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Application of finite element and boundary element models to transient acoustic problems

机译:有限元和边界元模型在瞬态声学问题中的应用

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This paper focuses on the numerical treatment of transient acoustic problems using finite element (FE) and boundary element (BE) methods. The FE method relies on a pressure formulation and the use of an implicit integration schemes for solving the related second-order differential system. The procedure is shown on cavity (interior) problems but can be extended to exterior problems using the DtN (Dirichlet-to-Neumann) approach. The presented BE method is restricted to 3-D problems and is based on the Kirchhoff's integral representation. The related retarded potential technique presents some interesting features which are stressed: the sparseness of matrices, the particular integration tools required and the time integration procedure for getting boundary variables. An enhanced procedure for reducing the memory requirements is also presented. Numerical applications show the performances of these discrete techniques.
机译:本文侧重于使用有限元(Fe)和边界元素(BE)方法的瞬态声学问题的数值处理。 Fe方法依赖于压力制剂和使用隐式积分方案来解决相关的二阶差分系统。该过程显示在腔体(内部)问题上,但可以使用DTN(Dirichlet-Neumann)方法扩展到外部问题。所提出的是方法仅限于3-D问题,并基于Kirchhoff的积分表示。相关延迟的潜在技术提出了一些有趣的特征,这些特征受到压力:矩阵的稀疏性,所需的特定集成工具以及获取边界变量的时间集成工具。还介绍了降低内存要求的增强过程。数值应用显示这些离散技术的性能。

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