[1]
S. U. S. Choi, Z. G. Zhang, W. Yu, F.E. Lockwood and E. A. Grulke: Anomalously thermal conductivity enhancement in nanotube suspensions, Applied Physics Letters, 79 (2001)2252-2254.
DOI: 10.1063/1.1408272
Google Scholar
[2]
S.U.S. Choi, Enhancing thermal conductivity of fluids with nanoparticles, ASME Fluids Eng. Div., 231 (1995) 99–105.
Google Scholar
[3]
S.K. Das, Temperature dependence of thermal conductivity enhancement for nanofluids, ASME J. Heat Transfer, 125 (2003) 567-574.
DOI: 10.1115/1.1571080
Google Scholar
[4]
C. Kleinstreuer, Y. Feng, Thermal nanofluid property model with application to nanofluid flow in a parallel-disk system-part I: a new thermal conductivity model for nanofluid flow, ASME J. Heat Transfer, 134 (5) (2012) 051002.
DOI: 10.1115/1.4005632
Google Scholar
[5]
W. Ibrahim and B. Shankar, MHD boundary layer flow and heat transfer of a nanofluid past a permeable stretching sheet with velocity, thermal and solutal slip boundary conditions, Computers & Fluids, 75(2013)1–10.
DOI: 10.1016/j.compfluid.2013.01.014
Google Scholar
[6]
R. Ellahi, The effects of MHD and temperature dependent viscosity on the flow of non-Newtonian nanofluid in a pipe: analytical solutions, Appl. Math. Model., 37 (2013) 1451-1467.
DOI: 10.1016/j.apm.2012.04.004
Google Scholar
[7]
M. Azimi, A. Azimi, M. Mirzaei, Investigation of the unsteady graphene oxide nanofluid flow between two moving plates, J. Comput. Theor. Nanosci., 11 (10) (2014) 1-5.
DOI: 10.1166/jctn.2014.3612
Google Scholar
[8]
M. Sheikholeslami, M. Gorji-Bandpy, R. Ellahi, M. Hassan, S. Soleimani, Effects of MHD on Cuewater nanofluid flow and heat transfer by means of CVFEM, J. Magn. Magn. Mater., 349 (2014) 188-200.
DOI: 10.1016/j.jmmm.2013.08.040
Google Scholar
[9]
S.K. Mohammadian, H.R. Seyf, Y. Zhang, Performance augmentation and optimization of aluminum oxideewater nanofluid flow in a two-fluid microchannel heat exchanger, ASME J. Heat Transfer, 136 (2) (2013) 021701.
DOI: 10.1115/1.4025431
Google Scholar
[10]
M.J. Stefan, VersuchU¨ ber die scheinbare adhesion, Akademie der Wissenschaften in Wien,Mathematisch-Naturwissenschaftliche, 69(1874)713–721.
Google Scholar
[11]
M. Mahmood, S. Asghar, M.A. Hossain, Squeezed flow and heat transfer over a porous surface for viscous fluid, Heat Mass Transf., 44 (2007) 165–173.
DOI: 10.1007/s00231-006-0218-3
Google Scholar
[12]
M. Mustafa, T. Hayat, S. Obaidat, On heat and mass transfer in the unsteady squeezing flow between parallel plates, Meccanica, 2012,.
DOI: 10.1007/s11012-012-9536-3
Google Scholar
[13]
U. Khan, N. Ahmed, M. Asadullah, and S. T. Mohyud-din, Effects of viscous dissipation and slip velocity on two-dimensional and axisymmetric squeezing flow of Cu-water and Cukerosene nanofluids, Propulsion and Power Research, 4(1)(2015)40–49.
DOI: 10.1016/j.jppr.2015.02.004
Google Scholar
[14]
G. Domairry, A. Aziz, Approximate analysis of MHD squeeze flow between two parallel disks with suction or injection by homotopy perturbation method, Math. Problems Eng. 2009 (2009) 603916.
DOI: 10.1155/2009/603916
Google Scholar
[15]
P.J. Leider, R.B. Bird, Squeezing flow between parallel disks, I: theoretical analysis, Ind. Eng. Chem. Fundam. 13 (1974) 336-341.
