Statistical distribution of nonlinear random water wave surface elevation

Hou Yijun; Song Guiting; Zhao Xixi; Song Jinbao; Zheng Quan'an

doi:10.1007/BF02842767

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Statistical distribution of nonlinear random water wave surface elevation

OriginalPaper | Updated：2023-05-16

- Statistical distribution of nonlinear random water wave surface elevation
- Statistical distribution of nonlinear random water wave surface elevation
- 海洋湖沼学报（英文） 2006年24卷第1期页码：1-5
- Affiliations：
  
  1. Institute of Oceanology Chinese Academy of Sciences
  2. Graduate School of the Chinese Academy of Sciences
  3. Department of Meteorology University of Maryland
- Author bio：
- Funds：
  
  Supported by the High-Tech Research and Development Program of China (863 Program, No. 2001AA633070;2003AA604040), and the National Natural Science Foundation of China (No. 40476015).
- DOI：10.1007/BF02842767
  中图分类号：
- 纸质出版：2006
- Accepted：
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Statistical distribution of nonlinear random water wave surface elevation[J]. 海洋湖沼学报（英文）, 2006,24(1):1-5.

Yijun, H., Guiting, S., Xixi, Z. et al. Statistical distribution of nonlinear random water wave surface elevation., Chin. J. Ocean. Limnol. 24, 1–5 (2006). https://doi.org/10.1007/BF02842767
Statistical distribution of nonlinear random water wave surface elevation[J]. 海洋湖沼学报（英文）, 2006,24(1):1-5. DOI： 10.1007/BF02842767.

Yijun, H., Guiting, S., Xixi, Z. et al. Statistical distribution of nonlinear random water wave surface elevation., Chin. J. Ocean. Limnol. 24, 1–5 (2006). https://doi.org/10.1007/BF02842767 DOI：

摘要

Abstract

This study deals with the development of statistical modeling for water wave surface elevation by using a method that combines a dynamic solution with random process statistics. Ocean wave data taken from four NOAA (National Oceanic and Atmospheric Administration) buoys moored in the northeast Pacific were used to validate the model. The results indicated that the nonlinear probability density distribution of ocean wave surface elevation derived from the model described the measurements much better than Gaussian distribution and Longuet-Higgins distribution.

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references

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