[1]
Ackerberg R. C., The viscous incompressible flow inside a cone, J. Fluid Mech., 21 (1971), pp. 47–81.

[2]
Ali F. M., Nazar R., Arfin N. M. and Pop I., MHD stagnation point flow and heat transfer towards stretching sheet with induced magnetic field, Appl. Math. Mech., 32 (2011), pp. 409–418.

[3]
Ashraf M., Asghar S. and Hossain M. A., *Thermal radiation effects on hydromagnetic mixed convection flow along a magnetized vertical porous plate*, Math. Problems Eng., Article ID 686594, DOI: 10.1155/2010/686594, (2010).

[4]
Ashraf M., Asghar S. and Hossain M. A., Computational study of combined effects of conduction-radiation and hydromagnetics on natural convection flow past magnetized permeable plate, Appl. Math. Mech., 33 (2012), pp. 731–750.

[5]
Ashraf M., Asghar S. and Hossain M. A., Fluctuating hydromagnetic natural convection flow past a magnetized vertical surface in the presence of thermal radiation, Thermal Sci. J., 16 (2012), pp. 1081–1096.

[6]
Ashraf M., Ahmad U., Ahmad M. and Sultana N., Computational study of mixed convection flow with algebraic decay of mainstream velocity in the presence of applied magnetic field, J. Appl. Mech. Eng., 4 (2015), 175. doi: 10.4172/2168-9873.1000175.

[7]
Bikash S. and Sharma H. G., MHD flow and heat transfer from continuous surface in uniform free stream of non newtonian fluid, Appl. Math. Mech., 28 (2007), pp. 1467–1477.

[8]
Brown S. and Stewartson K., On similarity solutions of the boundary-layer equations with algebraic decay, J. Fluid Mech., 23 (1965), pp. 673–687.

[9]
Buckmaster J., Separation and magnetohydrodynamics, J. Fluid Mech., 38 (1969), pp. 481–498.

[10]
Chawla S. S., Fluctuating boundary layer on a magnetized plate, Proc. Comb. Phil. Soc., 63 (1967), 513.

[11]
Clarke J. F., Transpiration and natural convection the vertical plate problem, J. Fluid Mech., 57 (1973), pp. 45–61.

[12]
Clarke J. F. and Riley N., Natural convection induced in a gas by the presence of a hot porous horizontal surface, Quart. J. Mech. Appl. Math., 28 (1975), pp. 373–396.

[13]
Davies T. V., The magnetohydrodynamic boundary layer in two-dimensional steady flow past a semi-infinite flat plate, Part I, Uniform conditions at infinity, Proceeding of the Royal Society of London Series A, 273 (1963), pp. 496–507.

[14]
Davies T. V., The magnetohydrodynamic boundary layer in two-dimensional steady flow past a semi-infinite flat plate, Part III, Influence of adverse magneto-dynamic pressure gradient, Proceeding of the Royal Society of London Series A, 273 (1963), pp. 518–537.

[15]
Ali F., Khan I., Samiulhaq and Shafie S., Conjugate effects of heat transfer on MHD free convection flow over an inclined plate embeded in porous media, 8 (2013).

[16]
Ali F., Khan I., Samiulhaq and Shafie S., Effects of wall shear stress on unsteady MHD conjugate flow in porous medium with ramped wall temperature, Plos One, 9 (2014), 90280.

[17]
Glauert M. B., The boundary layer on a magnetized plate, J. Fluid Mech., 12 (1962), 625.

[18]
Goldstein S., On backward boundary layers and flow in converging passages, J. Fluid Mech., 21 (1965), pp. 33–45.

[19]
Gupta A. S., Misra J. C. and Reza M., Magnetohydrodynamic shear flow along a flat plate with uniform suction or blowing, ZAMP, 56 (2005), pp. 1030–1047.

[20]
Hildyard T., Falkner-Skan problem in magnetohydrodynamics, Phys. Fluids, 15 (1972), pp. 1023–1027.

[21]
Ingham D. B., The magnetogasdynamic boundary layer for a thermally conducting plate, Quart. J. Mech. Appl. Math., 20 (1967), pp. 347–364.

[22]
Merkin J. H., On solutions of the boundary-layer equations with algebraic decay, J. Fluid Mech., 88 (1978), pp. 309–321.

[23]
Merkin H. J., The effects of blowing and suction on free convection boundary layers, Int. J. Heat Mass Transfer, 18 (1975), pp. 237–244.

[24]
Shit G. C. and Haldar R., Effect of thermal radiation on MHD viscous fluid flow and heat transfer over non linear shirking porous plate, Appl. Math. Mech., 32 (2011), pp. 677–688.

[25]
Sparrow E. M. and Cess R. D., Free convection with blowing or suction, J. Heat Transfer, 83 (1961), pp. 387–396.

[26]
Su X. H. and Zheng L. C., Approximate solution to MHD Falkner-Skan flow over permeable wall, Appl. Math. Mech., 32 (2011), pp. 401–408.

[27]
Tan C. W. and Wang C. T., Heat transfer in aligned-field magnetohydrodynamic flow past a flat plate, Int. J. Heat Mass Transfer, 11 (1967), pp. 319–329.

[28]
Uddin M. J., Waqar Khan A. and Ismail I. A., MHD free convection boundary layer flow of nanofluid past a flat vertical plate with newtonian heating boundary conditions, Plos One, 7 (2012), 49499.

[29]
Vedhanayagam M., Altenkrich R. A. and Eichhorn R., A transformation of the boundary layer equations for free convection past a vertical flat plate with arbitrary blowing and wall temperature variations, Int. J. Heat Mass Transfer, 23 (1980), pp. 1286–1288.

[30]
Zueco J. and Ahmed S., Combined heat and mass transfer by convection MHD flow along a porous plate with chemical reaction in presence of heat source, Appl. Math. Mech., 31 (2010), pp. 1217–1230.