DOI: 10.1021/i160052a007
Google Scholar
[16]
A. Dib, A. Haiahem, and B. Bou-said, Approximate analytical solution of squeezing unsteady nanofluid flow, Powder Technology, 269(2015)193–199.
DOI: 10.1016/j.powtec.2014.08.074
Google Scholar
[17]
M.M. Rashidi, H. Shahmohamadi, S. Dinarvand, Analytic approximate solutions for unsteady two-dimensional and axisymmetric squeezing flows between parallel plates, Math. Probl. Eng., 2008 (2008). Article ID 935095.
DOI: 10.1155/2008/935095
Google Scholar
[18]
E.A. Hamza, D.A. Macdonald, A fluid film squeezed between two parallel plane surfaces, J. Fluid Mech., 109 (1981)147- 160.
DOI: 10.1017/s0022112081000980
Google Scholar
[19]
J.D. Sherwood, Squeeze flow of a power-law fluid between non-parallel plates, J. Non-Newtonian Fluid Mech., 166 (2011)289-296.
DOI: 10.1016/j.jnnfm.2010.12.007
Google Scholar
[20]
S. Islam, H. Khan, I.A. Shah, G. Zaman, An axisymmetric squeezing fluid flow between the two infinite parallel plates in a porous medium channel, Math. Probl. Eng., 2011 (2011). Article ID 349803.
DOI: 10.1155/2011/349803
Google Scholar
[21]
P. Singh, V. Radhakrishnan, K.A. Narayan, Squeezing flow between parallel plates, Ing. Arch., 60 (1990)274-281.
DOI: 10.1007/bf00577864
Google Scholar
[22]
S. Munawar, A. Mehmood, A. Ali, Three-dimensional squeezing flow in a rotating channel of lower stretching porous wall, Comput. Math. Appl., 64(2012) 1575-1586.
DOI: 10.1016/j.camwa.2012.01.003
Google Scholar
[23]
A. Malvandi, F. Hedayati, D.D. Ganji, Slip effects on unsteady stagnation point flow of a nanofluid over a stretching sheet, Powder Technol., 253 (2014)377-384.
DOI: 10.1016/j.powtec.2013.11.049
Google Scholar
[24]
S. Baag, S.R. Mishra, Heat and mass transfer analysis on MHD 3-D water-based nanofluid, Journal of Nanofluid, 4(3) (2015) 352-361.
DOI: 10.1166/jon.2015.1160
Google Scholar
[25]
O. D. Makinde, S. R. Mishra, On stagnation point flow of variable viscosity nanofluids past a stretching surface with radiative heat, International Journal of Applied and Computational Mathematics, 3(2) (2017)561-578.
DOI: 10.1007/s40819-015-0111-1
Google Scholar
[26]
B.C. Rout, S.R. Mishra, Thermal energy transport on MHD nanofluid flow over a stretching surface: A comparative study, Engineering Science and Technology, an International Journal, 21(1)(2018)60-69.
DOI: 10.1016/j.jestch.2018.02.007
Google Scholar
[27]
A.K. Kempannagari, J.V.R. Reddy, V.Sugunamma, N. Sandeep, Impact of frictional heating on MHD radiative ferrofluid past a convective shrinking surface, Defect and Diffusion Forum, 378(2017)157-174.
DOI: 10.4028/www.scientific.net/ddf.378.157
Google Scholar
[28]
A.K. Kempannagari, B.Ramadevi, V.Sugunamma, Impact of Lorenz force on unsteady bio-convective flow of Carreau fluid across a variable thickness sheet with non-Fourier heat flux model, Defect and Diffusion Forum, 387(2018)474-497.
DOI: 10.4028/www.scientific.net/ddf.387.474
Google Scholar
[29]
A.K. Kempannagari, V.Sugunamma, N. Sandeep, J.V.R. Reddy, Impact of Brownian motion and thermophoresis on bio-convective flow of nanofluids past a variable thickness surface with slip effect, Multidiscipline Modelling in Materials and structures, 15(1)(2018)103-132.
DOI: 10.1108/mmms-02-2018-0023
Google Scholar
[30]
A.K. Kempannagari, J.V.R. Reddy, V.Sugunamma, N. Sandeep, Simultaneous solutions for MHD flow of Williomson fluid over a curved sheet with non-uniform heat source/sink, Heat Transfer Research, 50(6)(2019)581-603.
