Abstract
Corresponding author address: Dr. Valeri A. Kalmykov, Department of Earth and Planetary Sciences, The John Hopkins University, 301 Olin Hall, 3400 N. Charles St., Baltimore, MD 21218.
Email: kalmykov@gibbs.eps.jhu.edu
Dyachenko, A. I., Y. V. Lvov, and V. E. Zakharov, 1994: Five-wave interaction on the surface of deep fluid. Physica D.,87, 233–261.
Hasselmann, S., and K. Hasselmann, 1985: Computation and parametrizations of the nonlinear energy transfer in a gravity wave spectrum. Part I: A new method for efficient computation of the exact nonlinear transfer integral. J. Phys. Oceanogr.,15, 1369–1377.
Herterich, K., and K. Hasselmann, 1980: A similarity relation for the nonlinear transfer in a finite depth gravity-wave spectrum. J. Fluid Mech.,97, 215–224.
Kalmykov, V. A., 1993: Numerical calculation of the nonlinear transfer of energy in the spectra of surface gravity waves by 5 wave resonant interactions. Dokl. Akad. Nauk Ukraini,8, 101–104.
——, 1995: Estimates of energy transfer in the spectra of surface gravity waves by nonlinearity of high order. Dokl. Akad. Nauk Ukraini,11, 87–89.
——, 1997: Numerical calculation of nonlinear transfer of energy in spectra of surface gravity waves from the five wave resonant interactions. The Air-Sea Interface Radio and Acoustic Sensing, Turbulence and Wave Dynamics, M. A. Donelan, W. H. Hui, and W. J. Plant, Eds., University of Miami, 161–166.
——, 1998: Energy transfer in the spectrum of surface gravity waves by resonance five wave–wave interactions. Amer. Math. Soc. Transl.,182, 83–94.
Krasitski, V. P., 1993: 5 wave kinetic equation for surface gravity waves. Mar. Hydrophys. J.6, 17–25.
——, 1994: On reduced equations in the Hamiltonian theory of weakly nonlinear surface waves. J. Fluid Mech.,272, 1–20.
Lin, R., and W. Perrie, 1997: A new coastal wave model. Part V: Five-wave interactions. J. Phys Oceanogr.,27, 2169–2186.
Masuda, A., 1980: Nonlinear energy transfer between wind waves. J. Phys Oceanogr.,10, 2082–2093.
McLean, J. W., 1982a: Instabilities of finite amplitude gravity waves. J. Fluid Mech.,114, 315–330.
——, 1982b: Instabilities of finite amplitude gravity waves on water of finite depth. J. Fluid Mech.,114, 331–341.
Meiron, D. I., P. G., Saffman, and H. C. Yuen, 1982: Calculation of the steady three-dimensional deep water waves. J. Fluid Mech.,124, 109–121.
Shrira, V. I., S. I. Badulin, and C. Khariff, 1996: A model of water wave “horse-shoe” patterns. J. Fluid Mech.,318, 375–404.
Stiassnie, M., and L. Shemer, 1984: On modification of Zakharov’s equation of surface gravity waves. J. Fluid Mech.,143, 47–67.
——, and ——, 1987: Energy computations for evolution of class I and II instabilities of Stokes waves. J. Fluid Mech.,174, 299–312.
Su, M. Y., 1982: Three-dimensional deep-water waves, Part 1. Experimental measurement of skew and symmetric wave patterns. J. Fluid Mech.,124, 73–108.
Zakharov, V. E., 1997: The statistical theory of shallow water waves. Amer. Math. Soc. Transl.,182, 167–197.
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Corresponding author address: Dr. Valeri A. Kalmykov, Department of Earth and Planetary Sciences, The John Hopkins University, 301 Olin Hall, 3400 N. Charles St., Baltimore, MD 21218.
Email: kalmykov@gibbs.eps.jhu.edu
Corresponding author address: Dr. Valeri A. Kalmykov, Department of Earth and Planetary Sciences, The John Hopkins University, 301 Olin Hall, 3400 N. Charles St., Baltimore, MD 21218.
Email: kalmykov@gibbs.eps.jhu.edu
Dyachenko, A. I., Y. V. Lvov, and V. E. Zakharov, 1994: Five-wave interaction on the surface of deep fluid. Physica D.,87, 233–261.
Hasselmann, S., and K. Hasselmann, 1985: Computation and parametrizations of the nonlinear energy transfer in a gravity wave spectrum. Part I: A new method for efficient computation of the exact nonlinear transfer integral. J. Phys. Oceanogr.,15, 1369–1377.
Herterich, K., and K. Hasselmann, 1980: A similarity relation for the nonlinear transfer in a finite depth gravity-wave spectrum. J. Fluid Mech.,97, 215–224.
Kalmykov, V. A., 1993: Numerical calculation of the nonlinear transfer of energy in the spectra of surface gravity waves by 5 wave resonant interactions. Dokl. Akad. Nauk Ukraini,8, 101–104.
——, 1995: Estimates of energy transfer in the spectra of surface gravity waves by nonlinearity of high order. Dokl. Akad. Nauk Ukraini,11, 87–89.
——, 1997: Numerical calculation of nonlinear transfer of energy in spectra of surface gravity waves from the five wave resonant interactions. The Air-Sea Interface Radio and Acoustic Sensing, Turbulence and Wave Dynamics, M. A. Donelan, W. H. Hui, and W. J. Plant, Eds., University of Miami, 161–166.
——, 1998: Energy transfer in the spectrum of surface gravity waves by resonance five wave–wave interactions. Amer. Math. Soc. Transl.,182, 83–94.
Krasitski, V. P., 1993: 5 wave kinetic equation for surface gravity waves. Mar. Hydrophys. J.6, 17–25.
——, 1994: On reduced equations in the Hamiltonian theory of weakly nonlinear surface waves. J. Fluid Mech.,272, 1–20.
Lin, R., and W. Perrie, 1997: A new coastal wave model. Part V: Five-wave interactions. J. Phys Oceanogr.,27, 2169–2186.
Masuda, A., 1980: Nonlinear energy transfer between wind waves. J. Phys Oceanogr.,10, 2082–2093.
McLean, J. W., 1982a: Instabilities of finite amplitude gravity waves. J. Fluid Mech.,114, 315–330.
——, 1982b: Instabilities of finite amplitude gravity waves on water of finite depth. J. Fluid Mech.,114, 331–341.
Meiron, D. I., P. G., Saffman, and H. C. Yuen, 1982: Calculation of the steady three-dimensional deep water waves. J. Fluid Mech.,124, 109–121.
Shrira, V. I., S. I. Badulin, and C. Khariff, 1996: A model of water wave “horse-shoe” patterns. J. Fluid Mech.,318, 375–404.
Stiassnie, M., and L. Shemer, 1984: On modification of Zakharov’s equation of surface gravity waves. J. Fluid Mech.,143, 47–67.
——, and ——, 1987: Energy computations for evolution of class I and II instabilities of Stokes waves. J. Fluid Mech.,174, 299–312.
Su, M. Y., 1982: Three-dimensional deep-water waves, Part 1. Experimental measurement of skew and symmetric wave patterns. J. Fluid Mech.,124, 73–108.
Zakharov, V. E., 1997: The statistical theory of shallow water waves. Amer. Math. Soc. Transl.,182, 167–197.
All Time | Past Year | Past 30 Days | |
---|---|---|---|
Abstract Views | 0 | 0 | 0 |
Full Text Views | 181 | 37 | 9 |
PDF Downloads | 62 | 28 | 6 |