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Ocean swell within the kinetic equation for water waves

机译:水波动力学方程中的海洋膨胀

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Results of extensive simulations of swell evolution within the duration-limited setup for the kinetic Hasselmann equation for long durations of up to 2??×??10sup6/sup?s are presented. Basic solutions of the theory of weak turbulence, the so-called Kolmogorov–Zakharov solutions, are shown to be relevant to the results of the simulations. Features of self-similarity of wave spectra are detailed and their impact on methods of ocean swell monitoring is discussed. Essential drop in wave energy (wave height) due to wave–wave interactions is found at the initial stages of swell evolution (on the order of 1000?km for typical parameters of the ocean swell). At longer times, wave–wave interactions are responsible for a universal angular distribution of wave spectra in a wide range of initial conditions. Weak power-law attenuation of swell within the Hasselmann equation is not consistent with results of ocean swell tracking from satellite altimetry and SAR (synthetic aperture radar) data. At the same time, the relatively fast weakening of wave–wave interactions makes the swell evolution sensitive to other effects. In particular, as shown, coupling with locally generated wind waves can force the swell to grow in relatively light winds.
机译:提出了在动力学哈塞尔曼方程的持续时间有限的设置内,对持续时间高达2 ?? x ?? 10 10sup 6 sups s的膨胀过程进行广泛模拟的结果。弱湍流理论的基本解决方案,即所谓的Kolmogorov–Zakharov解决方案,被证明与仿真结果相关。详细介绍了波谱自相似性的特征,并讨论了它们对海浪监测方法的影响。在浪涌演化的初始阶段(由于海浪的典型参数,在1000?km的数量级)发现了由于波与波相互作用而产生的波能(波高)的本质下降。在更长的时间里,波与波的相互作用导致了在广泛的初始条件下波谱的普遍角度分布。 Hasselmann方程中的膨胀的弱幂律衰减与来自卫星测高和SAR(合成孔径雷达)数据的海洋膨胀跟踪结果不一致。同时,波与波之间相互作用的相对较快减弱使膨胀演化对其他影响敏感。特别地,如图所示,与局部产生的风波耦合可以迫使膨胀在相对较小的风中生长。

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