[1]
Richard E. Powell, Henry Eyring, Mechanisms for the relaxation theory of viscosity, Nature 154 (3909) (1944) 427–428.
DOI: 10.1038/154427a0
Google Scholar
[2]
Manisha Patel, M.G. Timol, Numerical treatment of Powell-Eyring fluid flow using Method of Satisfaction of Asymptotic Boundary Conditions (MSABC), Appl. Numer. Math. 59 (2009) 2584– 2592.
DOI: 10.1016/j.apnum.2009.04.010
Google Scholar
[3]
V. Sirohi, M.G. Timol, N.L. Kalthia, Powell-Eyring model flow near an accelerated plate, Fluid Dyn. Res. 2 (3) (1987) 193-204.
DOI: 10.1016/0169-5983(87)90029-3
Google Scholar
[4]
H.K. Yoon, A.J. Ghajar, A note on the Powell-Eyring fluid model, Int. Commun. Heat Mass Transfer 14 (4) (1987) 381-390.
DOI: 10.1016/0735-1933(87)90059-5
Google Scholar
[5]
S. Nadeem, N.S. Akbar, M. Ali, Endoscopic effects on the peristaltic flow of an Eyring-Powell fluid, Meccanica 47 (3) (2012) 687–697.
DOI: 10.1007/s11012-011-9478-1
Google Scholar
[6]
T.M. Agbaje, S. Mondal, S.S. Motsa, P. Sibanda, A numerical study of unsteady non-Newtonian Powell-Eyringnanofluid flow over a shrinking sheet with heat generation and thermal radiation, Alexandria Eng. J., 56(1) 2017, 81-91.
DOI: 10.1016/j.aej.2016.09.006
Google Scholar
[7]
M. JayachandraBabu, N. Sandeep, C.S.K. Raju, Heat and mass transfer in MHD Eyring-Powell nano fluid flow due to cone in porous medium, Int. J. Eng. Res. Africa 19 (2016) 57–74.
DOI: 10.4028/www.scientific.net/jera.19.57
Google Scholar
[8]
T. Hayat, M. Zubair, M. Waqas, A. Alsaedi, M. Ayub., On doubly stratified chemically reactive flow of Powell-Eyring fluid subject to non-Fourier heat flux theory, Results Phys., 7(2017), 99-106.
DOI: 10.1016/j.rinp.2016.12.003
Google Scholar
[9]
J. Rahimi, D.D. Ganji, M. Khaki, Kh. Hosseinzadeh, Solution of the boundary layer flow of an Eyring-Powell non-Newtonian fluid over a linear stretching sheet by collocation method, Alexandria Engineering Journal, (2017), 56, 621–627.
DOI: 10.1016/j.aej.2016.11.006
Google Scholar
[10]
W. Ibrahim, Three dimensional rotating flow of Powell-Eyringnanofluid with non-Fourier's heat flux and non-Fick's mass flux theory, Results in Physics 8 (2018) 569–577.
DOI: 10.1016/j.rinp.2017.12.034
Google Scholar
[11]
K. Parand, Z. Kalantari, M. Delkhosh, Solving the Boundary Layer Flow of Eyring–Powell Fluid Problem via Quasilinearization–Collocation Method Based on Hermite Functions, INAE Letters, 3(1), 2018, 11-19.
DOI: 10.1007/s41403-018-0033-4
Google Scholar
[12]
R. Z. Abbas, S. A. Shehzad, A. Alsaedi, T. Hayat, Numerical simulation of chemically reactive Powell-Eyring fluid flow with double diffusive Cattaneo-Christov heat and mass flux theories. Applied Mathematics and Mechanics, 39(4), 2018, 467-476.
DOI: 10.1007/s10483-018-2314-8
Google Scholar
[13]
S. Farooq, T. Hayat, B. Ahmad, A. Alsaedi, MHD flow of Eyring–Powell fluid in convectively curved configuration, Journal of the Brazilian Society of Mechanical Sciences and Engineering (2018) 40:159, https://doi.org/10.1007/s40430-018-1071-2.
DOI: 10.1007/s40430-018-1071-2
Google Scholar
[14]
M. Y. Hussain, M.Y. Malik, M. Awais, T. Salahuddin, S. Bilal, Computational and physical aspects of MHD Prandtl-Eyring fluid flow analysis over a stretching sheet, Neural Comput&Applic., DOI 10.1007/s00521-017-3017-5.
DOI: 10.1007/s00521-017-3017-5
Google Scholar
[15]
O.D. Makinde, W.A. Khan, Z.H. Khan, Stagnation point flow of MHD chemically reacting nano fluid over a stretching convective surface with slip and radiative heat.Proceedings of the Institution of Mechanical Engineers, Part E: Journal of Process Mechanical Engineering. 231(4) (2017).
