Author(s):
Jyoti Prakash, Virender Singh, Shweta Manan
Email(s):
jpsmaths67@gmail.com , goputhakur1988@gmail.com
DOI:
10.5958/2231-3915.2016.00018.3
Address:
Jyoti Prakash*, Virender Singh, Shweta Manan
Department of Mathematics and Statistics. Himachal Pradesh University, Summer Hill, Shimla-171005, India
*Corresponding Author
Published In:
Volume - 6,
Issue - 2,
Year - 2016
ABSTRACT:
Condition for characterizing nonoscillatory motions, which may be neutral or unstable, for rotatory hydrodynamic triply diffusive convection in a porous medium is derived. It is analytically proved that the principle of the exchange of stabilities, in rotatory triply diffusive convection in a porous medium, is valid in the regime (R_1 E_1 s)/(2t_1^2 p^4 )+(R_2 E_2 s)/(2t_2^2 p^4 )+ T_a/(p^2 ?D_a^(-1) )=1, where R_1 and R_2 are the concentration Raleigh numbers, and t_1 and t_2 are the Lewis numbers for the two concentration components respectively, T_a is the Taylor number, s is the Prandtl number, D_a is the Darcy number, E_1 and E_2 are constants.
Cite this article:
Jyoti Prakash, Virender Singh, Shweta Manan. On Rotatory Hydrodynamic Triply Diffusive Convection in Porous Medium. Int. J. Tech. 2016; 6(2): 113-117. doi: 10.5958/2231-3915.2016.00018.3
Cite(Electronic):
Jyoti Prakash, Virender Singh, Shweta Manan. On Rotatory Hydrodynamic Triply Diffusive Convection in Porous Medium. Int. J. Tech. 2016; 6(2): 113-117. doi: 10.5958/2231-3915.2016.00018.3 Available on: https://www.ijtonline.com/AbstractView.aspx?PID=2016-6-2-10