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Malleswari, B., Poornima, T., Sreenivasulu, P., Bhaskar Reddy, N.. (1400). Electrical resistance heating distribution on three dimensional Jeffrey radiating nanofluid flow past stretching surface. فناوری آموزش, 11(2), 339-349. doi: 10.22061/jcarme.2021.7013.1908
B. Malleswari; T. Poornima; P. Sreenivasulu; N. Bhaskar Reddy. "Electrical resistance heating distribution on three dimensional Jeffrey radiating nanofluid flow past stretching surface". فناوری آموزش, 11, 2, 1400, 339-349. doi: 10.22061/jcarme.2021.7013.1908
Malleswari, B., Poornima, T., Sreenivasulu, P., Bhaskar Reddy, N.. (1400). 'Electrical resistance heating distribution on three dimensional Jeffrey radiating nanofluid flow past stretching surface', فناوری آموزش, 11(2), pp. 339-349. doi: 10.22061/jcarme.2021.7013.1908
Malleswari, B., Poornima, T., Sreenivasulu, P., Bhaskar Reddy, N.. Electrical resistance heating distribution on three dimensional Jeffrey radiating nanofluid flow past stretching surface. فناوری آموزش, 1400; 11(2): 339-349. doi: 10.22061/jcarme.2021.7013.1908

Electrical resistance heating distribution on three dimensional Jeffrey radiating nanofluid flow past stretching surface

Journal of Computational & Applied Research in Mechanical Engineering (JCARME)
مقاله 5، دوره 11، شماره 2 - شماره پیاپی 22، فروردین 2022، صفحه 339-349    اصل مقاله (511.41 K)
نوع مقاله: Research Paper
شناسه دیجیتال (DOI): 10.22061/jcarme.2021.7013.1908
نویسندگان
B. Malleswari1؛ T. Poornima2؛ P. Sreenivasulu* 3؛ N. Bhaskar Reddy1
1Department of Mathematics, Sri Venkateswara University, Tirupati, A.P-517502, India
2Fluid Dynamics Division, SAS, Vellore Institute of Technology, Vellore, T.N.-632014, India
3Department of Science and Humanities, Sri Venkateswara Engineering college, Tirupati, A.P-517502., India
تاریخ دریافت: 26 خرداد 1399،  تاریخ بازنگری: 30 خرداد 1400،  تاریخ پذیرش: 19 تیر 1400 
چکیده
This study emphasizes  the upshots of non-linear radiation and electrical resistance heating on a three dimensional Jeffrey dissipating nanoflow in view of convective surface conditions. The initial set of nonlinear dimensional boundary layer equations are transformed into a system of ordinary differential equations with suitable similarity variables and then solved by shooting method using Mathematica software. For various representative quantities, the behavior of the momentum, energy and species diffusion along with engineering quantities near the surface are figured for different estimations of the fluid properties. The examination of the present outcomes has been made with the existing work which is in good agreement. This study helps in understanding that the heat transfer rate is predominant in the non-linear radiation compared to linear radiation. Jeffrey fluid model has the capacity of describing the stress relaxation property, that usually viscous fluid lags and this is exhibited clearly in the study. Shear stress descends as the fluid pertinent parameter ascends.
کلیدواژه‌ها
Magnetic field؛ Non-linear radiation؛ Ohmic heating؛ Stretching surface؛ Viscous dissipation؛ Convective heat and mass flux
مراجع
[1] P. Sreenivasulu, T. Poornima, B. Malleswari, N Bhaskar Reddy, and BasmaSouayeh, “Internal energy activation stimulus on magneto-bioconvective Powell-Eyringnanofluid containing gyrotactic microorganisms under active/passive nanoparticles flux”, Phys. Scr., Vol. 96, No. 5, pp. 055221,(2021).

[2] O. Ojjela, A. Raju, and N. Naresh Kumar, “Influence of induced magnetic field and radiation on free convective Jeffrey fluid flow between two parallel porous plates with Soret and Dufour effects”, J. Mech., Vol. 35, No.5, pp. 657-675,(2019).

[3] M. Kahshan, D. Lu, and A. M. A. Siddiqui, “Jeffrey fluid model for a porous-walled channel: application to flat plate dialyzer”,  Sci. Rep., Vol.9, 15879, (2019).

[4] P. Donald Ariel, “Three-dimensional flow past a stretching sheet and the homotopy perturbation method”, Comput. Math. Appl., Vol. 54, No. 7-8, pp.920–925, (2007).

[5] F. Mabood, and K. Das,“Outlining the impact of melting on MHD Casson fluid flow past a stretching sheet in a porous medium with radiation”,  Heliyon, Vol. 5, No. 2,pp.e01216,(2019). 

[6] B. Hussain, G. Janardhana Reddy, Abhishek, K. Annapoorna, V. Pujari, and N. Naresh Kumar, “Numerical modelling of second grade fluid flow past a stretching sheet”, Heat transf. Asian Res., Vol.  48, pp.1595-162, (2019).

[7] J. Singh, U. S. Mahabaleshwar, and Gabriella Bognár, “ Mass transpiration in nonlinear MHD flow due to porous stretching sheet”,  Sci. Rep. ,Vol.9, pp.18484, (2019)

[8] I. M.Alarifi, Ahmed G. Abokhalil, M. Osman, Liaquat Ali Lund, Mossaad Ben Ayed, HafedhBelmabrouk, and IskanderTlili, “MHD flow and heat transfer over vertical stretching sheet with heat sink or source effect”, Symmetry, Vol. 11,  No. 297, pp.1-24, (2019).

