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Research Articles

Effect of joule heating and MHD on peristaltic blood flow of Eyring–Powell nanofluid in a non-uniform channel

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Pages 155-168 | Received 18 Sep 2018, Accepted 13 Nov 2018, Published online: 30 Nov 2018

References

  • Latham TW. Fluid motion in a peristaltic pump. MS Thesis, M.I.T. Cambridge. (1966).
  • Jaffrin MY, Shapiro AH. Peristaltic pumping. Ann Rev Fluids Mech. 1971;3:13–37. doi: 10.1146/annurev.fl.03.010171.000305
  • Hayat T, Tanveer A, Yasmin H, et al. Effects of convective conditions and chemical reaction on peristaltic flow of Eyring–Powell fluid. Appl Bionics Biomech. 2014;11:221–233. doi: 10.1155/2014/385821
  • Khan AA, Masood F, Ellahi R, et al. Mass transport on chemicalized fourth-grade propagating peristaltically through a curved channel with magnetic effects. J Mol Liq. 2018;258:186–195. doi: 10.1016/j.molliq.2018.02.115
  • Bhatti MM, Zeenshan A, Ellahi R, et al. Mathematical modelling of heat and mass transfer effects on MHD peristaltic propulsion of two-phase flow througha Darcy–Brinckman–Forcheimer porous medium. Adv Powder Technol. 2018;29(5):1189–1197. doi: 10.1016/j.apt.2018.02.010
  • Zeeshan A, Ijaz N, Abbas T, et al. The sustainable characteristic of BIO-Bi-phase flow of peristaltic transport of MHD Jeffrey fluid in the human body. Sustainability. 2018;10:1–17. doi: 10.3390/su10082671
  • Asha SK, Sunita G. Effect of couple stress in peristaltic transport of blood flow by homotopy analysis method. AJST. 2017;12:6958–6964.
  • Bhatti MM, Ellahi R, Zeeshan A. Study of variable magnetic field on the peristaltic flow of Jeffrey fluid in a non-uniform rectangular duct having compliant walls. J Mol Liq. 2016;222:101–108. doi: 10.1016/j.molliq.2016.07.013
  • Choi SUS. Enhancing thermal conductivity of the fluids with nanoparticles. ASME Fluids Eng Div. 1995;231:99–105.
  • Bhatti MM, Zeeshan A, Ellahi R. Simultaneous effects of coagulation and variable magnetic field on peristaltically induced motion of Jeffrey nanofluid containing gyrotactic microorganism. Microvasc Res. 2017;110:32–42. doi: 10.1016/j.mvr.2016.11.007
  • Ellahi R, Alamri SZ, Basit A, et al. Structural impact of kerosene-Al2O3 nanoliquid on MHD Poiseuille flow with variable thermal conductivity. application of cooling process. J Mol Liq. 2018;264:607–615. doi: 10.1016/j.molliq.2018.05.103
  • Tanveer A, Hayat T, Alsaadi F, et al. Mixed convection peristaltic flow of Eyring–Powell nanofluid in a curved channel with compliant walls. Comput Biol Med. 2017;82:71–79. doi: 10.1016/j.compbiomed.2017.01.015
  • Prakash J, Sharma A, Tripathi D. Thermal radiation effects on electroosmosis modulated of ionic nanoliquids in biomicrofluidics channel. J Mol Liq. 2018;249:843–855. doi: 10.1016/j.molliq.2017.11.064
  • Powell RE, Eyring H. Mechanism for the relaxation theory of viscosity. Nature. 1944;154:427–428. doi: 10.1038/154427a0
  • Abbasi FM, Alsaedi A, Hayat T. Peristaltic transport of Eyring–Powell fluid in a curved channel. J Aerosp Eng 2014;27(6):1–7. doi: 10.1061/(ASCE)AS.1943-5525.0000354
  • Asha SK, Sunitha G. Mixed convection peristaltic flow of a Eyring–Powell nanofluid with magnetic field in a non-uniform channel. JAMS. 2018;2(8):332–334.
  • Noreen S, Qasim M. Peristaltic flow of MHD Eyring–Powell fluid in a channel. Eur Phys J Plus. 2013;128(91):1–10.
  • Hayat T, Irfan Shah S, Ahmad B, et al. Effect of slip on peristaltic flow of Powell–Eyring fluid in a symmetric channel. Appl Bionics Biomech. 2014;11:69–79. doi: 10.1155/2014/867328
  • Abbasi FM, Hayat T, Alsaedi A. Numerical analysis for peristaltic motion of MHD Eyring–Prandtl fluid in an inclined symmetric cannel with inclined magnetic field. J Appl Fluid Mech. 2016;9:389–396. doi: 10.18869/acadpub.jafm.68.224.24158
  • Hina S, Mustafa M, Hayat T, et al. Peristaltic flow of Powell–Eyring in curved channel with heat transfer: a useful application in biomedicine. Comput Methods Programs Biomed. 2016;135:89–100. doi: 10.1016/j.cmpb.2016.07.019
  • Hayat A, Abdulhadi A. Influence of magnetic field on peristaltic transport for Eyring–Powell fluid in a symmetric channel during a porous medium. Math Theor Model. 2017;9:9–22.
  • Ali Abbas M, Bai YQ, Rashidi MM, et al. Application of drug delivery in magnetohydrodynamics peristaltic blood flow of nanofluid in a non-uniform channel. J Mech Med Biol. 2016;16(04):1650052. doi: 10.1142/S0219519416500524
  • Bhatti MM, Ali Abbas M, Rashidi MM. Combine effects of magnetohydrodynamics (MHD) and partial slip on peristaltic blood flow of Ree–Eyring fluid with wall properties. JESTECH. 2016;19(3):1497–1502.
  • Zeeshan A, Bhatti MM, Akbar NS, et al. Hydromagnetic blood flow of sisko fluid in a non-uniform channel induced by peristaltic wave. CTP. 2017;68(1):103–110.
  • Ranjit NK, Shit GC, Tripathi D. Joule heating and zeta potential effect on peristaltic blood flow through porous micro-vessels altered by elctrohydrodynamics. Microvasc Res. 2018;117:74–89. doi: 10.1016/j.mvr.2017.12.004
  • Akbar NS, Nadeem S. Characteristics of heating scheme and mass transfer on the peristaltic flow for an Eyring–Powell fluid in an endoscope. Int Commun Heat Mass. 2012;55:375–383. doi: 10.1016/j.ijheatmasstransfer.2011.09.029
  • Bhatti MM, Rashidi MM. Study of heat and mass transfer with joule heating on magnetohydrodynamic (MHD) peristaltic blood flow under the influence of hall effect. Propul Power Res. 2017;6(3):177–185. doi: 10.1016/j.jppr.2017.07.006
  • Abbasi FM, Hayat T. Effects of inclined magnetic field and joule heating in mixed convective peristaltic transport of non-Newtonian fluids. Bull Pol Ac Tech. 2015;63(3):501–514.
  • Hayat T, Aslam N, Rafiq M, et al. Hall and joule heating effects on peristaltic flow of Powell–Eyring liquid in an inclined symmetric channel. Results Phys. 2017;7:518–528. doi: 10.1016/j.rinp.2017.01.008
  • Turkyilmazoglu M. A note on the homotopy analysis method. Appl Math Lett. 2010;23:1226–1230. doi: 10.1016/j.aml.2010.06.003
  • Gupta VG, Gupta S. Application of homotopy analysis method for solving nonlinear Cauchy problem. Surv Math Appl. 2012;7:105–116.