[1] D.D. Ganji, S.H. Hashemi Kachapi, Analysis of nonlinear equations in fluids, Asian Academic Publisher Ltd, Hong Kong, 2011.
[2] Z. Ziabakhsh, G. Domairry, Analytic solution of natural convection flow of a non-Newtonian fluid between two vertical flat plates using homotopy analysis method, Communication nonlinear Science Numerical Simulation, 14,(2009) 1868-1880.
[3] M. Mustafa, T. Hayat, S. Obadiat, On heat and mass transfer in an unsteady squeezing flow between parallel plates, Mechanica, 47(2012) 1581-1589.
[4] A.M. Siddiqui, S. Irium, A.R. Ansari, Unsteady squeezing flow of viscous MHD fluid between parallel plates, Mathematical Modeling Analysis, 13 (2008) 565-576.
[5] S.O. Adesanya, J.A. Falade, Thermodynamic analysis of hydro magnetic third grade fluid flow through a channel filled with porous medium, Alexandria Engineering Journal, 14 (2015) 615-622.
[6] H.A. Hoshyar, D.D. Ganji, A.R. Borranc, M. Falahatid, Flow behavior of unsteady incompressible Newtonian fluid flow between two parallel plates via homotopy analysis method, Latin American Journal of Solids and
structures, 12 (2015) 1859-1869.
[7] T.G. Myers, J.P.F. Charprin, M.S. Tshehia, Flow of a variable viscosity fluid between parallel plates with shear heating, Applied Mathematical Modeling, 30 (2006) 799-815.
[8] A. Kargar, M. Akbarzade, Analytical solution of Natural convection Flow of a non-Newtonian between two vertical parallel plates using the Homotopy Perturbation Method, World Applied Sciences Journal, 20 (2012) 1459-1465.
[9] M. Hatami, D.D. Ganji, Heat transfer and fluid flow analysis of SA-TiO2 non-Newtonian nanofluid passing through porous media between two coaxial cylinder, Journal of Molecular Liquids, 188 (2013) 155-161.
[10] M. Hatami, D.D. Ganji, Natural convection of sodium alginate (SA) non-Newtonian nanofluid flow between two vertical flat plates by analytical and numerical methods, Thermal Engineering, 2 (2014) 14-22.
[11] M. Hatami, J. Hatami, M. Jafayar, G. Domairry, Differential transformation method for Newtonian and non-Newtonian fluid analysis: Comparison with HPM and numerical solution, Journal of Brazillian Society of Mechanical Science and Engineering, DOI 10.1007/s40430-014-0275-3.
[12] A.R. Ahmadi, A. Zahmatkesh, M. Hatami, D.D. Ganji , Comprehensive analysis of the flow and heat transfer for nanofluid over an unsteady stretching flat plate, Powder Technology, 258 (2014) 125-133.
[13] M. Sheikholeslami, D.D. Ganji, H.R. Ashorynejad, Investigation of squeezing unsteady nanofluid flow using ADM, Powder Technology, 239 (2013) 259-265.
[14] M. Sheikholeslami, M.M. Rashidi, D.M. Alsaad, H.B. Rokni, Steady nanofluid flow between parallel plates considering thermophoresis and Brownian effects, Journal of King Saud University Science, DOI:10.1016/j.jkus.2015.06.003 ,2015.
[15] O. Pourmehran, M. Rahimi-Gorji, M. Gorji-Bandpy, D.D. Ganji, Analytical investigation of squeezing unsteady nanofluid flow between parallel plates by LSM and CM, Alexandria Engineering Journal, 54 (2015) 17-26.
[16] A. Mandy, Unsteady mixed convection boundary layer flow and heat transfer of nanofluid due to stretching sheet, Nuclear Engineering, 249 (2012) 248-255.
[17] M.A.A. Hamad, I. Pop, M.A.I. Ismail, Magnetic field effects on free convection flow of a nanofluid past a vertical semi-infinite plate, Nonlinear Analysis Real World Application, 12 (2011) 1338-1346.
[18] G. Domairry, M. Hatami, Squeezing Cu-water nanofluid flow analysis between parallel plates by DTM-Pade Method, Journal of Molecular Liquids, 188 (2014) 155-161.
[19] A.A. Afify, M. Abdel-Azizi, Lie group analysis of flow and heat transfer of non-Newtonian nanofluid, Pramana Journal of Physics, 31 (2017) 88-104.
[20] M. Sheikholeslami, S. Abelman, Two phase simulation of nanofluid flow and heat transfer in an annulus in the presence of an axial magnetic field, IEEE transaction on nanotechnology,14 (2015) 561-566.
