Radiative MHD Non-Newtonian Chemically Reactive Nanofluid Flow with Heat Source Induced by Non-linear Stretching Cylinder

Authors

  • Vinita Makkar Department of Basic and Applied Sciences, GD Goenka University, Haryana 122103, India
  • Vikas Poply Department of Mathematics, KLP College Rewari, Haryana 123401, India
  • Naresh Sharma Department of Basic and Applied Sciences, GD Goenka University, Haryana 122103, India

DOI:

https://doi.org/10.48048/tis.2022.6314

Keywords:

Casson nanofluid, Buongiorno’s model, MHD flow, Chemical reaction, Heat radiation

Abstract

Magnetohydrodynamic (MHD) chemically reacting flow by Casson nanofluid bounded by a stretched surface is analyzed. Convective conditions of transport phenomena, radiation and heat generation /absorption effects are discussed. Influence of Brownian motion and thermophoresis has been taken into account. This manuscript investigates the outcomes of yield stress, thermophoresis, Brownian motion, magnetic parameter, Prandtl number, radiation parameter and thermal conductivity on velocity, temperature and nanoparticle concentration profiles. To solve transformed equations, a well designed numerical technique (Runge Kutta Fehlberg) has been implemented by following Shooting procedure. MATLAB programming with ODE45 solver is used to calculate results and compare for local Nusselt number (-qa¢(0)) with extant outcomes in the absence of nanofluid parameters via table and bar graphs for pertinent values of Prandtl number and non linear stretching parameter. An excellent agreement is noted for linear and non-linear stretching cylinder. The impact of controlling fluid parameters is represented graphically. Additionally, physical quantities of interest are tabulated and explained via graphs.

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References

BC Sakiadis. Boundary-layer behavior on continuous solid surfaces: I. Boundary-layer equations for two-dimensional and axisymmetric flow. AIChE J. 1961; 7, 26-8.

LJ Crane. Flow past a stretching plate. Z. Angew. Math. Phys. 1970; 21, 645-7.

SUS Choi and JA Eastman. Enhancing thermal conductivity of fluids with nanoparticles. In: Proceedings of the 1995 International mechanical engineering congress and exhibition, California. 1995, p. 12-7.

Y Xuan and Q Li. Heat transfer enhancement of nanofluids. Int. J. Heat Fluid Flow 2000; 21, 58-64.

J Buongiorno. Convective transport in nanofluids. J. Fluid Flow Heat Mass Tran. 2006; 128, 240-50.

A Kuznetsov and D Nield. Natural convective boundary-layer flow of a nanofluid past a vertical plate. Int. J. Therm. Sci. 2010; 49, 243-7.

S Nadeem, R Mehmood and NS Akbar. Optimized analytical solution for oblique flow of a Casson-nano fluid with convective boundary conditions. Int. J. Therm. Sci. 2014; 78, 90-100.

D Pal, N Roy and K Vajravelu. Effects of thermal radiation and ohmic dissipation on MHD casson nanofluid flow over a vertical non-linear stretching surface using scaling group transformation. Int. J. Mech. Sci. 2016; 114, 257-67.

R Kandasamy, P Loganathan and PP Arasu. Scaling group transformation for MHD boundarylayer flow of a nanofluid past a vertical stretching surface in the presence of suction/injection. Nucl. Eng. Des. 2011; 241, 2053-9.

R Goyal, Vinita, N Sharma and R Bhargava. GFEM analysis of MHD nanofluid flow toward a power-law stretching sheet in the presence of thermodiffusive effect along with regression investigation. Heat Tran. 2020; 50, 234-56.

Vinita, V Poply, R Goyal and N Sharma. Analysis of the velocity, thermal, and concentration MHD slip flow over a nonlinear stretching cylinder in the presence of outer velocity. Heat Tran. 2021; 50, 1543-69.

V Poply and R Devi. A two-component modeling for free stream velocity in magnetohydrodynamic nanofluid flow with radiation and chemical reaction over a stretching cylinder. Heat Trans. 2021; 50, 3603-19.

MS Abel and N Mahesha. Heat transfer in MHD viscoelastic fluid flow over a stretching sheet with variable thermal conductivity, non-uniform heat source and radiation. Appl. Math. Model. 2008; 32, 1965-83.

T Hayat, M Qasim and S Mesloub. MHD flow and heat transfer over permeable stretching sheet with slip conditions. Int. J. Numer. Meth Fluid. 2011; 66, 963-75.

