Pressure corrections in the potential flow analysis of Electrohydrodynamics Kelvin-Helmholtz Instability of Cylindrical Interface through Porous Media
Chandrasekhar, S. (1981) Hydrodynamic and Hydromagnetic Stability, Dover publications, New York.
Drazin, P. G. and Reid, W. H. (1981) Hydrodynamic stability, Cambridge University Press.
Nayak,A. R. and Chakraborty, B. B. (1984) Kelvin-Helmholtz stability with mass and heat transfer, Phys. Fluids 27 pp. 1937-1941.
Wu D. and Wang D. (1991) The Kelvin-Helmholtz stability of a cylindrical ﬂow with a shear layer Roy. Astro. Society 250 pp. 760-768.
T., Funada, and D.D. Joseph, “Viscous potential flow analysis of Kelvin–Helmholtz instability in a channel” J. Fluid Mech. 445 (2001) 263-283.
T. Funada and D.D. Joseph “Viscous potential flow analysis of Capillary instability” Inter. J. Multiphase flow 28 (2002). PP 1459-1478.
T. Funada and D.D. Joseph “Viscoelastic potential flow analysis of Capillary instability” J. Non- Newtonian fluid mechanics 111(2003). PP.87- 105.
Elcoot, A. E. K. (2007) Electroviscous potential ﬂow in non linear analysis of capillary instability, European J. of Mech. B/ Fluids 26 pp.431-443.
M. F. El-Sayed and D. K. Callebaut “Nonlinear EHD Stability of the Interfacial Waves of Two Superposed Dielectric Fluids” J. Coll. & Int. Sci. 200 (1998) 203-219.
M. I. A. Othman “Nonlinear Electrohydrodynamic Kelvin-Helmholtz instability conditions of a Cylindrical interface under the influence of an axial electric field” Z. A. M. P., 49 (1998) 759- 773.
A. R. F. Elhefnawy, B.M.H. Agoor, and A. E.K. Elcoot “Nonlinear Electrohydrodynamic stability of a finitely conducting jet under an axial electric field” Physica A 297 (2001) 368-388.
Dhiman. N, Awasthi M.K and Singh M.P.(2013) “Viscoelastic Potential Flow Analysis of Kelvin- Helmholtz Instability in Presence Of Tangential Magnetic Field”. Int. J. Mathematical Archive. Vol 4 (9), pp 1-9.