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Unstructured Spectral Element Model for Dispersive and Nonlinear Wave Propagation

机译:色散和非线性波传播的非结构化谱元模型

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We introduce a new stabilized high-order and unstructured numericalmodel for modeling fully nonlinear and dispersive water waves. Themodel is based on a nodal spectral element method of arbitrary order inspace and a -transformed formulation due to Cai, Langtangen, Nielsenand Tveito (1998). In the present paper we use a single layer ofquadratic (in 2D) and prismatic (in 3D) elements. The model has beenstabilized through a combination of over-integration of the Galerkinprojections and a mild modal filter. We present numerical tests ofnonlinear waves serving as a proof-of-concept validation for this newhigh-order model. The model is shown to exhibit exponentialconvergence even for very steep waves and there is a good agreementto analytic and experimental data.
机译:我们引入了一个新的稳定的高阶和非结构化数值 完全非线性和分散水波建模的模型。这 模型基于任意阶数的节点谱元素法 蔡,朗坦根,尼尔森带来的空间和变换后的表述 和Tveito(1998)。在本文中,我们使用单层 二次元(2D)和棱柱状(3D)元素。该模型已经 通过结合Galerkin来稳定 投影和温和的模态滤波器。我们提出了数值测试 非线性波作为这一新概念的概念验证 高阶模型。该模型显示为指数式 即使在非常陡峭的波浪中也可以收敛,并且有很好的一致性 分析和实验数据。

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