[1] S.U.S. Choi, Enhancing thermal conductivity of fluids with nanoparticles, {in: D A. Siginer, H.P. Wang (Eds.), Developments and Applications of Non-Newtonian Flows, ASME FED, 231/MD (66)}, 66, 99-105, (1995).
[2] J. Boungiorno, et al., A benchmark study of thermalconductivity of nanofluids,J. Appl. Phys., 106paper 094312,(2009).
[3] J. Buongiorno, Convective transport in nanofluids, J. Heat Transfer, 128 (2006) 240-250.
[4] P. Rana,R. Bhargava , Flow and heat transfer of a nanofluid over a nonlinearly stretching sheet: a numerical study. Commun. Nonlinear Sci. Numer. Simulat., 17, 212-226,(2012).
[5] M.A.A Hamad, Analytical solution of natural convection flow of a nanofluid over a linearly stretching sheet in the presence of magnetic field, Int. Comm. Heat Mass Transfer., 38, 487-492, (2011).
[6] A.J. Chamkha and A.M. Aly, MHD Free Convection Flow of a Nanofluid past a Vertical Plate in the Presence of Heat Generation or Absorption Effects. Chem. Eng, Commun., 198, 425-441, (2011).
[7] A.J. Chamkha, A.M. Rashad, and E. Al-Meshaiei, “Melting Effect on Unsteady Hydromagnetic Flow of a Nanofluid Past a Stretching Sheet.” Int. J. of Chem. Reactor Eng., 9:A113, (2011).
[8] A.J. Chamkha, A.M. Aly, H. Al-Mudhaf, Laminar MHD Mixed Convection Flow of a Nanofluid along a Stretching Permeable Surface in the Presence of Heat Generation or Absorption Effects, International Journal of Microscale and Nanoscale Thermal and Fluid Transport Phenomena, 2, 51-70, (2011).
[9] R.S.R. Gorla and A.J. Chamkha, Natural Convective Boundary Layer Flow over a Horizontal Plate Embedded in a Porous Medium Saturated with a Non-Newtonian Nanofluid.” International Journal of Microscale and Nanoscale Thermal and Fluid Transport Phenomena, 2, 211- 227, (2011).
[10] R.S.R. Gorla, A.J. Chamkha and A. Rashad, Mixed Convective Boundary Layer Flow over a Vertical Wedge Embedded in a Porous Medium Saturated with a Nanofluid: Natural Convection Dominated Regime. Nanoscale Research Letters, 6 (207), 1-9, (2011).
[11] N. Vishnu Ganesh, B. Ganga, A.K. Abdul Hakeem, Lie symmetry group analysis of magnetic field effects on free convective flow of a nanofluid over a semi infinite stretching sheet, J. Egyptian Math. Soc., 22, 304-310,(2014).
[12] N. Vishnu Ganesh, A. K. Abdul Hakeem , R. Jayaprakash , and B. Ganga, break Analytical and Numerical Studies on Hydromagnetic Flow of Water Based Metal Nanofuids Over a Stretching Sheet with Thermal Radiation Effect, J. Nanofluids , 3, 154-161, (2014).
[13] M. Govindaraju, N. Vishnu Ganesh, B. Ganga, A.K. Abdul Hakeem, Entropy generation analysis of magneto hydrodynamic flow of a nanofluid over a stretching sheet., J. Egyptian Math. Soc.,429-434(2014).
[14] M.M. Rashidi, N.Vishnu Ganesh , A.K. Abdul Hakeem and B. Ganga, Buoyancy Effect on MHD Flow of Nanofluid over a Stretching Sheet in the Presence of Thermal Radiation, J. Mol. liq., 234-238, (2014).
[15] A.K. Abdul Hakeem, N.Vishnu Ganesh, B.Ganga, Magnetic field effect on second order slip flow of nanofluid over a stretching/shrinking sheet with thermal radiation effect, J. Magn. Magn. Mater., 381, 243-257 (2015).
[16] A.V. Kuznetsov, D.A. Nield, Natural convective boundary layer flow of a nanofluid past a vertical plate. Int. J. Therm. Sci., 49, 243-247, (2010).
