANOFLUIDS; POROUS MEDIUM;

NANOFLUIDICS;

EID: 84867336897     PISSN: 08981221     EISSN: None     Source Type: Journal    
DOI: 10.1016/j.camwa.2015.03.029     Document Type: Erratum

References (41)

1. D.M. Yu, J.L. Routbort, and S. Choi Review and comparison of nanofluid thermal conductivity and heat transfer enhancements Heat Transfer Eng. 29 2008 432 460
2. S. Choi Enhancing thermal conductivity of fluids with nanoparticles D.A. Siginer, H.P. Wang, Developments and Applications of Non-Newtonian Flows FED-Vol. 231, MD-Vol. 66 1995 ASME 99 105
3. H. Masuda, A. Ebata, K. Teramae, and N. Hishinuma Alteration of thermal conductivity and viscosity of liquid by dispersing ultra-fine particles Netsu Bussei (Japan) 7 4 1993 227 233
4. J. Buongiorno Convective transport in nanofluids ASME J. Heat Transfer 128 2006 240 250
5. S.K. Das, S. Choi, W. Yu, and T. Pradeep Nanofluids: Science and Technology 2007 Wiley Interscience New Jersey
6. J. Eastman, S.U.S. Choi, S. Lib, W. Yu, and L.J. Thompson Anomalously increased effective thermal conductivities of ethylene-glycol-based nanofluids containing copper nanoparticles Appl. Phys. Lett. 78 6 2001 718 720
7. J. Buongiorno, W. Hu, Nanofluid coolants for advanced nuclear power plants, in: paper no. 5705, Proc. ICAPP '05, Seoul, May 15-19, 2005.
8. A.V. Kuznetsov, and D.A. Nield Natural convection boundary-layer of a nanofluid past a vertical plate Int. J. Therm. Sci. 49 2010 243 247
9. D.A. Nield, and A.V. Kuznetsov The Cheng-Minkowycz problem for natural convection boundary-layer flow in a porous medium saturated by a nanofluid Int. J. Heat Mass Transfer 52 2009 5792 5795
10. P. Cheng, and W.J. Minkowycz Free convection about a vertical flat plate embedded in a porous medium with application to heat transfer from a dike J. Geophys. Res. 82 1977 2040 2044
11. W.A. Khan, and I. Pop Boundary-layer flow of a nanofluid past a stretching sheet Int. J. Heat Mass Transfer 53 2010 2477 2483
12. D.Y. Tzou Thermal instability of nanofluids in natural convection Int. J. Heat Mass Transfer 51 2008 2967 2979
13. D.Y. Tzou Instability of nanofluids in natural convection ASME J. Heat Transfer 130 2008 1 9
14. N. Bachok, A. Ishak, and I. Pop Boundary layer flow of nanofluid over a moving surface in a flowing fluid Int. J. Therm. Sci. 49 9 2010 1663 1668
15. G. Polidori, S. Fohanno, and C.T. Nguyen A note on heat transfer modelling of Newtonian nanofluids in laminar free convection Int. J. Therm. Sci. 46 2007 739 744
16. C.J. Ho, M.W. Chen, and Z.W. Li Numerical simulation of natural convection of nanofluid in a square enclosure: effects due to uncertainties of viscosity and thermal conductivity Int. J. Heat Mass Transfer 51 2008 4506 4516
17. N. Putra, W. Roetzel, and S.K. Das Natural convection of nano-fluids Int. J. Heat Mass Transfer 39 2003 775 784
18. S.P. Jang, and S.U.S. Choi Cooling performance of a microchannel heat sink with nanofluids Appl. Therm. Eng. 26 2006 2457 2463
19. A.G.A. Nanna, T. Fistrovich, K. Malinski, S. Choi, Thermal transport phenomena in buoyancy-driven nanofluids, in: Proc. 2005 ASME Int. Mechanical Engineering Congress and RD&D Exposition, 15-17 November, Anaheim, California, USA, 2004.
20. F.C. Lai Coupled heat and mass transfer by mixed convection from a vertical plate in a saturated porous medium Int. Commun. Heat Mass Transfer 18 1991 93 106
21. A. Bejan, and K.R. Khair Heat and mass transfer by natural convection in a porous medium Int. J. Heat Mass Transfer 28 1985 909 918
22. F.C. Lai, and F.A. Kulacki Coupled heat and mass transfer by natural convection from vertical surface in porous medium Int. J. Heat Mass Transfer 34 1991 1189 1194
