首页> 外文期刊>Journal of computational acoustics >Time-harmonic Analytic Solution for an Acoustic Plane Wave Scattering off an Isotropic Poroelastic Cylinder: Convergence and Form Function
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Time-harmonic Analytic Solution for an Acoustic Plane Wave Scattering off an Isotropic Poroelastic Cylinder: Convergence and Form Function

机译:声平面波从各向同性多孔弹性圆柱体散射的时谐解析解:收敛和形式函数

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The scattering of a plane wave incident obliquely upon an infinite poroelastic cylinder immersed in inviscid fluid is investigated in this paper. Convergence analysis of the series expansion of the solutions for various interface conditions is conducted and it provides a priori estimates on number of terms necessary for achieving a desired accuracy. In contrast to the existing results in the literature, we consider viscous pore fluid and arbitrary interface discharge efficiency eta(d). Moreover, the approach presented here does not require any restriction on the viscodynamic operator of the poroelastic equations and hence it can handle general cases beyond the dissipation models proposed by Biot and by Johnson, Koplik and Dashen. The back scattering form function is then calculated from the coefficients of the series solution. Numerical results with various incident angles and interface discharge efficiencies are also presented in this paper.
机译:本文研究了倾斜入射到浸没在粘性流体中的无限多孔弹性圆柱体上的平面波的散射。进行了针对各种界面条件的解的级数展开的收敛性分析,它提供了获得所需精度所需的项数的先验估计。与文献中已有的结果相反,我们考虑了粘性孔隙流体和任意界面排放效率eta(d)。此外,这里提出的方法不需要对多孔弹性方程的粘滞动力学算符有任何限制,因此,它可以处理比奥特和约翰逊,科普利克和达申提出的耗散模型以外的一般情况。然后根据级数解的系数计算反向散射形式函数。本文还给出了具有各种入射角和界面放电效率的数值结果。

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