lTNm5eoGaHxk1c3NpM6QNlOrPltuH6n7YcBjc5r1tdkd3knXQvIgOPfXpdRu
Current position: Home >> Scientific Research >> Paper Publications

VARIATIONS OF STATISTICS FOR RANDOM WAVES PROPAGATING OVER A BAR

Release Time:2019-03-09  Hits:

Indexed by: Journal Papers

Date of Publication: 2015-12-01

Journal: JOURNAL OF MARINE SCIENCE AND TECHNOLOGY-TAIWAN

Included Journals: Scopus、EI、SCIE

Volume: 23

Issue: 6

Page Number: 864-869

ISSN: 1023-2796

Key Words: random waves; wave statistical parameters; freak waves; wavelet-based bicoherence

Abstract: A series of physical experiments were conducted on the variations of statistics (skewness, kurtosis, groupiness) in random waves propagating over a submerged symmetrical bar. Random waves were generated using JONSWAP spectra while varying initial spectral width, wave height and peak frequency. It was found that the initial spectral width has a negligible effect on the variations of these statistical parameters. An abrupt change in wave groupiness is caused by wave breaking. Variations in the skewness and kurtosis mainly depend on the local water depth and wave height and period. Furthermore, the relationship between the skewness and kurtosis in the shoaling region is well predicted by the formula of Mori and Kobayashi (1998), but on the crest of the bar, the formula should be adjusted. Additionally, extreme waves that satisfy the definition of freak waves can be formed in the shoaling region close to the top of the bar. The probability occurrence of the freak waves has a negligible relationship with the initial spectral width, but the appearance of the extreme waves encounters with the increase of groupiness.

Prev One:波浪在潜堤上传播的非线性参数分析

Next One:Improvements on the normal mode decomposition method used in harbor resonance