首页> 外文会议>International conference on offshore mechanics and arctic engineering;OMAE2008 >ANALYSIS OF NUMERICAL OSCILATION PROBLEMS IN A NON LINEAR TIME DEPENDENT MILD SLOPE MODEL AND FIRST DEVELOPMENTS FOR THE IMPLEMENTATION OF WAVE BREAKING
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ANALYSIS OF NUMERICAL OSCILATION PROBLEMS IN A NON LINEAR TIME DEPENDENT MILD SLOPE MODEL AND FIRST DEVELOPMENTS FOR THE IMPLEMENTATION OF WAVE BREAKING

机译:非线性时变轻度边坡模型中数值振荡问题的分析及实现波折的初步发展

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摘要

In this paper, a description of the numerical model NMLSE is presented. This model solves the time dependent non linear mild slope equation, without including energy dissipation due to wave breaking [1]. Some modifications are made in the boundary conditions of the original version of the model in order to overcome the numerical oscillation problems detected in the work done by [2]. To evaluate the effectiveness of the new versions of the model, they are applied to test cases of the bibliography and to a bar-trough profile beach for which there are data from physical model tests.The basic theoretical formulation of a new momentum equation that includes energy dissipation due to wave breaking is also presented. The energy dissipation due to wave breaking is included through the addition of a dissipative term based in the eddy viscosity concept.
机译:在本文中,对数值模型NMLSE进行了描述。该模型解决了与时间有关的非线性温和斜率方程,不包括由于波浪破坏引起的能量耗散[1]。为了克服模型[2]所做的工作中发现的数值振动问题,对模型的原始版本的边界条件进行了一些修改。为了评估新版本模型的有效性,将它们应用于书目测试案例以及具有物理模型测试数据的条形剖面海滩。 还提出了一个新的动量方程的基本理论公式,该动量方程包括由于波浪破坏引起的能量耗散。通过添加基于涡流粘度概念的耗散项,可将由于波浪破裂而产生的能量耗散包括在内。

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