[1]
Sakiadis B. C., Boundary-layer behavior on continuous solid surfaces: I. boundary-layer equations for two-dimensional and axisymmetric flow, AIChE J., 7(1) (1961), pp. 26–28.

[2]
Sakiadis B. C., Boundary-layer behavior on continuous solid surfaces: II. the boundary layer on a continuous flat surface, AIChE J., 7(2) (1961), pp. 221–225.

[3]
Sakiadis B. C., Boundary-layer behavior on continuous solid surfaces: III. the boundary layer on a continuous cylindrical surface, AIChE J., 7(3) (1961), pp. 467–472.

[4]
Tsou F., Sparrow E. and Goldstein R., Flow and heat transfer in the boundary layer on a continuous moving surface, Int. J. Heat Mass Transfer, 10(2) (1967), pp. 219–235.

[5]
Crane L., Flow past a stretching plate, Zeitschrift für angewandte Mathematik und Physik ZAMP, 21(4) (1970) pp. 645–647.

[6]
Chakrabarti A. and Gupta A. S., Hydromagnetic flow and heat transfer over a stretching sheet, Quarterly Appl. Math., 37 (1979), pp. 73–78.

[7]
Grubka L. J. and Bobba K. M., Heat transfer characteristics of a continuous, stretching surface with variable temperature, J. Heat Transfer, 107 (1985), pp. 248–250.

[8]
Andersson H., Bech K. and Dandapat B., Magnetohydrodynamic flow of a power-law fluid over a stretching sheet, Int. J. Nonlinear Mech., 27(6) (1992), pp. 929–936.

[9]
Chen C. H., Laminar mixed convection adjacent to vertical, continuously stretching sheets, Heat Mass Transfer, 33(5-6) (1998), pp. 471–476.

[10]
Vajravelu K. and Rollins D., Hydromagnetic flow of a second grade fluid over a stretching sheet, Appl. Math. Comput., 148(3) (2004), pp. 783–791.

[11]
Cortell R., A note on magnetohydrodynamic flow of a power-law fluid over a stretching sheet, Appl. Math. Comput., 168(1) (2005), pp. 557–566.

[12]
Abel M. S. and Mahesha N., Heat transfer in MHD viscoelastic fluid flow over a stretching sheet with variable thermal conductivity, non-uniform heat source and radiation, Appl. Math. Model., 32(10) (2008), pp. 1965–1983.

[13]
Aziz A., A similarity solution for laminar thermal boundary layer over a flat plate with a convective surface boundary condition, Commun. Nonlinear Sci. Numer. Simulation, 14(4) (2009), pp. 1064–1068.

[14]
Yohannes K. and Shankar B., Heat and mass transfer in mhd flow of nanofluids through a porous media due to a stretching sheet with viscous dissipation and chemical reaction effects, Caribbean J. Sci. Tech., 1 (2013),, pp. 01–17.

[15]
Choi S., Enhancing thermal conductivity of fluids with nanoparticles, developments and applications of non-newtonian flows, Argonne National Laboratory, United States, 66 (1993), pp. 99–105.

[16]
Kang H. U., Kim S. H. and Oh J. M., Estimation of thermal conductivity of nanofluid using experimental effective particle volume, Exp. Heat Transfer, 19(3) (2006), pp. 181–191.

[17]
Vasu V., Rama K. K. and Chandra A. K. S., Empirical correlations to predict thermophysical and heat transfer characteristics of nanofluids, Thermal Sci., 12 (2008), pp. 27–37.

[18]
Rudyak V., Belkin A. and Tomilina E., On the thermal conductivity of nanofluids, Tech. Phys. Lett., 36(7) (2010), pp. 660–662.

[19]
Aziz A., Khan W. and Pop I., Free convection boundary layer flow past a horizontal flat plate embedded in porous medium filled by nanofluid containing gyrotactic microorganisms, Int. J. Thermal Sci., 56(0) (2012), pp. 48–57.

[20]
Wang X.-Q. and Mujumdar A. S., Heat transfer characteristics of nanofluids: a review, Int. J. Thermal Sci., 46(1) (2007), pp. 1–19.

[21]
Wen D. and Ding Y., Experimental investigation into convective heat transfer of nanofluids at the entrance region under laminar flow conditions, Int. J. Heat Mass Transfer, 47(24) (2004), pp. 5181–5188.

[22]
Xuan Y. and Li Q., Heat transfer enhancement of nanofluids, Int. J. Heat Fluid Flow, 21(1) (2000), pp. 58–64.

[23]
Albadr J., Tayal S. and Alasadi M., Heat transfer through heat exchanger using al_{2}o_{3} nanofluid at different concentrations, Case Studies Thermal Eng., 1(1) (2013), pp. 38–44.