DOI: 10.1615/heattransres.2018025939
Google Scholar
[31]
A.K. Kempannagari, V.Sugunamma, N. Sandeep, Impact of non-linear radiation on MHD non-aligned stagnation point flow of micropolar fluid over a convective surface, 43(4)(2018)327-345.
DOI: 10.1515/jnet-2018-0022
Google Scholar
[32]
A.K. Kempannagari, J.V.R. Reddy, V.Sugunamma, N. Sandeep, MHD flow of chemically reacting Williomson fluid over a curved/flat surface with variable heat source/sink, International Journal of Fluid Mechanics Research, DOI: 10.1615.InterJFluidMechRes.2018025940.
DOI: 10.1615/interjfluidmechres.2018025940
Google Scholar
[33]
B.Ramadevi, V.Sugunamma, A.K. Kempannagari, J.V.R. Reddy, MHD flow of Carreau fluid a variable thickness melting surface subject to Cattaneo-Christov heat flux, Multidiscipline Modelling in Materials and structures, 15(1)(2018)2-25.
DOI: 10.1108/mmms-12-2017-0169
Google Scholar
[34]
A.K. Kempannagari, J.V.R. Reddy, V.Sugunamma, N. Sandeep, Magnetohydrodynamic Cattaneo-Christov flow past a cone and a wedge with variable heat source/sink, Alexandria Engineering Journal, 57(1)(2018)435-443.
DOI: 10.1016/j.aej.2016.11.013
Google Scholar
[35]
N. Sandeep, C. Sulochana, MHD flow of dusty nanofluid over a stretching surface with volume fraction of dust particles, Ain Sham Eng. Journal, 7(2)(2016)709-716.
DOI: 10.1016/j.asej.2015.05.015
Google Scholar
[36]
H.F. Oztop, E. Abu-Nada, Numerical study on natural convection in partially heated rectangular enclosures filled with nanofluids, Int. J. Heat Fluid Flow, 29(2008)1326-1336.
DOI: 10.1016/j.ijheatfluidflow.2008.04.009
Google Scholar
[37]
A. Tasveer O.A. Bég, M.M. Rashidi, M. Asadi, Homotopy semi-numerical modelling of nanofluid convection flow from an isothermal spherical body in a permeable regime, Int. Journal of Microscale and Nanoscale Thermal and Fluid Transport Phenomena, 3(4) (2012)67-96.
Google Scholar
[38]
J. Srinivas and O.A. Bég, Homotopy study of entropy generation in magnetized micropolar flow in a vertical parallel plate channel with buoyancy effect, Heat Transfer Research, 49(6)(2018)529-553.
DOI: 10.1615/heattransres.2018018305
Google Scholar
[39]
M.M. Bhatti, A. Shahid, O.A. Bég, A. Kadir, Numerical study of radiative Maxwell viscoelastic magnetized flow from a stretching permeable sheet with the Cattaneo–Christov heat flux model, Neural Computing and Applications (2017), DOI 10.1007/s00521-017-2933-8 (12 pages).
DOI: 10.1007/s00521-017-2933-8
Google Scholar
[40]
G. Adomian, Solving Frontier Problems in Physics: The Decomposition Method, Kluwer, Dordrecht, USA (1994).
Google Scholar
[41]
B.J. Hamrock, S.R. Schimdt, B.O. Jacobson, Fundamentals of fluid film lubrication, Marcel, Dekker, Inc.,(2004).
Google Scholar
[42]
U.Khan, N. Ahmed, M. Asadullah, S.T. Mohyud-din, Effects of viscuss dissipation and slip velocity on two dimensional and axisymmetric squeezing flow of Cu-water and Cu-kerosene nanofuids, Propulsion and power research, 4(1)(2015)40-49.
DOI: 10.1016/j.jppr.2015.02.004
Google Scholar
[43]
M.Azimi, A. Mozaffari, Heat transfer analysis of unsteady grapheme oxide nanofluid flow using a fuzzy idenfier evolved by genetically encoded mutable smart bee algorithm, Engineering Science and Technology, an International Journal, 18(2015)106-123.
DOI: 10.1016/j.jestch.2014.10.002
Google Scholar