摘要
在随机海浪条件下,基于修正的四阶非线性薛定谔方程(m NLS)能够有效地模拟畸形波的非线性演化,文中利用小波变换对演化过程进行分析,并对时频谱特征参数(能量集中区域在时域和频域的分布范围)以及能量集中度进行了定量描述,结果表明,当畸形波出现时,能量可以由低频向高频扩散且能量集中度相对较大。
Under the condition of random ocean waves, the four-order modified nonlinear Schrodinger(mN LS)equation can effectively simulate the nonlinear evolution of freak waves. In this paper, the evolution process is analyzed by using the wavelet transform. The time-frequency spectrum characteristic parameters(the distribution range of energy focused regions in time domain and frequency domain) and the degree of energy concentration have been also described in a quantitative way. Results show that energy can diffuse from the low frequency domain to the high frequency domain and the energy concentration degree is relatively large when freak waves occur.
出处
《海洋技术学报》
2015年第5期71-76,共6页
Journal of Ocean Technology
基金
"十二五"预研项目资助(51314030101)
大连市科技基金资助项目(2012J21DW027)
海军大连舰艇学院科研发展基金
关键词
四阶非线性薛定谔方程
畸形波
小波变换
时频分析
four-order modified nonlinear Schrodinger(mN LS) equation
freak waves
wavelet transform
timefrequency analysis