[1] Ahmadi, G., Self-similar solution of incompressible micropolar boundary layer flow over a semi-infinite plate, Int. J. Eng. Sci., 14, 1976, 639–646.
[2] Andersson, H.I., MHD flow of a viscoelastic fluid past a stretching surface, Acta Mech., 95, 1992, 227–230.
[3] Reddy, S.R.R., Bala Anki Reddy, P., Bhattacharyya, K., Effect of nonlinear thermal radiation on 3D magneto slip flow of Eyring-Powell nanofluid flow over a slendering sheet with binary chemical reaction and Arrhenius activation energy, Adv. Powder Technol., 2019, 1-11, in press.
[4] Acharya, N., Das, K., Kumar Kundu, P., Ramification of variable thickness on MHD TiO2 and Ag nanofluid flow over a slendering stretching sheet using NDM, Eur. Phys. J. Plus., 131, 2016, 1–16.
[5] Reddy, S.R.R., Bala Anki Reddy, P., Suneetha, S., Magnetohydrodynamic flow of blood in a permeable inclined stretching surface with viscous dissipation, non-uniform heat source/sink and chemical reaction, Front. Heat Mass Transf., 10, 2018, 1–10.
[6] Nayak, M.K., Akbar, N.S., Tripathi, D., Khan, Z.H., Pandey, V.S., MHD 3D free convective flow of nanofluid over an exponentially stretching sheet with chemical reaction, Adv. Powder Technol., 28, 2017, 2159–2166.
[7] Srinivas, S., Reddy, P.B.A., Prasad, B.S.R. V., Effects of Chemical Reaction and Thermal Radiation on Mhd Flow Over an Inclined Permeable Stretching Surface With Non-Uniform Heat Source/Sink: an Application To the Dynamics of Blood Flow, J. Mech. Med. Biol., 14, 2014, 1–24.
[8] Rashad, A.M., Impact of thermal radiation on MHD slip flow of a ferrofluid over a non-isothermal wedge, J. Magn. Magn. Mater., 422, 2017, 25–31.
[9] Reddy, P.B.A., Suneetha, S., Effects of homogeneous-heterogeneous chemical reaction and slip velocity on MHD stagnation flow of a micropolar fluid over a permeable stretching/shrinking surface embedded in a porous medium, Front. Heat Mass Transf., 8, 2017, 1–11.
[10] Reddy, P.B.A., MHD boundary layer slip flow of a Casson fluid over an exponentially stretching surface in the presence of thermal radiation and chemical reaction, J. Nav. Archit. Mar. Eng., 3, 2016, 165–177.
[11] Pal, D., Roy, N., Vajravelu, K., Effects of thermal radiation and Ohmic dissipation on MHD Casson nanofluid flow over a vertical non-linear stretching surface using scaling group transformation, Int. J. Mech. Sci., 114, 2016, 257–267.
[12] Khader, M.M., Megahed, A.M., Numerical solution for boundary layer flow due to a nonlinearly stretching sheet with variable thickness and slip velocity, Eur. Phys. J. Plus., 128, 2013, 1–7.
[13] Soomro, F.A., Haq, R. ul, Khan, Z.H., Zhang, Q., Passive control of nanoparticle due to convective heat transfer of Prandtl fluid model at the stretching surface, Chinese J. Phys., 55, 2017, 1561–1568.
[14] Hosseini, E., Loghmani, G.B., Heydari, M., Rashidi, M.M., Numerical investigation of velocity slip and temperature jump effects on unsteady flow over a stretching permeable surface, Eur. Phys. J. Plus., 132, 2017, 1–16.
[15] Fang, T., Zhang, J., Zhong, Y., Boundary layer flow over a stretching sheet with variable thickness, Appl. Math. Comput., 218, 2012, 7241–7252.
[16] Bala Anki Reddy, P., Magnetohydrodynamic flow of a Casson fluid over an exponentially inclined permeable stretching surface with thermal radiation and chemical reaction, Ain Shams Eng. J., 7, 2016, 593–602.
[17] Eringen, A.C., Theory of Micropolar Fluids, J. Math. Mech., 16, 1966, 1–18.
