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Finite-Element Model for Modified Boussinesq Equations. Ⅰ: Model Development

机译:修正的Boussinesq方程的有限元模型。 Ⅰ:模型开发

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摘要

This paper and its companion paper describe the development of a finite-element model based on modified Boussinesq equations and the applications of the model to harbor resonance problems. This first of the two papers reports the model development and validations. A Galerkin finite-element method with linear elements is employed in the model. Auxiliary variables are introduced to remove the spatial third derivative terms in the governing equations, and an implicit predictor-corrector iterative scheme is used in the time integration. The treatments of various boundary conditions, including the perfect reflecting boundary with an irregular geometry, the absorbing (sponge layer) boundary, and the incident wave boundary, are described. Numerical results are obtained for several examples, and their accuracy is checked by comparing numerical results with either experimental data or analytical solutions.
机译:本文及其伴随论文描述了基于改进的Boussinesq方程的有限元模型的开发以及该模型在包含共振问题中的应用。两篇论文的第一篇报告了模型的开发和验证。模型中采用了带有线性元素的Galerkin有限元方法。引入辅助变量以消除控制方程中的空间三阶导数项,并且在时间积分中使用隐式预测器-校正器迭代方案。描述了各种边界条件的处理,包括具有不规则几何形状的完美反射边界,吸收(海绵层)边界和入射波边界。通过几个示例获得了数值结果,并通过将数值结果与实验数据或分析解决方案进行比较来检查其准确性。

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