[21] A.G. Madaki, R. Roslan, M. Mohamed, M.G. Kamardan, Analytical solutions of squeezing unsteady nanofluid flow in the presence of thermal radiation, Journal of Computer Science and Computational Mathematics, 6 (2016) 451-463.
[22] A.T. Akinshilo, J.O. Olofinkua, O. Olaye, Flow and Heat Transfer Analysis of Sodium Alginate Conveying Copper Nanoparticles between Two Parallel Plates, Journal of applied and computational mechanics,DOI:10.22055/jacm.2017.21514.1105 ,2017.
[23] U. Filobello-Niño, H. Vazquez-Leal, K. Boubaker, Y. Khan, A. Perez-Sesma, A. Sarmiento Reyes, V.M. Jimenez-Fernandez, A. Diaz-Sanchez, A. Herrera-May, J. Sanchez-Orea K. Pereyra-Castro, Perturbation Method as a Powerful Tool to Solve Highly Nonlinear Problems: The Case of Gelfand’s Equation, Asian Journal of Mathematics and Statistics, DOI: 10.3923 /ajms, 2013.
[24] C.W. Lim, B.S. Wu, A modified Mickens procedure for certain non-linear oscillators, Journal of Sound and Vibration , 257 (2002) 202-206.
[25] Y.K. Cheung, S.H. Chen, S.L. Lau , Modified Lindsteadt-Poincare method for certain strongly non-linear oscillators, International Journal of Non-Linear Mechanics, 26 (1991) 367-378.
[26] G. Domairry, M. Fazeli, Homotopy analysis method to determine the fin efficiency of convective straight fin with temperature dependent thermal conductivity, Communication in Nonlinear Science and Numerical Simulation, 14 (2009) 489-499.
[27] S.B. Cosun, M.T. Atay, Fin efficiency analysis of convective straight fin with temperature dependent thermal conductivity using variational iteration method, Applied Thermal Engineering, 28 (2008) 2345-2352.
[28] E.M. Languri, D.D Ganji,N. Jamshidi, Variational iteration and homotopy perturbation methods for fin efficiency of convective straight fins with temperature dependent thermal conductivity, 5th WSEAS International Conference on Fluid Mechanics, Acapulco, Mexico, 2008.
[29] A.T. Akinshilo, O. Olaye, On the analysis of the Erying Powell model based fluid flow in a pipe with temperature dependent viscosities and internal heat generation, Journal of King Saud-Engineering Sciences, DOI:10.1016/j.ksues.2017.09.001,2017.
[30] A.T. Akinshilo , O. Olaye, On the Slip Effects for Squeezing MHD Flow of a Casson Fluid between Parallel Disks, Journal of Applied and Computational Mechanics,DOI:10.22055/JACM.2017.24270.1177,2017.
[31] W. Hassan, H. Sajjad, S. Humaira, K. Shanila, MHD forced convection flow past a moving boundary surface with prescribed heat flux and radiation, British Journal of Mathematics and Computer Science, 21 (2017) 1-14.
[32] R.N. Bank, G.C. Dash, Chemical reaction effect on peristaltic motion of micropolar fluid through a porous
medium with heat absorption the presence of magnetic field, Advances in Applied Science Research, 6 (2015) 20-34.
[33] S.A. Mekonnen, T.D. Negussie, Hall effect and temperature distribution on unsteady micropolar fluid flow in a moving wall, International Journal of Science Basic and Applied Research, 24 (2015) 60-75.
[34] K.S. Mekheir, S.M. Mohammed, Interaction of pulsatile flow on peristaltic motion of magnetomicropolar fluid through porous medium in a flexible channel: Blood flow model, International Journal Pure and Applied Mathematics, 94 (2014) 323-339.
[35] M. Pour, S. Nassab, Numerical investigation of forced laminar convection flow of nanofluid over a backward facing step under bleeding condition, Journal of Mechanics, 28 (2) (2012) 7-12, doi:10.1017/jmech.2012.45, 2012.
[36] M. Hatami, D. Jing, Differential transformation method for Newtonian and non-Newtonian nanofluid flow analysis: compared to numerical solution, Alexander Engineering Journal, 55 (2016) 731-739.
[37] Y. Aksoy, M. Pakdermirli, Approximate analytical solutions for flow of a third grade fluid through a parallel plate channel filled with a porous medium, Transport Porous Media, 83 (2010) 375-395.
[38] A.T. Akinshilo, Flow and heat transfer of nanofluid with injection through an expanding or contracting porous channel under magnetic force field, Engineering Science and Technology, an International Journal, 21 (2018) 486-494.
[39] A.T. Akinshilo, Steady Flow and Heat Transfer Analysis of Third Grade Fluid with Porous Medium and Heat Generation, Journal of Engineering Science and Technology, 20 (2017) 1602-1609.