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A hybrid finite element-least-square point interpolation method for solving multifluid coupling acoustic problems

机译:一种求解多流体耦合声学问题的混合有限元 - 最小二乘点插值方法

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Recently, a finite element-least-square point interpolation method (FE-LSPIM) was introduced into solving the two-dimensional (2D) homogeneous acoustic problems. This paper presents the FE-LSPIM for solving multifluid coupling acoustic problems by incorporating the coupling interface condition between the different fluid domains. In the present work, the coupling interface between the different fluids should satisfy the continuity conditions of pressure and normal particle velocity, the multifluid domain is discretized using quadrilateral element (for 2D problem) or hexahedron element (for 3D problem), and the shape functions of the quadrilateral element (or hexahedron element) are used for partition of unity (PU) and the least-square point interpolation method (LSPIM) for local approximation. This paper derives the formulas of the FE-LSPIM for solving multifluid coupling acoustic problems. Considering the superior performance of the FE-LSPIM for the homogeneous acoustic problem, the FE-LSPIM can also deal well with the multifluid coupling acoustic problems, and numerical examples on amultifluid coupling tube show that the FE-LSPIM achieves more accurate results and higher convergence rates as compared with the corresponding finite elements and element-free Galerkin method (EFGM). Hence, the FE-LSPIM can be well applied in solving multifluid coupling acoustic problems. (C) 2017 Institute of Noise Control Engineering.
机译:最近,引入了有限元 - 最小二乘点插值方法(Fe-LSPIM)求解二维(2D)均匀的声学问题。本文通过在不同流体畴之间结合耦合界面条件,介绍了FE-LSPIM用于求解多流体耦合声学问题。在本作本作中,不同流体之间的耦合界面应满足压力和正常粒子速度的连续性条件,使用四边形元素(对于2D问题)或六面体元素(用于3D问题)和形状函数来离散化多功能结构域,以及形状函数四边形元素(或六面体元件)用于统一(PU)和最小二乘点插值方法(LSPIM)的分区,用于局部近似。本文源于求解多流体耦合声学问题的Fe-LSPIM的公式。考虑到FE-LSPIM对于均匀声学问题的卓越性能,FE-LSPIM也可以很好地处理多流体耦合声学问题,并且金属流体耦合管的数值例子表明FE-LSPIM达到更准确的结果和更高的收敛性与相应的有限元和无元素Galerkin方法(EFGM)相比,速率相比。因此,Fe-Lspim可以很好地应用于求解多流体耦合声学问题。 (c)2017年噪声控制工程研究所。

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