Abstract
This article presents a numerical investigation on free convective heat and mass flow characteristics in a 3-dimensional MHD nonlinear boundary layer flow of nanofliuids past a deformed revolving surface through porous medium in the presence of Joule heating and radiation absorption as part of the chemical reaction mechanism. It is assumed that the Ag- water and Cu- water nanofluids which flow in parallel layers in a stream line. The phenomenon presided when modelled the flow transport leads to obtain a coupled nonlinear partial differential equations and further in the process of attaining an approximate solution, the system of equations were transformed in to a set of nonlinear ordinary differential equations using appropriate similarity transformation. The resulting equations were solved numerically with by using the R-K-Felhberg-integration with shooting method. It is found that the temperature increases with increasing radiation absorption parameter, We also seen that the Ag-water nanofluid has high thermal conductivity than Cu-water nanofluid.
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References
Wang, C. Y.: The three-dimensional flow due to a stretching flat surface. Phys. Fluids. 27 (8), 1915–1917 (1984)
Takhar, H. S., Chamkha, A. J., Nath, G.: Unsteady three-dimensional MHD-boundary-layer flow due to the impulsive motion of a stretching surface. Acta Mech. 146, 59–71 (2001)
Kumari, M., Nath, G.: Analytical solution of unsteady three-dimensional MHD boundary layer flow and heat transfer due to impulsively stretched plane surface. Commun. Nonlin. Sci. Numeri. Simul. 14 (8), 3339–3350 (2009)
Choi, S. U. S.: Enhancing thermal conductivity of fluids with nanoparticles, ASME, USA., FED 231/MD, 99–105, (1995)
Mohaghegh, M. R., Asghar, B. R.: Three-dimensional stagnation-point flow and heat transfer of a dusty fluid toward a stretching sheet. J. Heat Trans. 138 (11) 112001 (2016)
Sabyasachi, M., Oyelakin, I. S., Sibanda, P.: Unsteady mhd three dimensional casson nanofluid flow over a porous linear stretching sheet with slip condition. FHMT. 8, (2017)
Shateyi, S.: Numerical analysis of three-dimensional MHD nanofluid flow over a stretching sheet with convective boundary conditions through a porous medium. Nanofluid Heat Mass Trans. Eng. Problems, (2017)
Nayak, M. K., Akbar, n. S., Tripathi, D., Pandey, V. S.: Three dimensional MHD flow of nanofluid over an exponential porous stretching sheet with convective boundary conditions. J.Thermal Science and Eng. Progress. 3, 133–140 (2017)
Nayak, M. K., Akbar, N. s., Pandey, V. S., Hayat, K., Dharmendra, T.: 3D free convective MHD flow of nanofluid over permeable linear stretching sheet with thermal radiation. Powder Tech. 315, 205–215 (2017)
Rahimah, J., Nazar, R., Pop, I.: Flow and heat transfer of magnetohydrodynamic three-dimensional Maxwell nanofluid over a permeable stretching/shrinking surface with convective boundary conditions. Int. J. Mech. Sci. 124–125, 166–173 (2017)
Chen, H., Chen, J., Yao, G., Chen, K.: Three-dimensional boundary layer flow over a rotating disk with power-law stretching in a nanofluid containing gyrotactic microorganisms. J. Transfer-Asian Res. (2017)
Forghani, P. T., Karimipour, A., Afrand, M., Mousavi, S.: Different nano-particles volume fraction and Hartmann number effects on flow and heat transfer of water-silver nanofluid under the variable heat flux, Phys. E: Low-dim. Syst. Nanost. 85, 271–279 (2017)
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Kumaresan, E., Vijaya Kumar, A.G. (2019). Chemically Reactive 3D Nonlinear Magneto Hydrodynamic Rotating Flow of Nanofluids over a Deformable Surface with Joule Heating Through Porous Medium. In: Rushi Kumar, B., Sivaraj, R., Prasad, B., Nalliah, M., Reddy, A. (eds) Applied Mathematics and Scientific Computing. Trends in Mathematics. Birkhäuser, Cham. https://doi.org/10.1007/978-3-030-01123-9_31
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DOI: https://doi.org/10.1007/978-3-030-01123-9_31
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