Theory And Applications Of Ocean Surface Waves

References

The numbers in square brackets refer to the page numbers where the references have been cited in the text.

Abbot, M. B. ( 1979). Computational Hydraulics, Pitman, New York. [625]

Ablowitz, M. J. and A. C. Newell ( 1973). The decay of the continuous spectrum for solutions of the Korteweg-de Vries equation. J. Math. Phys. 14: 1277 1284. [670, 674, 775, 866]

Ablowitz, M. J., D. J. Kaup, A. C. Newell, and H. Segur ( 1974). The inverse scattering transform Fourier analysis for nonlinear problems. Studies Appl. Math. LIII 4: 249 336. [670, 676, 776]

Ablowitz, M. J. and H. Segur ( 1981). Solitons and the Inverse Scattering Transform, Society Industrial and Applied Mathematics, Philadelphia. [670, 674, 775, 886]

Abramowitz, M. and I. A. Stegun ( 1972). Handbook of Mathematical Functions, Dover, New York. [708]

Agnon, Y. and A. Sheremet ( 2000). Stochastic evolution models for nonlinear gravity waves over uneven topography. Advances in Coastal and Ocean Engineering 6: 103 131, ed. P. L.-F. Liu, World Scientific, Singapore. [878]

Akylas, T. R., ( 1984). On the excitation of long nonlinear water waves by a moving pressure distribution. J. Fluid Mech. 141: 455 466. [718]

Akylas, T. R. ( 1987). Unsteady and nonlinear effects near the cusp lines of the Kelvin ship-wave pattern. J. Fluid Mech. 175: 333 342. [917, 923]

Alber, I. E. ( 1978). The effects of randomness on the stability of two-dimensional surface wavetrains. Proc. R. Soc. Lond. A

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