[18] Eringen, A.C., Theory of thermomicrofluids, J. Math. Anal. Appl., 38, 480–496.1972,
[19] Rahman, M.M., Al-Lawatia, M., Effects of higher-order chemical reaction on micropolar fluid flow on a power-law permeable stretched sheet with variable concentration in a porous medium, Can. J. Chem. Eng., 88, 2010, 23–32.
[20] Srinivas, S., Reddy, P.B.A., Prasad, B.S.R.V., Non-Darcian unsteady flow of a micropolar fluid over a porous stretching sheet with thermal radiation and chemical reaction, Heat Transf. Res., 44, 2015, 172–187.
[21] Gupta, D., Kumar, L., Anwar Bég, O., Singh, B., Finite Element Analysis of MHD Flow of Micropolar Fluid over a Shrinking Sheet with a Convective Surface Boundary Condition, J. Eng. Thermophys., 27, 2018, 202–220.
[22] Ayano, M.S., Sikwila, S.T., Shateyi, S., MHD Mixed Convection Micropolar Fluid Flow through a Rectangular Duct, Math. Probl. Eng., 2018, 2018, 1–8.
[23] Ibrahim, S.M., Kumar, V., Raju, C.S.K., Possessions of viscous dissipation on radiative MHD heat and mass transfer flow of a micropolar fluid over a porous stretching sheet with chemical reaction, Transp. Phenom. Nano Macro Scales., 6, 2018, 60–71.
[24] Shamshuddin, M.D., Satya Narayana, P.V., Primary and secondary flows on unsteady MHD free convective micropolar fluid flow past an inclined plate in a rotating system: A finite element analysis, Fluid Dyn. Mater. Process., 14, 2018, 57–86.
[25] Pal, D., Mandal, G., Thermal radiation and MHD effects on boundary layer flow of micropolar nanofluid past a stretching sheet with non-uniform heat source/sink, Int. J. Mech. Sci., 126, 2017, 308–318.
[26] Reddy, P.B.A., Sekhar, D.V., Effects of radiation on MHD mixed convection flow of a micropolar fluid over a heated stretching surface with heat generation/absorption, Int. J. Eng. Res. Appl., 3, 2013, 572–581.
[27] Gnaneswara Reddy, M., Reddy, G.R.S., Micropolar fluid flow over a nonlinear stretching convectively heated vertical surface in the presence of Cattaneo-Christov heat flux and viscous dissipation, Front. Heat Mass Transf., 8, 2017, 1–9.
[28] Ramzan, M., Chung, J.D., Ullah, N., Partial slip effect in the flow of MHD micropolar nanofluid flow due to a rotating disk – A numerical approach, Results Phys., 7, 2017, 3557–3566.
[29] Chamkha, A.J., Jaradat, M., Pop, I., Three-Dimensional Micropolar Flow due to a Stretching Flat Surface, Int. J. Fluid Mech. Res., 30, 2003, 357–366.
[30] Ahmad, K., Nazar, R., Ishak, A., Pop, I., Unsteady three-dimensional boundary layer flow due to a stretching surface in amicropolar fluid, Int. J. Numer. Methods Fluids, 68, 2012, 1561–1573.
[31] Subhani, M., Nadeem, S., Numerical analysis of 3D micropolar nanofluid flow induced by an exponentially stretching surface embedded in a porous medium, Eur. Phys. J. Plus., 132, 2017, 1–12.
[32] Mabood, F., Ibrahim, S.M., Rashidi, M.M., Shadloo, M.S., Lorenzini, G., Non-uniform heat source/sink and Soret effects on MHD non-Darcian convective flow past a stretching sheet in a micropolar fluid with radiation, Int. J. Heat Mass Transf.,93, 2016, 674–682.
[33] Kumari, M., Takhar, H.S., Nath, G., MHD flow and heat transfer over a stretching surface with prescribed wall temperature or heat flux, Heat & Mass Transfer, 25, 1990, 331–336.
[34] Attia, H.A., Unsteady MHD flow near a rotating porous disk with uniform suction or injection, Fluid Dyn. Res., 23, 1998, 283–290.
[35] Khan, M., Malik, M.Y., Salahuddin, T., Hussian, A., Heat and mass transfer of Williamson nanofluid flow yield by an inclined Lorentz force over a nonlinear stretching sheet, Results Phys., 8, 2018, 862–868.