[24]
Abbasbandy S., A numerical solution of blasius equation by adomian's decomposition method and comparison with homotopy perturbation method, Chaos, Solitons & Fractals, 31(1) (2007), pp. 257–260.

[25]
Elgazery N. S., Numerical solution for the falknerskan equation, Chaos, Solitons & Fractals, 35(4) (2008), pp. 738–746.

[26]
Kuo B. L., Heat transfer analysis for the Falkner–Skan wedge flow by the differential transformation method, Int. J. Heat Mass Transfer, 48(2324) (2005), pp. 5036–5046.

[27]
Wazwaz A. M., The variational iteration method for solving two forms of blasius equation on a half-infinite domain, Appl. Math. Comput., 188(1) (2007), pp. 485–491.

[28]
Liao S., Beyond Perturbation: Introduction to the Homotopy Analysis Method, CRC Series–Modern Mechanics and Mathematics, Chapman & Hall/CRC Press, 2004.

[29]
Yao B. and Chen J., A new analytical solution branch for the blasius equation with a shrinking sheet, Appl. Math. Comput., 215(3) (2009), pp. 1146–1153.

[30]
Yao B. and Chen J., Series solution to the falknerskan equation with stretching boundary, Appl. Math. Comput., 208(1) (2009), pp. 156–164.

[31]
Noiey A. R., Haghparast N., Miansari M. and Ganji D. D., Application of homotopy perturbation method to the mhd pipe flow of a fourth grade fluid, J. Physics: Conference Series, 96(1) (2008), 012079.

[32]
Motsa S. S. and Shateyi S., A new approach for the solution of three-dimensional magnetohydrodynamic rotating flow over a shrinking sheet, Math. Problems Eng., 2010 (2010), 15 pages.

[33]
Makukula Z. G., Sibanda P., Motsa S. S. and Shateyi S., On new numerical techniques for the mhd flow past a shrinking sheet with heat and mass transfer in the presence of a chemical reaction, Math. Problems Eng., 2011 (2011), 19 pages.

[34]
Schieweck F., A-stable discontinuous Galerkin-Petrov time discretization of higher order, J. Numer. Math., 18 (2010), pp. 25–57.

[35]
Matthies G. and Schieweck F., Higher order variational time discretizations for nonlinear systems of ordinary differential equations, Preprint 23/2011, Otto-von-Guericke Universität Magdeburg, Fakultät für Mathematik (2011).

[36]
Hussain S., Schieweck F. and Turek S., Higher order Galerkin time discretizations and fast multigrid solvers for the heat equation, J. Numer. Math., 19(1) (2011), pp. 41–61.

[37]
Haile E. and Shankar B., Heat and mass transfer through a porous media of MHD flow of nanofluids with thermal radiation, viscous dissipation and chemical reaction effects, American Chemical Science J., 4 (2014), pp. 828–846.

[38]
Hamad M., Analytical solution of natural convection flow of a nanofluid over a linearly stretching sheet in the presence of magnetic field, Int. Commun. Heat Mass Transfer, 38(4) (2011), pp. 487–492.

[39]
Kameswaran P., Narayana M., Sibanda P. and Murthy P., Hydromagnetic nanofluid flow due to a stretching or shrinking sheet with viscous dissipation and chemical reaction effects, Int. J. Heat Mass Transfer, 55 (2526) (2012), pp. 7587–7595.

[40]
Rosseland S., Theoretical Astrophysics: Atomic Theory and the Analysis of Stellar Atmosphere and Envelopes, The International Series of Monographs on Nuclear Energy: Reactor Design Physics, At the Clarendon Press, 1936.

[41]
Cess R., The interaction of thermal radiation with free convection heat transfer, Int. J. Heat Mass Transfer, 9(11) (1966), pp. 1269–1277.

[42]
Arpaci V. S., Effect of thermal radiation on the laminar free convection from a heated vertical plate, Int. J. Heat Mass Transfer, 11(5) (1968), pp. 871–881.

[43]
Cheng E. and Özişik M., Radiation with free convection in an absorbing, emitting and scattering medium, Int. J. Heat Mass Transfer, 15(6) (1972), pp. 1243–1252.

[44]
Hossain M. and Takhar H., Radiation effect on mixed convection along a vertical plate with uniform surface temperature, Heat Mass Transfer, 31(4) (1996), pp. 243–248.

[45]
Siddiqa S., Hossain M. and Saha S. C., The effect of thermal radiation on the natural convection boundary layer flow over a wavy horizontal surface, Int. J. Thermal Sci., 84 (2014), pp. 143–150.

[46]
Srivastava A. C. and Hazarika G. C., Shooting method for third order simultaneous ordinary differential equations with application to magnetohydrodynamic boundary layer, Math. Problems Eng., 40 (1990), pp. 263–273.