[17] A.V. Kuznetsov, D.A. Nield, Double-diffusive natural convective boundary-layer flow of a nanofluid past a vertical plate. Int. J. Therm. Sci., 50, 712-717, (2011).
[18] W.A. Khan, I. Pop, Boundary-layer flow of a nanofluid past a stretching sheet, Int. J. Heat Mass Transfer, 53,2477-2483, (2010).
[19] W.A. Khan, A. Aziz, Natural convection flow of a nanofluid over a vertical plate with uniform surface heat flux, Int. J. Therm. Sci., 50(7), 1207-1214, (2011).
[20] R.S.R. Gorla, A. Chamkha, Natural convective boundary layer flow over a horizontal plate embedded in a porous medium saturated with a nanofluid. J. Modern Phy., 2,62-71, (2011).
[21] A. Aziz, W.A. Khan, Natural convective boundary layer flow of a nanofluid past a convectively heated vertical plate, Int. J. Therm. Sci., 52, 83-90, (2012).
[22] F. S. Ibrahim, M. A. Mansour, M. A. A. Hamad, Lie group analysis of radiative and magnetic field effects on free convection and mass transfer flow past a semi-infinte vertical flat plate, Electronic Journal of Differential Equations, 39, 1-17, (2005).
[23] R.Muthucumaraswamy, B.Janakiraman, MHD and radiation effects on moving isothermal vertical plate with variable mass diffusion, Theoret. Appl. Mech., 33, 17-29, (2006).
[24] H. Yahyazadeh, D. D. Ganji, A. Yahyazadeh, M. T. Khalili, P. Jalili, and M. Jouya, Evaluation of natural convection flow of a nanofluid over a linearly stetching sheet in the presence of magnetic field by the Differential Transformation Method, Thermal Science, 16, 1281-1287, (2012).
[25] S.J. Liao, Beyond perturbation: Introduction to the homotopy analysis method, BocaRaton: Chapman Hall CRC Press,(2000).
[26] S.J. Liao, On the homotopy analysis method for nonlinear problems, Appl. Math. Comput., 147, 499-513, (2004).
[27] S.J. Liao, Y. Tan, A general approach to obtain series solutions of nonlinear differential equations, Stud. Appl. Math. , 119,297-355, (2007).
[28] S. Dinarvand, M.M. Rashidi, A Reliable Treatment of Homotopy Analysis Method for Two-Dimensional Viscous Flow in a Rectangular Domain Bounded by Two Moving Porous Walls, Nonlinear Analysis: Real World Applications 11 (3), 1502-1512, (2010).
[29] M.M. Rashidi, S.A. Mohimanian Pour, Analytic Approximate Solutions for Unsteady Boundary-Layer Flow and Heat Transfer due to a Stretching Sheet by Homotopy Analysis Method, Nonlinear Analysis: Modelling and Control 15 (1), 83-95, (2010).
[30] O. Anwar Bég, M.M. Rashidi, T.A. Bég, M. Asadi, Homotopy Analysis of Transient Magneto-Bio-Fluid Dynamics of Micropolar Squeeze Film in a Porous Medium: a Model for Magneto-Bio-Rheological Lubrication, J. Mechanics in Medicine and Biology, 12 (03), (2012).
[31] M.M. Rashidi, O. Anwar Bég, M.T. Rastegari, A Study of Non-Newtonian Flow and Heat Transfer over a Non-Isothermal Wedge Using the Homotopy Analysis Method, Chem. Eng. Communications 199 (2), 231-256, (2012).
[32] M.M. Rashidi, S.A. Mohimanian Pour, T. Hayat, S. Obaidat, Analytic Approximate Solutions for Steady Flow over a Rotating Disk in Porous Medium with Heat Transfer by Homotopy Analysis Method, Comput.Fluids 54, 1-9, (2012).
[33] M.M. Rashidi,·N. Freidoonimehr,·A. Hosseini, O. Anwar Bég,·T.-K. Hung, Homotopy Simulation of Nanofluid Dynamics from a Non-Linearly Stretching Isothermal Permeable Sheet with Transpiration, Meccanica, 49 (2),469-482, (2014).
[34] A Bejan, Convection Heat Transfer, Wiley, New York, NY, (1984).