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Immersed boundary modal analysis and forced vibration simulation using step boundary method

机译:浸入式边界模态分析和阶跃边界法强迫振动模拟

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摘要

Analysis using Cartesian background mesh with the geometry embedded or immersed in the mesh is gaining popularity. The primary advantage of this approach is that a traditional mesh, which conforms to the geometry, is not needed. Instead a background mesh that is independent of the geometry and has regular shaped undistorted elements is used because it is easy to generate automatically. Many methods for imposing Dirichlet boundary conditions on immerse boundaries have been studied. In this work step boundary method, where the trial and test functions are weighted using approximate step functions, has been used for imposing Dirichlet boundary conditions on boundaries that do not have nodes on them. This method has been shown to be effective for static problems in the past but has not been studied for dynamics. Step boundary method is extended to modal analysis and modal superposition as well as problems involving base excitation where the Dirichlet boundary conditions are functions of time. Several test examples are used to verify and validate the method.
机译:使用具有嵌入或浸没在网格中的几何体的笛卡尔背景网格进行的分析越来越受欢迎。这种方法的主要优点是不需要符合几何形状的传​​统网格。取而代之的是,使用背景网格,该网格独立于几何图形,并且具有规则形状的未变形元素,因为它易于自动生成。研究了许多在浸入边界上施加Dirichlet边界条件的方法。在此工作步骤边界方法中,使用近似步骤函数对试验和测试函数进行加权,该方法已用于将Dirichlet边界条件强加在其上没有节点的边界上。过去已证明此方法对于静态问题有效,但尚未针对动力学进行研究。阶跃边界方法扩展到模态分析和模态叠加以及涉及狄利克雷边界条件是时间函数的基础激励问题。使用几个测试示例来验证和验证该方法。

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