DOI: 10.1177/0954408916629506
Google Scholar
[16]
D. A. Nield, A. Bejan, Convection in Porous Media. 3rded. New York: Springer, (2006).
Google Scholar
[17]
P.R. Sharma, S. Choudhary, O.D. Makinde,MHD slip flow and heat transfer over an exponentially stretching permeable sheet embedded in a porous medium with heat source.Frontiers in Heat and Mass Transfer,9 (2017) 013018 (pp.1-7).
DOI: 10.5098/hmt.9.18
Google Scholar
[18]
Om Prakash, O.D. Makinde, D. Kumar, Y.K. Dwivedi,Heat transfer to MHD oscillatory dusty fluid flow in a channel filled with a porous medium. Sadhana-Academy Proceedings in Engineering Science, 40(4) (2015) 1273-1282.
DOI: 10.1007/s12046-015-0371-9
Google Scholar
[19]
S. Khamis, O. D. Makinde, Y. Nkansah-Gyekye, Buoyancy-driven heat transfer of water based nanofluid in a permeable cylindrical pipe with Navier slip through a saturated porous medium. Journal of Porous Media, 18(12) (2015)1169-1180.
DOI: 10.1615/jpormedia.v18.i12.10
Google Scholar
[20]
T. Chinyoka, O. D. Makinde, Unsteady and porous media flow of reactive non-Newtonian fluids subjected to buoyancy and suction/injection. International Journal of Numerical Methods in Heat and Fluid Flow, 25(7) (2015) 1682-1704.
DOI: 10.1108/hff-10-2014-0329
Google Scholar
[21]
O. D. Makinde, A. S. Eegunjobi, Entropy analysis of thermally radiating magneto hydrodynamics slip flow of Casson fluid in a micro channel filled with saturated porous media. Journal of Porous Media, 19 (9) (2016) 799-810.
DOI: 10.1615/jpormedia.v19.i9.40
Google Scholar
[22]
L. Rundora, O. D. Makinde, Effects of Navier slip on unsteady flow of a reactive variable viscosity non-Newtonian fluid through a porous saturated medium with asymmetric convective boundary conditions. Journal of Hydrodynamics, Ser. B, 27(6) (2015).
DOI: 10.1016/s1001-6058(15)60556-x
Google Scholar
[23]
O. D. Makinde, R. J. Moitsheki, on non-perturbative techniques for thermal radiation effect on natural convection past a vertical plate embedded in a saturated porous medium. Mathematical Problems in Engineering, 2008 (2008).
DOI: 10.1155/2008/689074
Google Scholar
[24]
J. Van Rij, T. Ameel, T. Harman, The effect of viscous dissipation and rarefaction on rectangular micro channel convective heat transfer. Int. J. Therm. Sci. 2009, 48, 271–281.
DOI: 10.1016/j.ijthermalsci.2008.07.010
Google Scholar
[25]
J. Koo, C. Kleinstreuer, Viscous dissipation effects in micro tubes and micro channels. Int. J. Heat Mass Transf. 2004, 47, 3159–3169.
DOI: 10.1016/j.ijheatmasstransfer.2004.02.017
Google Scholar
[26]
R. A. Shah, T. Abbas, M. Idrees, M. Ullah, MHD Carreau fluid slip flow over a porous stretching sheet with viscous dissipation and variable thermal conductivity, Boundary Value Problems (2017) 2017:94, DOI 10.1186/s13661-017-0827-4.
DOI: 10.1186/s13661-017-0827-4
Google Scholar
[27]
M. M. Khader, S. Mziou, Chebyshev spectral method for studying the viscoelastic slip flow due to a permeable stretching surface embedded in a porous medium with viscous dissipation and non-uniform heat generation, Boundary Value Problems (2017).
DOI: 10.1186/s13661-017-0764-2
Google Scholar
[28]
S.S. Motsa, Z.G. Makukula, on spectral relaxation method approach for steady von Karman flow of a Reiner-Rivlin fluid with Joule heating, viscous dissipation and suction/injection, Cent. Eur. J. Phys., 11(2013), 363-374.
DOI: 10.2478/s11534-013-0182-8
Google Scholar
[29]
C. Canuto, M.V. Hussaini, A. Quarteroni, T.A. Zang, Spectral methods in fluid dynamics. Springer, Berlin, (1988).
DOI: 10.1007/978-3-642-84108-8
Google Scholar
[30]
L.N. Trefethen, Spectral methods in MATLAB. SIAM, Philadelphia, (2000).
Google Scholar
[31]
T. Hayat, S. Makhdoom, M. Awais, S. Saleem, M. M. Rashidi, Axisymmetric Powell-Eyring fluid flow with convective boundary condition: optimal analysis, Appl. Math. Mech. -Engl. Ed., 37(7) (216) 919–928.
DOI: 10.1007/s10483-016-2093-9
Google Scholar
[32]
C. Y. Wang, Natural convection on a vertical radially stretching sheet, Journal of Mathematical Analysis and Applications, 332 (2007), 877–883.
DOI: 10.1016/j.jmaa.2006.11.006
Google Scholar