WEAKLY NON-GAUSSIAN MODEL OF WAVE HEIGHT DISTRIBUTION FOR NONLINEAR RANDOM WAVES

Nobuhito Mori; Takashi Yasuda

doi:10.9753/icce.v25.%p

No. 25 (1996), Conference Proceedings

No. 25 (1996)

WEAKLY NON-GAUSSIAN MODEL OF WAVE HEIGHT DISTRIBUTION FOR NONLINEAR RANDOM WAVES

Conference Proceedings

https://doi.org/10.9753/icce.v25.%25p

Published 1996-01-29

Nobuhito Mori⁺⁻
Takashi Yasuda⁺⁻

Nobuhito Mori

Hydraulics Dept., Abiko Research Laboratory, Central Research Institute of Electric Power Industry(CRIEPI)

Takashi Yasuda

Dept. of Civil Eng., Gifu University

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Keywords

random waves
non-Gaussian model
height distribution

How to Cite

Mori, N., & Yasuda, T. (1996). WEAKLY NON-GAUSSIAN MODEL OF WAVE HEIGHT DISTRIBUTION FOR NONLINEAR RANDOM WAVES. Coastal Engineering Proceedings, 1(25). https://doi.org/10.9753/icce.v25.%p

Abstract

The wave height distribution with Edgeworth's form of a cumulative expansion of probability density function(PDF) of surface elevation are investigated. The results show that a non-Gaussian model of wave height distribution reasonably agrees with experimental data. It is discussed that the fourth order moment(kurtosis) of water surface elevation corresponds to the first order nonlinear correction of wave heights and is related with wave grouping.

https://doi.org/10.9753/icce.v25.%25p

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Authors retain copyright and grant the Proceedings right of first publication with the work simultaneously licensed under a Creative Commons Attribution License that allows others to share the work with an acknowledgement of the work's authorship and initial publication in this Proceedings.

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WEAKLY NON-GAUSSIAN MODEL OF WAVE HEIGHT DISTRIBUTION FOR NONLINEAR RANDOM WAVES

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