[1] Hayat, T., Khan, M.I., Waqas, M., Alsaidi, A. Effectiveness of Magnetic Nanoparticles in Radiative Flow of Eyering Powell Fluid, Journal of Molecular Liquids, 231, 2017, 126-33.
[2] Hayat, T., Sajjad, R., Muhammad, T., Alsaedi, A., Ellahi, R., On MHD Non-linear Stretching Flow of Powell Eyring Nanomaterial., Results in Physics, 7, 2017, 535-43.
[3] Morris, J.F., A review of Microstructure in Concentrated Suspensions and its Implication for Rheology and Bulk Flow, Rheological Acta, 48, 2009, 909-923.
[4] Malkin, A.Y., Non-Newtonian Viscosity in Steady-state Shear Flows, Journal of Non-Newtonian Fluid Mechanics, 192, 2013, 48-65.
[5] Williamson, R.V., The Flow of Pseudoplastic Materials, Industrial & Engineering Chemistry, 21(11), 1929, 1108-1111.
[6] Nadeem, S., Akbar, N.S., Numerical Solutions of Peristaltic Flow of Williamson Fluid with Radially Varying MHD in an Endoscope, International Journal for Numerical Methods in Fluids, 66(2), 2011, 212-220.
[7] Nadeem, S., Akram, S., Influence of Inclined Magnetic field on peristaltic flow of a Williamson fluid model in an inclined symmetric or asymmetric channel, Mathematical and Computer Modelling, 52(1-2), 2010, 107-119.
[8] Vasudev, C., Rao, U.R., Reddy, M.S., Rao, G.P., Peristaltic Pumping of Williamson Fluid through a porous medium in a horizontal channel with heat transfer, American Journal of Scientific and Industrial Research, 1(3), 2010, 656-666.
[9] Gorla, R.S.R., Gireesha, B.J., Dual solutions for Stagnation-point Flow and Convective Heat Transfer of a Williamson Nanofluid past a stretching/shrinking sheet, Heat and Mass Transfer, 52(6), 2016, 1153-1162.
[10] Fang, T., Zhang, J., Zhong, Y., Boundary layer flow over a stretching sheet with variable thickness, Applied Mathematics and Computation, 218(13), 2012, 7241-7252.
[11] Subhashini, S.V., Sumathi, R., Pop, I., Dual solutions in a thermal diffusive flow over a stretching sheet with variable thickness, International Communications in Heat and Mass Transfer, 48, 2013, 61-66.
[12] Kumar, K.G., Rudraswamy, N.G., Gireesha, B.J., Manjunatha, S., Non linear thermal radiation effect on Williamson fluid with particle-liquid suspension past a stretching surface, Results in Physics, 7, 2017 3196-3202.
[13] Ramzan, M., Bilal, M., Chung, J.D., MHD stagnation point Cattaneo–Christov heat flux in Williamson fluid flow with homogeneous heterogeneous reactions and convective boundary condition A numerical approach, Journal of Molecular Liquids, 225, 2017, 856-862.
[14] Garoosi, F., Hoseininejad, F., Rashidi, M.M. Numerical study of natural convection heat transfer in a heat exchanger filled with nanofluids, Energy, 109, 2016, 664-678.
[15] Soid, S.K., Ishak, A., Pop, I., Boundary Layer Flow past a continuously moving thin needle in a nanofluid, Applied Thermal Engineering, 114, 2017, 58-64.
[16] Raju, R.S., Reddy, G.J., Rao, J.A., Rashidi, M.M., Gorla, R.S.R., Analytical and Numerical study of unsteady MHD free convection flow over an exponentially moving vertical plate with Heat Absorption, International Journal of Thermal Sciences, 107, 2016, 303–315.
[17] Choi, S.U., Eastman, J.A., Enhancing thermal conductivity of fluids with nanoparticles (No. ANL/MSD/CP-84938; CONF-951135-29), Argonne National Lab., IL (United States).
[18] Kuznetsov, A.V., Nield, D.A., Natural convective boundary-layer flow of a nanofluid past a vertical plate, International Journal of Thermal Sciences, 49(2), 2010, 243-247.
[19] Makinde, O D., Aziz, A., Boundary layer flow of a nanofluid past a stretching sheet with a convective boundary condition, International Journal of Thermal Sciences, 50(7), 2011, 1326-1332.
[20] Kakaç, S., Pramuanjaroenkij, A., Review of convective heat transfer enhancement with nanofluids, International Journal of Heat and MassTransfer, 52(13-14), 2009, 3187-3196.
[21] Mnyusiwalla, A., Daar, A.S., Singer, P.A., ‘Mind the gap’: science and ethics in nanotechnology, Nanotechnology, 14(3), 2003, R9.
[22] Olanrewaju, P.O., Olanrewaju, M.A., Adesanya, A.O., Boundary layer flow of nanofluids over a moving surface in a flowing fluid in the presence of radiation, International Journal of Applied Science and Technology, 2(1), 2012, 122-131.