[9] N. Kurikiyimfura, Y. Wang, and Z. Pan, “Heat transfer enhancement by magnetic nanofluids-A review”, Renew. Sustain. Energy Rev., Vol. 21, pp.548-561, (2013).

[10] M. Ferdows, M. S. Khan, O. A. Bég, M. Azad, and M. MAlam, “Numerical study of transient magnetohydrodynamic radiative free convection nanofluid flow from a stretching permeable surface”,     Pi. Mech.  Eng. E-J Pro.,   Vol. 228, No.3, pp.181-196, (2014).

[11] M. Mustafa, and J. Khan, “Model for flow of Casson nanofluid past a n on-linearly stretching sheet considering magnetic field effects”,  AIP Adv., Vol. 5, No. 7, pp. 077148, (2015).

[12] V. P. Gohil, and R. Meher, “Effect of magnetic field on imbibition phenomenon in the fluid flow through fractured porous media with different porous materials”, Nonlinear Eng., Vol. 8, No.1, pp. 368–379, (2019).

[13] M.Ramzan, M. Mutaz Mohammad, and Fares Howari, “Magnetized suspended carbon nanotubes based nanofluid flow with bio-convection and entropy generation past a vertical cone”, Sci. Rep., Vol. 9, pp.12225, (2019).

[14] P. Sreenivasulu, T. Poornima, B. Vasu, R. S. R.Gorla, and N. Bhaskar Reddy, “Non-linear radiation and Navier-slip effects on UCM nanofluid ‎flow past a stretching sheet under Lorentzian force”, J. Appl. Comput. Mech., Vol. 7, No.2, pp.638-645,(2021).

[15] M. Ali Abbas, M.MubashirBhatti, and M.Sheikholeslami, “Peristaltic propulsion of Jeffrey nanofluid with thermal radiation and chemical reaction effects”, Invent., Vol. 4, No. 4, pp.1-16, (2019).

[16] A. Hussain, L. Sarwar, S. Akbar, S. Nadeem, and S. Jamal, “Numerical investigation of viscoelastic nanofluid flow with radiation effects”, Proceedings of the Institution of Mechanical Engineers, Part N: Journal of Nanomaterials, Nanoengineering and Nanosystems, Vol. 233, No.2-4, pp.87–96, (2019).

[17] M. Sharma, R. Gaur, and B. Kumar Sharma, “Radiation effect on MHD blood flow through a tapered porous stenosed artery with thermal and mass diffusion”, Int. J. Appl. Mech. Eng., Vol. 24, No.2, pp.411-423, (2019).

[18] M. Khan, M. Irfan, and W. A. Khan, “Impact of nonlinear thermal radiation and gyrotactic microorganisms on the Magneto-Burgers nanofluid”, Int. J. Mech. Sci., Vol. 130, pp.375-382, (2017).

[19] B. Souayeh, M. Gnaneswara Reddy, P. Sreenivasulu, T. Poornima, Mohammad Rahimi-Gorji, and Ibrahim M Alarifi, “Comparative analysis on non-linear radiative heat transfer on MHD Casson nanofluid past a thin needle”, J. Mol. Liq., Vol. 284, pp.163-174, (2019).

[20] M. Gnaneswara Reddy, and M. Ferdows,“Species and thermal radiation on micropolarhydromagnetic dusty fluid flow across a paraboloid revolution”, J. Therm. Anal. Calorim., Vol. 143, pp.3699–3717, (2021).

[21] T. Hayat, S. A. Shehzad, and A. Alsaedi, “Three-dimensional stretched flow of Jeffrey fluid with variable thermal conductivity and thermal radiation”, Appl. Math. Mech., Vol. 34, No.7, pp.823–832, (2013).

[22] M. K. Nayak, S. Shaw, V. S. Pandey, and A. J. Chamkha, “Combined effects of slip and convective boundary condition on MHD 3D stretched flow of nanofluid through porous media inspired by non-linear thermal radiation”, Indian J. Phys., Vol.92, No.8, pp. 1017–1028, (2018).

 [23]      S. Q. Chan, F. Aman, and S. Mansur, “Bio-nanofluid flow through a moving surface adapting convective boundary condition: sensitivity”, J. Adv. Res, Fluid therm. Sci., Vol. 54, No.1, pp.57-69, (2019).

[24] H. C. Brinkman, “Heat effects in capillary flow”, Appl. Sci. Res.,Vol.2, pp.120-124, (1951).

[25] J. A.Fillo, “Viscous and Joule heating effects on the heat transfer from a flat plate”, Phys. Fluids., Vol. 11, pp. 437, (1968).

[26] A. Hussain, M. Y. Malik, T. Salahuddin, S. Bilal, and M. Awais, “Combined effects of viscous dissipation and Joule heating on MHD Sisko nanofluid over a stretching cylinder”, J. Mol. Liq., Vol.231, pp. 341-352, (2017).

[27] Md.Shamshuddin, and P. V. SatyaNarayana, “Combined effect of viscous dissipation and Joule heating on MHD flow past a Riga plate with Cattaneo–Christov heat flux”, Indian J. Phys., Vol.94, pp.1385-1394, (2020).

[28] T. Hayat, A. Aziz, T. Muhammad, and A. Alsaedi,“Three-dimensional flow of nanofluid with heat and mass flux boundary conditions”, Chin. J. Phys., Vol. 55, No. 4, pp. 1495-1510, (2017).

 

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