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An acoustic modeling of the three-dimensional annular segment cavity with various impedance boundary conditions

机译:具有不同阻抗边界条件的三维环形段腔的声学模型

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A three-dimensional Fourier series method (3D-FSM) is applied to study the acoustic characteristics of annular segment acoustic cavity with various impedance boundary conditions. The formulation is constructed to describe the cavity system based on the energy principle. Under the framework of this paper, the admissible sound pressure function is generally set, regardless of boundary conditions, to a 3D Fourier cosine series and six supplementary functions. These supplementary functions can eliminate the discontinuous or jumping phenomenon in the boundaries. All the series expansion coefficients can be obtained through the Rayleigh-Ritz technique. The results obtained by the present method in this paper show good convergence. The accuracy of the present method is verified by being compared with the exact solution and the finite element method (FEM). The natural frequencies and modal shapes of the annular segment cavity are studied. The sound pressure response is investigated under the excitation of a monopole source inside the cavity. In this paper, some results of the acoustic characteristics of the cavity with various geometric parameters and boundary conditions are obtained, such as angle, radius ratio, impedance value and the number of impedance wall. These results provide a benchmark for the future researches.
机译:应用三维傅里叶级数方法(3D-FSM)研究了具有不同阻抗边界条件的环形节段声腔的声学特性。构造该公式以基于能量原理描述空腔系统。在本文的框架下,无论边界条件如何,通常将可允许的声压函数设置为3D傅里叶余弦级数和六个补充函数。这些补充功能可以消除边界中的不连续或跳跃现象。所有的级数展开系数都可以通过瑞利-里兹技术获得。本文通过本方法获得的结果显示出良好的收敛性。通过与精确解和有限元方法(FEM)进行比较,验证了本方法的准确性。研究了环形段腔的固有频率和模态形状。在腔内单极声源的激励下研究声压响应。本文获得了具有各种几何参数和边界条件的腔体声学特性的一些结果,例如角度,半径比,阻抗值和阻抗壁数。这些结果为将来的研究提供了基准。

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