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首页> 外文期刊>Physics of fluids >Fast and local non-linear evolution of steep wave-groups on deep water: A comparison of approximate models to fully non-linear simulations
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Fast and local non-linear evolution of steep wave-groups on deep water: A comparison of approximate models to fully non-linear simulations

机译:深水陡波群的快速和局部非线性演化:近似模型与完全非线性模拟的比较

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摘要

The non-linear Schrodinger equation and its higher order extensions are routinely used for analysis of extreme ocean waves. This paper compares the evolution of individual wave-packets modelled using non-linear Schrodinger type equations with packets modelled using fully non-linear potential flow models. The modified nonlinear Schrodinger Equation accurately models the relatively large scale non-linear changes to the shape of wave-groups, with a dramatic contraction of the group along the mean propagation direction and a corresponding extension of the width of the wave-crests. In addition, as extreme wave form, there is a local non-linear contraction of the wave-group around the crest which leads to a localised broadening of the wave spectrum which the bandwidth limited non-linear Schrodinger Equations struggle to capture. This limitation occurs for waves of moderate steepness and a narrow underlying spectrum. (C) 2016 AIP Publishing LLC.
机译:非线性Schrodinger方程及其高阶扩展通常用于分析极端海浪。本文将使用非线性Schrodinger型方程建模的单个波包的演化与使用完全非线性势流模型建模的包进行了比较。修改后的非线性薛定inger方程精确地模拟了相对较大比例的波群形状非线性变化,波群形状沿平均传播方向急剧收缩,波峰宽度相应扩大。另外,作为极端的波形,波峰周围存在波群的局部非线性收缩,这导致频谱的局部扩展,带宽受限的非线性薛定inger方程难以捕捉到。对于中等陡度和较窄的下层谱波,会出现此限制。 (C)2016 AIP出版有限责任公司。

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