Numerical simulation of nanofluid flow with convective boundary condition
Das, K., Duari, P., Kundu, P. (2015). Numerical simulation of nanofluid flow with convective boundary condition. EKB Journal Management System, 23(2), 435-439. doi: 10.21608/joems.2015.382568
Kalidas Das; Pinaki Ranjan Duari; Prabir Kumar Kundu. "Numerical simulation of nanofluid flow with convective boundary condition". EKB Journal Management System, 23, 2, 2015, 435-439. doi: 10.21608/joems.2015.382568
Das, K., Duari, P., Kundu, P. (2015). 'Numerical simulation of nanofluid flow with convective boundary condition', EKB Journal Management System, 23(2), pp. 435-439. doi: 10.21608/joems.2015.382568
Das, K., Duari, P., Kundu, P. Numerical simulation of nanofluid flow with convective boundary condition. EKB Journal Management System, 2015; 23(2): 435-439. doi: 10.21608/joems.2015.382568

Numerical simulation of nanofluid flow with convective boundary condition

Journal of the Egyptian Mathematical Society
Volume 23, Issue 2, 2015, Page 435-439  XML PDF (893.36 K)
Document Type: Original Article
DOI: 10.21608/joems.2015.382568
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Authors
Kalidas Das* 1; Pinaki Ranjan Duari2; Prabir Kumar Kundu2
1Dept. of Mathematics, Kalyani Govt. Engg. College, Kalyani 741235, West Bengal, India
2Dept. of Mathematics, Jadavpur University, Kolkata 700032, West Bengal, India
Abstract
In this paper, the heat and mass transfer of an electrically conducting incompressible
nanofluid over a heated stretching sheet with convective boundary condition is investigated. The
transport model includes the effect of Brownian motion with thermophoresis in the presence of
thermal radiation, chemical reaction and magnetic field. Lie group transformations are applied
to the governing equations. The transformed ordinary differential equations are solved numerically
by employing Runge–Kutta–Fehlberg method with shooting technique. Numerical results for temperature and concentration profiles as well as wall heat and mass flux are elucidated through graphs
and tables.
Keywords
Nanofluid; Thermal radiation; Heat transfer; Surface convection; Brownian motion
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