Hydromagnetic Convection Flow with Radiative Heat and Mass Transfer Past an Infinite Impulsively Moving Vertical Plate in the Presence of Heat Source/Sink

AUTHOR AND
AFFILIATION

KEYWORDS:

-

Issue Date:

April 2014

Pages:

39-54

ISSN:

2319-8044 (Online) – 2231-346X (Print)

Source:

Vol.26 – No.1

PDF

Click Here Download PDF

DOI:

jusps-A

ABSTRACT:

In this study, an analysis has been performed for heat and mass transfer with radiation effect in transient laminar boundary layer flow of a viscous fluid past an impulsively moving infinite vertical flat plate in a homogenous porous medium in the presence of thermal diffusion and heat source/sink. Exact solution of momentum, energy and diffusion equations, under Boussinesq approximation, is obtained in closed form by use of Laplace transform technique. The variations in fluid velocity, temperature and concentration distribution are shown graphically, whereas numerical values of skin-friction, Nusselt number and Sherwood number are presented in tabular form and discussed

Copy the following to cite this Article:

, “Hydromagnetic Convection Flow with Radiative Heat and Mass Transfer Past an Infinite Impulsively Moving Vertical Plate in the Presence of Heat Source/Sink”, Journal of Ultra Scientist of Physical Sciences, Volume 26, Issue 1, Page Number 39-54, 2016


Copy the following to cite this URL:

, “Hydromagnetic Convection Flow with Radiative Heat and Mass Transfer Past an Infinite Impulsively Moving Vertical Plate in the Presence of Heat Source/Sink”, Journal of Ultra Scientist of Physical Sciences, Volume 26, Issue 1, Page Number 39-54, 2016

Available from: http://www.ultrascientist.org/paper/164/


In this study, an analysis has been performed for heat and mass transfer with radiation effect in transient laminar boundary layer flow of a viscous fluid past an impulsively moving infinite vertical flat plate in a homogenous porous medium in the presence of thermal diffusion and heat source/sink. Exact solution of momentum, energy and diffusion equations, under Boussinesq approximation, is obtained in closed form by use of Laplace transform technique. The variations in fluid velocity, temperature and concentration distribution are shown graphically, whereas numerical values of skin-friction, Nusselt number and Sherwood number are presented in tabular form and discussed