V Vinita and V Poply. Impact of outer velocity MHD slip flow and heat transfer of nanofluid past a stretching cylinder. Mater. Today Proc. 2020; 26, 3429-35.

T Salahuddin, A Hussain, MY Malik, M Awais and M Khan. Carreau nanofluid impinging over a stretching cylinder with generalized slip effects: Using finite difference scheme. Results Phys. 2017; 7, 3090-9.

A Mishra and M Kumar. Velocity and thermal slip effects on mhd nanofluid flow past a stretching cylinder with viscous dissipation and joule heating. SN Appl. Sci. 2020; 2, 1350.

V Poply and Vinita. Analysis of outer velocity and heat transfer of nanofluid past a stretching cylinder with heat generation and radiation. In: P Singh, RK Gupta, K Ray and A Bandyopadhyay (Eds.). Advances in Intelligent Systems and Computing. Springer, Singapore, 2020.

Z Abbas and T Hayat. Stagnation slip flow and heat transfer over a nonlinear stretching sheet. Numer. Meth. Part. Differ. Equat. 2011; 27, 302-14.

K Jabeen, M Mushtaq and RM Akram. Analysis of the MHD boundary layer flow over a nonlinear stretching sheet in a porous medium using semianalytical approaches. Math. Probl. Eng. 2020; 2020, 3012854.

P Rana and R Bhargava. Flow and heat transfer of a nanofluid over a nonlinearly stretching sheet: A numerical study. Comm. Nonlinear Sci. Numer. Simulat. 2012; 17, 212-26.

R Cortell. Viscous flow and heat transfer over a nonlinearly stretching sheet. Appl. Math. Comput. 2007; 184, 864-73.

R Sharma and A Bisht. Numerical study of MHD flow and heat transfer of nanofluid along a nonlinear curved stretching surface. AIP Proc. Conf. 2018; 1975, 030025.

M Imtiaz, H Nazar, T Hayat and A Alsaedi. Soret and dufour effects in the flow of viscous fluid by a curved stretching surface. Pramana 2020; 94, 48.

V Makkar, V Poply, R Goyal and N Sharma. Numerical investigation of mhd casson nanofluid flow towards a non linear stretching sheet in presence of double-diffusive effects along with viscous and ohmic dissipation. J. Therm. Eng. 2021; 7, 1-17.

N Casson. In rheology of dispersed system, pergamon press, oxford, 1959.

M Mustafa, T Hayat, I Popand and A Aziz. Unsteady boundary layer flow of a casson fluid due to an impulsively started moving flat plate. Heat Tran. 2011; 40, 563-76.

JA Gbadeyan, EO Titiloye and AT Adeosun. Effect of variable thermal conductivity and viscosity on casson nanofluid flow with convective heating and velocity slip. Heliyon 2020; 6, e03076.

T Hayat, S Asad and A Alsaedi. Flow of casson fluid with nanoparticles. Appl. Math. Mech. 2016; 37, 459-70.

Z Shah, P Kumam and W Deebani. Radiative MHD casson nanofluid flow with activation energy and chemical reaction over past nonlinearly stretching surface through entropy generation. Sci. Rep. 2020; 10, 4402.

PK Kameswaran, S Shaw and P Sibanda. Dual solutions of Casson fluid flow over a stretching or shrinking sheet. Sadhana 2014; 39, 1573-83.

MS Khan, I Karim, LE Ali and A Islam. Unsteady MHD free convection boundary-layer flow of a nanofluid along a stretching sheet with thermal radiation and viscous dissipation effects. Int. Nano Lett. 2012; 2, 24.

AA Afify. The Influence of slip boundary condition on casson nanofluid flow over a stretching sheet in the presence of viscous dissipation and chemical reaction. Math. Probl. Eng. 2017; 2017, 3804751.

M Imtiaz, T Hayat and A Alsaedi. Mixed convection flow of casson nanofluid over a stretching cylinder with convective boundary conditions. Adv. Powder Tech. 2016; 27, 2245-56.

RSR Gorla and I Sidawi. Free convection on a vertical stretching surface with suction and blowing. Appl. Sci. Res. 1994; 52, 247-57.

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Published

2022-10-31

How to Cite

Makkar, V. ., Poply, V. ., & Sharma, N. . (2022). Radiative MHD Non-Newtonian Chemically Reactive Nanofluid Flow with Heat Source Induced by Non-linear Stretching Cylinder. Trends in Sciences, 19(21), 6314. https://doi.org/10.48048/tis.2022.6314