[Alber I.E. (1978): The effect of randomness on stability of two dimensional surface wave trains. – Proc. R. Soc. Lond. A363, pp.525-546.]Search in Google Scholar
[Benjamin T.B. and Feir J.E. (1967): The disintegration of wave trains on deep water. – I. Theory. J. Fluid Mech., vol.27, pp.417-430.10.1017/S002211206700045X]Search in Google Scholar
[Crawford D.R., Saffman P.G. and Yuen H.C. (1980): Evolution of a random inhomogeneous field of nonlinear deep-water gravity waves. – Wave Motion, vol.2, 1.10.1016/0165-2125(80)90029-3]Search in Google Scholar
[Davey A. and Stewartson K. (1974): On three dimensional packets of surface waves. – Proc. R. Soc. Lond. A, 338, pp.101-110.]Search in Google Scholar
[Dhar A.K. and Das K.P. (1990): Fourth order nonlinear evolution equation for deep water surface gravity waves in the presence of wind blowing over water. – Phys. Fluids, A2 (5), pp.778-783.10.1063/1.857731]Search in Google Scholar
[Dhar A.K. and Das K.P. (1991): Fourth order nonlinear evolution equation for two Stokes wave trains in deep water. – Phys. Fluids. A3 (12), pp.3021-3026.10.1063/1.858209]Search in Google Scholar
[Dhar A.K. and Das K.P. (1994): Stability analysis from fourth order evolution equation for small but finite amplitude interfacial waves in the presence of a basic current shear. – J. Austral. Math. Soc. 35(B), pp.348-365.10.1017/S0334270000009346]Search in Google Scholar
[Dysthe K.B. (1979): Note on a modification to the nonlinear Schrödinger equation for application to deep water waves. – Proc. R. Soc. Lond. A, vol.369, pp.105-114.]Search in Google Scholar
[Hogan S.J. (1985): The fourth order evolution equation for deep water gravity capillary waves. – Proc. R. Soc. Lond, vol.402(A), pp.359-372.]Search in Google Scholar
[Janssen P.A.E.M. (1983): On fourth order evolution equation for deep water waves. – J. Fluid Mech., vol.126, pp.1-11.]Search in Google Scholar
[Longuet-Higgins M.S. (1975): On the nonlinear transfer of energy in the peak of gravity wave spectrum: a simplified model. – Proc. R. Soc. Lond. A-347, 311.]Search in Google Scholar
[Longuet-Higgins M.S. (1978a): The instabilities of gravity waves of finite amplitude in deep water, I. Super harmonics. – Proc. R. Soc. Lond, vol.360(A), pp.471-488.10.1098/rspa.1978.0080]Search in Google Scholar
[Longuet-Higgins M.S. (1978b): The instabilities of gravity waves of finite amplitude in deep water, II. Sub harmonics. – Proc. R. Soc. Lond., vol.360(A), pp.489-506.10.1098/rspa.1978.0081]Search in Google Scholar
[Majumder D.P. and Dhar A.K. (2009): Stability analysis from fourth order evolution equation for deep water capillary-gravity waves in the presence of air flowing over water. – Int. J. App. Mech. and Eng., vol.14, No.2, pp.433-442.]Search in Google Scholar
[Majumder D.P. and Dhar A.K. (2009): Stability analysis from fourth order evolution equation for two stokes wave trains in deep water in the presence of air flowing over water. – Int. J. App. Mech. and Eng., vol.14, No.4, pp.989-1008.]Search in Google Scholar
[Stiassnie M. (1984): Note on the modified nonlinear Schrödinger equation for deep water waves. – Wave Motion, vol.6, pp.431-433.10.1016/0165-2125(84)90043-X]Search in Google Scholar