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论风浪的局域结构──Ⅰ.风浪的局域结构与局域小波能谱
引用本文:吴克俭,宋金宝,楼顺里.论风浪的局域结构──Ⅰ.风浪的局域结构与局域小波能谱[J].海洋与湖沼,1998,29(4):403-408.
作者姓名:吴克俭  宋金宝  楼顺里
作者单位:青岛海洋大学物理海洋研究所!青岛,266003,青岛海洋大学物理海洋实验室!青岛,266003,青岛海洋大学物理海洋实验室!青岛,266003
基金项目:国家自然科学基金!49406064,山东省自然科学基金!Y96E02078
摘    要:基于小波变换,引入了能刻画风浪局域结构的局域小波能谱。论述了风浪的整体结构与局域结构。指出了在不同时间尺度上,风浪具有不同的局域化特征。提出了风场演化过程中整体的共振在线性相互作用是否存在的质疑。

关 键 词:整体结构  局域结构  小波变换  局域小波能谱  风波
收稿时间:1996/9/10 0:00:00
修稿时间:1997/11/18 0:00:00

LOCAL STRUCTURES OF WIND WAVES

I. LOCAL STRUCTURES OF WIND WAVES AND LOCAL WAVELET ENERGY SPECTRUM

WU Ke-jian,SONG Jin-bao and LOU Shun-li.LOCAL STRUCTURES OF WIND WAVES

I. LOCAL STRUCTURES OF WIND WAVES AND LOCAL WAVELET ENERGY SPECTRUM[J].Oceanologia Et Limnologia Sinica,1998,29(4):403-408.

Authors:WU Ke-jian  SONG Jin-bao and LOU Shun-li
Institution:Institute of Physical Oceanography, Ocean University of Qingdao, Qingdao, 266003;Laboratory of Physical Oceanography, Ocean University of Qingdao, Qingdao, 266003;Laboratory of Physical Oceanography, Ocean University of Qingdao, Qingdao, 266003
Abstract:Based on the wavelet transform, the present paper introduces a kind of wind waves energy distribution, the so-called local wavelet energy spectrum, into studies of wind waves. The wavelet spectrum, which can describe local structures of wind waves, is quite different from the normal wind wave frequency spectrum which can only describe global strutures of wind waves. The analyzed results from wind wave data measured in a wind wave channel show that wind waves energy exhibited localizations both in scales (frequency) and physical space, which implies that energy at a given frequency has significant fluctuations as time evolves. Almost all of the properties of wind waves are local, such as waves groupness and secondary peak. The looal structures of wave groupness are shown clearly in the three dimensional time-frequency spectrum. The local structurds of wind waves are due to the fact that, for realistic windwaves, the wind pressure has local strucures and cannot be considered as a constant, nor, can it be interpreted as a superposition of Fourier wave component since the Fourier transform has not resolution in physical space. Since in the weakly nonlinear theory the water wave flelds are represented by the Fourier tranform and whose spectral representation has long been used, the authors question the existence of globally nonlinear resonant interactions in the evolution of wind wave fields, and maintain that for realistic wind waves, the resonat interactions are local rather than global.
Keywords:Global structure  Local structure  Wavelet transform  Local wavelet energy spectrum  
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