ISSN

2231-3915 (Online)
2231-3907 (Print)


Author(s): Jyoti Prakash, Rajeev Kumar

Email(s): jpsmaths67@gmail.com. , rajeevkumar2012math@gmail.com

DOI: Not Available

Address: Jyoti Prakash, Rajeev Kumar
Department of Mathematics and Statistics, Himachal Pradesh University, Summer Hill, Shimla-171005
*Corresponding Author

Published In:   Volume - 4,      Issue - 1,     Year - 2014


ABSTRACT:
Upper bounds for the complex growth rate of an arbitrary oscillatory perturbation which may be neutral or unstable of thermohaline convection of Veronis (G.Veronis,J.MarineRes.,23,(1965) 1-17) type with the viscosity variation effects included heated from below are obtained which in particular yield sufficient condition for the validity the “principle of the exchange of stabilities” for this configuration. Similar results are also obtained for thermohaline convection of Stern (ME Stern, Tellus, 12,(1960), 171-175) type with the viscosity variation effect included. The results obtained herein are uniformly valid for all combinations of dynamically free and rigid boundaries.


Cite this article:
Jyoti Prakash, Rajeev Kumar. Upper Bounds for the Complex Growth Rate of Thermohaline Convection of Veronis and Stern Types with Viscosity Variations. Int. J. Tech. 4(1): Jan.-June. 2014; Page 117-120

Cite(Electronic):
Jyoti Prakash, Rajeev Kumar. Upper Bounds for the Complex Growth Rate of Thermohaline Convection of Veronis and Stern Types with Viscosity Variations. Int. J. Tech. 4(1): Jan.-June. 2014; Page 117-120   Available on: https://ijtonline.com/AbstractView.aspx?PID=2014-4-1-22


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