60
Views
0
CrossRef citations to date
0
Altmetric
Research Article

A brief flow analysis of Williamson fluid near a radiated irregular vertical surface with binary chemical reaction

&
Received 08 Apr 2022, Accepted 30 Jan 2023, Published online: 24 Feb 2023

References

  • Abel S, Veena PH, Rajgopal K, et al. Non-Newtonian MHD flow over a stretching surface with heat and mass transfer. Int J Non- Linear Mech. 2004;39:1067–1078.
  • Anilkumar D, Roy S. Unsteady mixed convection flow on a rotating cone in a rotating fluid. Appl Math Computations. 2004;155:545–561.
  • Chen CH. Combined heat and mass transfer in MHD free convection from a vertical surface with Ohmic heating and viscous dissipation. Int J Eng Sci. 2004;42:699–713.
  • Parmar H, Timol MG. Deductive group technique for MHD coupled heat and mass transfer natural convection flow of non-Newtonian power law fluid over a vertical cone. Int J Appl Math Mech. 2011;7:35–50.
  • Kandasamy R, Periasamy K, Sivagnana Prabhu KK. Chemical reaction, heat and mass transfer on MHD flow over a vertical stretching surface with heat source and thermal stratification effects. Int J Heat Mass Transfer. 2005;48:4557–4561.
  • Afify A. MHD free convective flow and mass transfer over a stretching sheet with chemical reaction. Heat Mass Transfer. 2004;40:495–500.
  • Rahman MM, Al-Lawatia M. Effects of higher order chemical reaction on micro polar fluid flow on a power law permeable stretched sheet with variable concentration in a porous medium. Can J Chem Eng. 2010;88:23–32.
  • Bestman AR. Natural convection boundary layer with suction and mass transfer in a porous medium. Int J Energy Res. 1990;14:389–396.
  • Makinde OD, Olanrewaju PO. Unsteady mixed convection with Soret and Dufour effects past a porous plate moving through a binary mixture of chemically reacting fluid. Chem Eng Commun. 2011;198:920–938.
  • Mebine P, Gumus RH. On steady MHD thermally radiating and reacting thermossolutal viscous flow through a channel with porous medium. Int J Math Math Sci. 2010;2010:1–12.
  • Maleque KA. Effects of Exothermic/Endothermic chemical reactions with Arrhenius activation energy on MHD free convection and mass transfer flow in presence of thermal radiation. J Thermodyn. 2013;2013:1–11.
  • Shafique Z, Mustafa M, Mushtaq A. Boundary layer flow of Maxwell fluid in rotating frame with binary chemical reaction and activation energy. Results Phys. 2016;6:627–633.
  • Abbas Z, Sheikh M, Motsa SS. Numerical solution of binary chemical reaction on stagnation point flow of Casson fluid over a stretching/shrinking sheet with thermal radiation. Energy. 2016;95:12–20.
  • Mustafa M, Khan JA, Hayat T, et al. Buoyancy effects on the MHD nanofluid flow past a vertical surface with chemical reaction and activation energy. Int J Heat Mass Transfer. 2017;108:1340–1346.
  • Hsiao KL. To promote radiation electrical MHD activation energy thermal extrusion manufacturing system efficiency by using Carreau-Nanofluid with parameters control method. Energy. 2017;130:486–499.
  • Khan WA, Sultan F, Ali M, et al. Consequences of activation energy and binary chemical reaction for 3D flow of cross–nanofluid with radiative heat transfer. J Braz Soc Mech Sci Eng. 2019;4:1–13.
  • Bhattacharyya K, Mukhopadhyay S, Layek GC, et al. Effects of thermal radiation on micropolar fluid flow and heat transfer over a porous shrinking sheet. Int J Heat Mass Transfer. 2012;55:2945–2952.
  • Hayat T, Hussain T, Alsaedi A. Effect of Joule heating and thermal radiation in flow of third grade fluid over radiative surface. Plos One. 2014;9(1). doi:10.371/journal.pone.0083153.
  • Srinivas S, Reddy PBA, Prasad BSRV. Effects of chemical reaction and thermal radiation on MHD flow over an inclined permeable stretching surface with non-uniform heat source/sink: an application to the dynamics of blood flow. J Mech Med Biol. 2014;14:1450067.
  • Reddy SRR, Anki Reddy PB, Suneetha S. Magnetohydrodynamic flow of blood in a permeable inclined stretching surface with viscous dissipation, non-uniform heat source/sink and chemical reaction. Front Heat Mass Transfer. 2018;10:1–10.
  • Li Z, Sheikholeslami M, Chamkha AJ, et al. Control volume finite element method for nanofluid MHD natural convective flow inside a sinusoidal annulus under the impact of thermal radiation. Comput Methods Appl Mech Eng. 2018;338:618–633.
  • Nasir S, Islam S, Gul T, et al. Three-dimensional rotating flow of MHD single wall carbon nanotubes over a stretching sheet in presence of thermal radiation. Appl Nanosci. 2018;8(6):1361–1378.
  • Sheikholeslami M, Rokni HB. Numerical simulation for impact of Coulomb force on nanofluid heat transfer in a porous enclosure in presence of thermal radiation. Int J Heat Mass Transfer. 2018;118:823–831.
