MHD mixed convective stagnation-point flow of Eyring-Powell nanofluid over stretching cylinder with thermal slip conditions

Hammed Abiodun Ogunseye , Precious Sibanda , Hiranmoy Mondal

Journal of Central South University ›› 2019, Vol. 26 ›› Issue (5) : 1172 -1183.

PDF
Journal of Central South University ›› 2019, Vol. 26 ›› Issue (5) : 1172 -1183. DOI: 10.1007/s11771-019-4079-6
Article

MHD mixed convective stagnation-point flow of Eyring-Powell nanofluid over stretching cylinder with thermal slip conditions

Author information +
History +
PDF

Abstract

The optimal design of heating and cooling systems must take into account heat radiation which is a non-linear process. In this study, the mixed convection in a radiative magnetohydrodynamic Eyring-Powell copper-water nanofluid over a stretching cylinder was investigated. The energy balance is modeled, taking into account the non-linear thermal radiation and a thermal slip condition. The effects of the embedded flow parameters on the fluid properties, as well as on the skin friction coefficient and heat transfer rate, are analyzed. Unlike in many existing studies, the recent spectral quasi-linearization method is used to solve the coupled nonlinear boundary-value problem. The computational result shows that increasing the nanoparticle volume fraction, thermal radiation parameter and heat generation parameter enhances temperature profile. We found that the velocity slip parameter and the fluid material parameter enhance the skin friction. A comparison of the current numerical results with existing literature for some limiting cases shows excellent agreement.

Keywords

Eyring-Powell model / stretching cylinder / nanofluid / thermal radiation / slip effects / spectral quasi-linearization method

Cite this article

Download citation ▾
Hammed Abiodun Ogunseye, Precious Sibanda, Hiranmoy Mondal. MHD mixed convective stagnation-point flow of Eyring-Powell nanofluid over stretching cylinder with thermal slip conditions. Journal of Central South University, 2019, 26(5): 1172-1183 DOI:10.1007/s11771-019-4079-6

登录浏览全文

4963

注册一个新账户 忘记密码

References

[1]

ChoiS U S. Enhancing thermal conductivity of fluid with nanoparticles, developments and applications of non-Newtonian flow [J]. ASME FED, 1995, 231: 95-105

[2]

SaidaZ, SaidurR, RahimbN A, AlimaM A. Analyses of exergy efficiency and pumping power for a conventional flat plate solar collector using SWCNTs based nanofluid [J]. Energy and Buildings, 2014, 97: 1-9

[3]

JainS, HirstD G, Oâ€ullivanJ M. Gold nanoparticles as novel agents for cancer therapy [J]. The British Journal of Radiology, 2012, 85: 101-113

[4]

BuongiornoJ J. Convective transport in nanofluids [J]. ASME, 2005, 128: 240-250

[5]

DasS, JanaR N. Natural convective magneto-nanofluid flow and radiative heat transfer past a moving vertical plate [J]. Alexandria Engineering Journal, 2015, 54(1): 55-64

[6]

BachokN, IshakA, PopI. Stagnation-point flow over a stretching/shrinking sheet in a nanofluid [J]. Nanoscale Research Letters, 2011, 6(1): 623

[7]

RamzanM, FarooqM, HayatT, AlsaediA, CaoJ. MHD stagnation point flow by a permeable stretching cylinder with Soret-Dufour effects [J]. Journal of Central South University, 2015, 222707-716

[8]

HayatT, FarooqM, AlsaediA. Stagnation point flow of carbon nanotubes over stretching cylinder with slip conditions [J]. Open Physics, 2015, 13(1): 188-197

[9]

IshakA, NaxariR, PopI. Post-stagnation-point boundary layer flow mixed convection heat transfer over a vertical linearly stretching sheet [J]. Archive of Mechanics, 2008, 60(4): 303-322

[10]

PalD, MalG, VajravaluK. Mixed convection stagnation-point flow of nanofluids over a stretching/shrinking sheet in a porous medium with internal heat generation/absorption [J]. Communications in Numerical Analysis, 2015, 2015(1): 30-50

[11]

AbbasZ, MasoodT, OlanrewajuP O. Dual solutions of MHD stagnation point flow heat transfer over a stretching/shrinking sheet with generalized slip condition [J]. Journal of Central South University, 2015, 22(6): 2376-2384

[12]

MukhopadhyayS. MHD boundary layer slip flow along a stretching cylinder [J]. Ain Shams Engineering Journal, 2013, 4(2): 317-324