[23] Wang, C.Y., Free convection on a vertical stretching surface, Zeitschrift für Angewandte Mathematik und Mechanik, 69(11), 1989, 418-420.
[24] Reddy, M.G., Magnetohydrodynamics and radiation effects on unsteady convection flow of micropolar fluid past a vertical porous plate with variable wall heat flux, ISRN thermodynamics, 2, 2012, 146263.
[25] Akbar, N.S., Nadeem, S., Haq, R.U., Khan, Z.H., Radiation effects on MHD stagnation point flow of nano fluid towards a stretching surface with convective boundary condition, Chinese Journal of Aeronautics, 26(6), 2013, 1389-1397.
[26] Reddy, G., Thermophoresis effects on MHD combined heat and mass transfer in two-dimensional flow over an inclined radiative isothermal permeable surface, Acta Technica CSAV, 58(1), 2013, 41-58.
[27] Maleque, K., Effects of exothermic/endothermic chemical reactions with Arrhenius activation energy on MHD free convection and mass transfer flow in presence of thermal radiation, Journal of Thermodynamics, 2013, 692516.
[28] Zhang, J., Li, Y., Xie, J., Numerical simulation of fractional control system using Chebyshev polynomials, Mathematical Problems in Engineering, 2018, 4270764.
[29] Shafique, Z., Mustafa, M., Mushtaq, A., Boundary layer flow of Maxwell fluid in rotating frame with binary chemical reaction and activation energy, Results in Physics, 6, 2016, 627-633.
[30] Hemeda, A.A., Eladdad, E.E., New iterative methods for solving Fokker-Planck equation, Mathematical Problems in Engineering, 2018, 6462174.
[31] Siddique, I., Akgül, A., Analysis of MHD generalized first problem of Stokes’ in view of local and non-local fractal fractional differential operators, Chaos, Solitons & Fractals, 140, 2020, 110161
[32] Asjad, M.I., Ikram, M.D., Akgül, A., Analysis of MHD viscous fluid flow through porous medium with novel power law fractional differential operator, Physica Scripta, 95, 2020, 115209.
[33] Hashemi, M.S., Akgül, A., On the MHD boundary layer flow with diffusion and chemical reaction over a porous flat plate with suction/blowing: two reliable methods, Engineering with Computers, 2019, DOI: 0.1007/s00366-019-00876-0.
[34] Sheikholeslami, M., Seyyed A.F., Ahmad S., and Houman B., Performance of solar collector with turbulator involving nanomaterial turbulent regime, Renewable Energy, 163, 2020, 1222-1237.
[35] Sheikholeslami, M., Farshad, S.A., Nanoparticle transportation inside a tube with quad-channel tapes involving solar radiation, Powder Technology, 378, 2021, 145-159.
[36] Nandi, s., Kumbhakar, B., Navier's slip effect on carreau nanouid flow past a convectively heated wedge in the presence of nonlinear thermal radiation and magnetic field, international communications in heat and mass transfer, 118, 2020, 104813.
[37] ahmed, s.e., mahdy, a., buongiorno's nanofluid model for mixed convection flow over a vertical porous wedge with convective boundary conditions, journal of porous media, 23(10), 2020, 1001-1014.
[38] Xiang, G., Li, H., Cao, R., Chen, X., Study of the Features of Oblique Detonation Induced by a Finite Wedge in Hydrogen-Air Mixtures with Varying Equivalence Ratios, Fuel, 264, 2020, 116854.
[39] Ahmad, R., Mustafa, M., Turkyilmazoglu, M., Buoyancy effects on nanofluid flow past a convectively heated vertical Riga-plate: A numerical study, International Journal of Heat and Mass Transfer, 111, 2017,827-835.
[40] Rajagopal, K.R., Gupta, A.S., Na, T.Y., A note on the Falkner-Skan flows of a non-Newtonian fluid, International Journal of Non-Linear Mechanics, 18(4), 1983, 313-320.
[41] Ishak, A., Nazar, R., Pop, I., Falkner-Skan equation for flow past a moving wedge with suction or injection, Journal of Applied Mathematics and Computing, 25(1-2), 2007, 67-83.
[42] Kuo, B.L., Application of the differential transformation method to the solutions of Falkner-Skan wedge flow, Acta Mechanica, 164, 2003, 161–174.
[43] Ishak, A., Nazar, R., Pop, I., Moving wedge and flat plate in a micropolar fluid, International Journal of Engineering Science, 44, 2006, 1225–1236.
[44] Khan, M., Hamid, A., Numerical investigation on time-dependent flow of Williamson nanofluid along with heat and mass transfer characteristics past a wedge geometry, International Journal of Heat and Mass Transfer, 118, 2018, 480-491.
[45] Mahdy, A., Chamkha, A.J., Nabwey, A.H., Entropy analysis and unsteady MHD mixed convection stagnation point flow of Casson nano fluid around a rotating sphere, Alxendria Engineering Journal, 2020, doi.org/10.1016/j.aej.2020.04.028.