  • Anilkumar M, Reddy YD, SrinivasaRao V, et al. Thermal radiation impact on MHD heat transfer natural convection nanofluid flow over an impulsively started vertical plate. Case Stud Therm Eng. 2021;24:100826.
  • Tlili I, Sajadi SM, Baleanu D, et al. Flat sheet direct contact membrane distillation study to decrease the energy demand for solar desalination purposes. Sustainable Eng Technol Assessments. 2022;52:102100.
  • Zhang J, Sajadi SM, Chen Y, et al. Effects of Al2O3 and TiO2 nanoparticles in order to reduce the energy demand in the conventional buildings by integrating the solar collectors and phase change materials. Sustainable Eng Technol Assessments. 2022;52:102114.
  • Tlili I, Alharbi T. Investigation into the effect of changing the size of the air quality and stream to the trombe wall for two different arrangements of rectangular blocks of phase change material in this wall. J Build Eng. 2022;52:104328.
  • Qi X, Sidi MQ, Tlili I, et al. Optimization and sensitivity analysis of extended surfaces during melting and freezing of phase changing materials in cylindrical Lithium-ion battery cooling. J Energy Storage. 2022;51:104545.
  • Alzahrani J, Vaidya H, Prasad KV, et al. Micro-polar fluid flow over a unique form of vertical stretching sheet: special emphasis to temperature-dependent properties. Case Stud Thermal Eng. 2022;34:102037.
  • Gao J, Liu J, Yue H, et al. Effects of various temperature and pressure initial conditions to predict the thermal conductivity and phase alteration duration of water based carbon hybrid nanofluids via MD approach. J Mol Liq. 2022;351:118654.
  • Mahmood RT, Asad MJ, Hadri SH, et al. Bioremediation of textile industrial effluents by Fomitopsis pinicola IEBL-4 for environmental sustainability. Human Ecol Risk Assess: An Int J. 2022. doi:10.1080/10807039.2022.205277.
  • Nayak MK, Mabood F, Dogonchi AS, et al. Entropy optimized assisting and opposing non-linear radiative flow of hybrid nanofluid. Waves Random Complex Media. 2022. doi:10.1080/17455030.2022.2032474.
  • Ramadan KM, Qisieh O, Tlili I. Thermal creep effects on fluid flow and heat transfer in a microchannel gas cooling. J Mech Eng Sci. 2022;236:5033–5047.
  • Williamson RV. The flow of pseudoplastic materials. Ind Eng Chem Res. 1929;21:1108–1111.
  • Dapra I, Scarp G. Perturbation solution for pulsatile flow of a non-Newtonian Williamson fluid in a rock fracture. Int J Rock Mech Min Sci. 2007;44:271–278.
  • Malik MY, Salahuddin T. Numerical solution of MHD stagnation point flow of Williamson fluid model over a stretching cylinder. Int J Nonlinear Sci Numer Simul. 2015;16:161–164.
  • Iqbal W, Naeem MN, Jalil M. Numerical analysis of Williamson fluid flow along an exponentially stretching cylinder. AIP Adv. 2019;9; doi:10.1063/1.5092737.
  • Ahmed Megahed M. Williamson fluid flow due to a nonlinearly stretching sheet with viscous dissipation and thermal radiation. J Egypt Math Soc. 2019;27:1–10.
  • Ibrahim W, Negera M. The investigation of MHD Williamson nanofluid over stretching cylinder with the effect of activation energy. Adv Math Phys. 2020;6:1–16.
  • Goud BS, Fareeduddin M, Srilatha P. Boundary layer and heat transfer Williamson fluid flow over a stretching sheet with Newtonian heating. Turkish J Comput Math Educ. 2021;12:1275–1280.
  • Deba F, Rahman A, Khan Z, et al. Flow of a Williamson fluid over a stretching sheet containing nanoparticles. Int J Syst Eng. 2021;5:13–17.
  • Fang T, Zhang J, Zhong Y. Boundary layer flow over a stretching sheet with variable thickness. Appl Math Comput. 2012;218:7241–7252.
  • Khader MM, Megahed AM. Numerical solution for boundary layer flow due to a nonlinearly stretching sheet with variable thickness and slip velocity. Eur Phys J- Plus. 2013;128:1–7.
  • Reddy S, Reddy PA, Bhattacharyya K. Effect of nonlinear thermal radiation on 3D magneto slip flow of Eyring-Powell nanofluid flow over a slandering sheet inspired through binary chemical reaction and Arrhenius activation energy. Adv Powder Technol. 2019;30:3203–3213.

Reprints and Corporate Permissions

Please note: Selecting permissions does not provide access to the full text of the article, please see our help page How do I view content?

To request a reprint or corporate permissions for this article, please click on the relevant link below:

Academic Permissions

Please note: Selecting permissions does not provide access to the full text of the article, please see our help page How do I view content?

Obtain permissions instantly via Rightslink by clicking on the button below:

If you are unable to obtain permissions via Rightslink, please complete and submit this Permissions form. For more information, please visit our Permissions help page.