23. P.V.S.N. Murthy, and P. Singh Heat and mass transfer by natural convection in a non-Darcian porous medium Acta Mech. 138 1999 243 254
24. O. Anwar Bég, H.S. Takhar, T.A. Bég, R. Bè, and S. Rawat Nonlinear Magneto-heat transfer in a fluid-particle suspension flowing via a non-Darcian channel with heat source and buoyancy effects: numerical study J. Engrg. Sci. 19 1 2008 63 88 King Abdul Aziz University
25. R. Bè, R. Sharma, and O.A. Bég Oscillatory chemically-reacting MHD free convection heat and mass transfer in a porous medium with Soret and Dufour effects: finite element modeling Int. J. Appl. Math. Mech. 5 6 2009 15 37
26. P. Cheng Combined free and forced convection flow about inclined surfaces in porous media Int. J. Heat Mass Transfer 20 1977 807 814
27. Ali J. Chamkha, Camille Issa, and Khalil Khanafer Natural convection from an inclined plate embedded in a variable porosity porous medium due to solar radiation Int. J. Therm. Sci. 41 2002 73 81
28. M.S. Alam, M.M. Rahman, and M.A. Sattar Similarity solutions for hydromagnetic free convective heat and mass transfer flow along a semi-infinite permeable inclined flat plate with heat generation and thermophoresis Nonlinear Anal. Model. Control 12 2007 433 445
29. M.M. Rahman, A. Aziz, and M.A. Al-Lawatia Heat transfer in micropolar fluid along an inclined permeable plate with variable fluid properties Int. J. Therm. Sci. 49 2010 993 1002
30. O. Anwar Bég, H.S. Takhar, R. Bè, S. Rawat, and V.R. Prasad Numerical study of heat transfer of a third grade viscoelastic fluid in non-Darcian porous media with thermophysical effects Phys. Scr. 77 2008 1 11
31. J.N. Reddy An Introduction to the Finite Element Method 1985 McGraw-Hill Book Co. New York
32. P. Rana, and R. Bè Flow and heat transfer of a nanofluid over a nonlinearly stretching sheet: a numerical study Comm. Nonlinear Sci. Numer. Simulat. 17 1 2012 212 226
33. O. Anwar Bég, R. Bè, and M.M. Rashidi Numerical Simulation in Micropolar Fluid Dynamics: Mathematical Modelling of Nonlinear Flows of Micropolar Fluids 2011 Lambert Academic Publishing Saarbrücken, Germany p. 296
34. P. Keblinski, Nanofluids for enhanced thermal transport: understanding and controversy, in: Symposium II Nanoscale Heat Transport - From Fundamentals to Devices, Materials Research Society Spring Symposium, 10-13 April, San Francisco, USA, 2007.
35. P. Ravi, P. Bhattacharya, and P.E. Phelan Thermal conductivity of nanoscale colloidal solutions (Nanofluids) Phys. Rev. Lett. 94 2005 25901-1 25901-4
36. J. Zueco, O. Anwar Bég, H.S. Takhar, and V.R. Prasad Thermophoretic hydromagnetic dissipative heat and mass transfer with lateral mass flux, heat source, Ohmic heating and thermal conductivity effects: network simulation numerical study Appl. Therm. Eng. 29 2009 2808 2815
37. S.L. Goren Thermophoresis of aerosol particles into laminar boundary layer on a flat plate J. Colloid Interface Sci. 61 1977 77 85
38. L. Talbot, R.K. Cheng, R.W. Schefer, and D.R. Willis Thermophoresis of particles in a heated boundary layer J. Fluid Mech. 101 1980 737 758
39. K.J. Bathe Finite Element Procedures 1996 Prentice-Hall New Jersey, USA
40. A. Lenert, Nanofluid-based receivers for high-temperature, high-flux direct solar collectors, MS Thesis, Dept. of Mechanical Engineering Massachusetts Institute of Technology, USA, 2010.
41. T.A. Bég, O. Anwar Bég, M.M. Rashidi, M. Asadi, Homotopy semi-numerical modelling of transient nanofluid convection flow from an isothermal spherical body in a permeable regime: A hybrid solar collector, Nanoscale Res. Lett. (2011) (submitted for publication).