Author(s):
Jyoti Prakash, Renu Bala, Kultaran Kumari
Email(s):
jpsmaths67@gmail.com
DOI:
10.5958/2321-581X.2015.00008.2 
Address:
Jyoti Prakash*, Renu Bala, Kultaran Kumari
Department of Mathematics and Statistics, Himachal Pradesh University, Summer Hill, Shimla-171005, India.
*Corresponding Author
Published In:
Volume - 6,
Issue - 1,
Year - 2015
ABSTRACT:
In the present paper it is mathematically established that the linear growth rate of an arbitrary neutral or unstable oscillatory perturbation of growing amplitude in a triply diffusive fluid layer (with one of the component as heat with diffusivity ?) must lie inside a semicircle in the right half of the (p_r,p_i ) - plane whose centre is at the origin and radius equals v((|R|+R_1 )s) where R and R1 are the thermal Rayleigh number and concentration Rayleigh number with diffusivities ? and ?_1. Further, it is proved that this result is uniformly valid for quite general nature of the bounding surfaces.
Cite this article:
Jyoti Prakash, Renu Bala, Kultaran Kumari. Upper limits to the Linear Growth Rate in Triply Diffusive Convection. Research J. Engineering and Tech. 6(1): Jan.-Mar. 2015 page 47-49. doi: 10.5958/2321-581X.2015.00008.2
Cite(Electronic):
Jyoti Prakash, Renu Bala, Kultaran Kumari. Upper limits to the Linear Growth Rate in Triply Diffusive Convection. Research J. Engineering and Tech. 6(1): Jan.-Mar. 2015 page 47-49. doi: 10.5958/2321-581X.2015.00008.2 Available on: https://ijersonline.org/AbstractView.aspx?PID=2015-6-1-8