[13]

MukhopadhyayS. Effects of thermal radiation variable fluid viscosity on stagnation point flow past a porous stretching sheet [J]. Meccanica, 2013, 48(1): 1717-1730

[14]

SariM R, KezzarM, AdjabiR. Heat transfer of copper/water nanofluid flow through converging-diverging channel [J]. Journal of Central South University, 2016, 23(2): 484-496

[15]

MajidS, MohammadJ. Optimal selection of annulus radius ratio to enhance heat transfer with minimum entropy generation in developing laminar forced convection of water-Al2O3 nanofluid flow [J]. Journal of Central South University, 2017, 24(8): 1850-1865

[16]

MahmoodiM, KelousiS. Kerosene–alumina nanofluid flow heat transfer for cooling application [J]. Journal of Central South University, 2016, 23(4): 983-990

[17]

WusimanK, ChungH, MdJ N, HandryA, EomY, KimJ, JeongH. Heat transfer characteristics of nanofluid through circular tube [J]. Journal of Central South University, 2013, 20(1): 142-148

[18]

PowellR E, EyringH. Mechanisms for the relaxation theory of viscosity [J]. Nature, 1944, 154(1): 427-428

[19]

JavedT, AliN, AbbasZ, SajidM. Flow of an Eyring-Powell non-Newtonian fluid over a stretching sheet [J]. Chemical Engineering Communications, 2013, 200(3): 327-336

[20]

HayatT, IqbalZ, QasimM, ObaidatS. Steady flow of an Eyring-Powell fluid over a moving surface with convective boundary conditions [J]. International Journal of Heat Mass Transfer, 2012, 55(7): 1817-1822

[21]

AkbarN S, EbaidA, KhanZ H. Numerical analysis of magnetic field effects on Eyring-Powell fluid flow towards a stretching sheet [J]. Journal of Magnetism Magnetic Materials, 2015, 382: 355-358

[22]

BabuJ M, SeepN, RajuC S K. Heat and mass transfer in MHD Eyring-Powell nanofluidf flow due to cone in porous medium [J]. International Journal of Engineering Research in Africa, 2015, 19: 57-74

[23]

HayatT, KhanM I, WaqasM, AlsaediA. Effectiveness of magnetic nanoparticles in radiative flow of Eyring-Powell fluid [J]. Journal of Molecular Liquids, 2017, 231: 126-133

[24]

RamzanM, BilalM, KanwalS, ChungJ D. Effects of variable thermal conductivity non-linear thermal radiation past an eyring powell nanofluid flow with chemical reaction [J]. Communications in Theoretical Physics, 2017, 67(6): 723-731

[25]

MalikM Y, KhanI, HussainA, SalahuddinT. Mixed convection flow of MHD Eyring-Powell nanofluid over a stretching sheet: A numerical study [J]. AIP Advances, 2015, 5(11): 117118

[26]

KhanI, KhanM, MalikM Y, SalahuddinT. Mixed convection flow of Eyring-Powell nanofluid over a cone plate with chemical reactive species [J]. Results in Physics, 2017, 7: 3716-3722

[27]

MotsaS S. A new spectral local linearization method for nonlinear boundary layer flow problems [J]. Journal of Applied Mathematics, 2013

[28]

RosselandSAstrophysik und atom-theoretische grundlagen [M], 1931

[29]

BellmanR E, KalabaR E. Quasilinearization nonlinear boundary-value problems [M]. R Corporation, 1965

[30]

MotsaS S, DlaminiP G, KhumaloM. Spectral relaxation method spectral quasilinearization method for solving unsteady boundary layer flow problems [J]. Advances in Mathematical Physics, 2014

[31]

CanutoC, HussainiM Y, QuarteroniA, ThomasAJr. Spectral methods in fluid dynamics [M]. Springer Science & Business Media, 2012

[32]

TrefethenL N. Spectral methods in MATLAB [M]. SIAM, 2000

[33]

MahapatraT R, GuptaA S. Heat transfer in stragnation-point flow towards a stretching sheet [J]. Heat Mass Transfer, 2002, 38517-521

[34]

ZaimiK, IshakA. Stagnation-point flow towards a stretching vertical sheet with slip effects [J]. Mathematics, 2016, 4227

AI Summary AI Mindmap
PDF

107

Accesses

0

Citation

Detail

Sections
Recommended

AI思维导图

/