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A two scale nonlinear fractal sea surface model in a one dimensional deep sea

A two scale nonlinear fractal sea surface model in a one dimensional deep sea
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摘要 Using the theory of nonlinear interactions between long and short waves, a nonlinear fractal sea surface model is presented for a one dimensional deep sea. Numerical simulation results show that spectra intensity changes at different locations (in both the wave number domain and temporal-frequency domain), and the system obeys the energy conservation principle. Finally, a method to limit the fractal parameters is also presented to ensure that the model system does not become ill-posed, Using the theory of nonlinear interactions between long and short waves, a nonlinear fractal sea surface model is presented for a one dimensional deep sea. Numerical simulation results show that spectra intensity changes at different locations (in both the wave number domain and temporal-frequency domain), and the system obeys the energy conservation principle. Finally, a method to limit the fractal parameters is also presented to ensure that the model system does not become ill-posed,
出处 《Chinese Physics B》 SCIE EI CAS CSCD 2010年第5期607-612,共6页 中国物理B(英文版)
基金 Project supported by Chinese National High Technology Research and Development (863) Program (Grant No. 2007AA12Z170) National Natural Science Foundation of China (Grant No. 40706058) Wuhan Youth Science and Technology Chen Guang Program(Grant No. 200850731388) the wind and waves component of the Canadian Space Agency GRIP project entitled ‘Building Satellite Data into Fisheries and Oceans Operational Systems’
关键词 fractal sea surface models nonlinear interaction numerical method fractal sea surface models, nonlinear interaction, numerical method
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参考文献20

  • 1Beckmann P and Spizzichino A 1963 The Scnttering of Electromagnetic Waves from Rough Surface (New York: Pergamon) p503.
  • 2Mandelbrot B B 1983 The Fractal Geometry of Nature (San Francisco, CA: Freeman) p458.
  • 3Jakeman E 1982 J. Opt. Soc. Am. 72 1034.
  • 4Jordan D L, Hollins R C and Jakeman E 1983 Appl. Phys. B 31 179.
  • 5Jaggard D L and Sun X 1990 J. Opt. Soe. Am. A 7 1131.
  • 6Berizzi F, Mese E D and Pinelli G 1999 IEE Proceedings Radar Sonar and Navigation 146 55.
  • 7Berizzi F, Greco M V and Verrazzani L 2000 lEE Proceedings Radar Sonar and Navigation 147 189.
  • 8Berizzi F and Mese E D 2002 IEEE Trans. on Antennas and Propagation 50 426.
  • 9Berizzi F, Mese E D and Martorella M 2003 International Journal of Remote Sensing Taylor and Francis Croup 25 1265.
  • 10Martorella M, Berizzi F and Mese E D 2004 IEEE Trans. Antennas and Propagation 52 1193.

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