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The acoustic radiation impedance of a rectangular panel

机译:矩形面板的声辐射阻抗

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This paper extends the definition of the one sided radiation impedance of a panel mounted in an infinite rigid baffle which was previously used by the authors so that it can be applied to all transverse velocity wave types on the panel rather than just to the possibly forced travelling plane transverse velocity waves considered previously by the authors. For the case of travelling plane waves on a rectangular panel with anechoic edge conditions, and for the case of standing waves on a rectangular panel with simply supported edge conditions, the equations resulting from one of the standard reductions from quadruple to double integrals are given. These double integral equations can be reduced to single integral equations, but the versions of these equations given in the literature did not always converge when used with adaptive integral routines and were sometimes slower than the double integral versions. This is because the terms in the integrands in the existing equations have singularities. Although these singularities cancel, they caused problems for the adaptive integral routines. This paper rewrites these equations in a form which removes the singularities and enables the integrals in these equations to be evaluated with adaptive integral routines. Approximate equations for the azimuthally averaged one sided radiation impedance of a rectangular panel mounted in an infinite baffle are given for all the cases considered in this paper and the values produced by these equations are compared with numerical calculations. (C) 2015 Elsevier Ltd. All rights reserved.
机译:本文扩展了安装在无限刚性挡板中的面板的单侧辐射阻抗的定义,该阻抗先前曾由作者使用,因此可以将其应用于面板上的所有横向速度波类型,而不仅仅是应用于可能的强制行进。作者先前考虑过的平面横向速度波。对于在带有无回声边缘条件的矩形面板上传播的平面波的情况,以及在具有简单支撑边缘条件的矩形面板上的驻波的情况,给出了由从四重积分到双积分的标准归一之一得出的方程。这些双积分方程可以简化为单积分方程,但是与自适应积分例程一起使用时,文献中给出的这些方程的版本并不总是收敛,有时比双积分方程慢。这是因为现有方程式中被积分数中的项具有奇异性。尽管这些奇异点消除了,但它们为自适应积分例程带来了问题。本文以消除奇异性的形式重写了这些方程,并使这些方程中的积分可以通过自适应积分例程进行评估。针对本文考虑的所有情况,给出了安装在无限挡板中的矩形面板的方位角平均一侧辐射阻抗的近似方程,并将这些方程产生的值与数值计算进行了比较。 (C)2015 Elsevier Ltd.保留所有权利。

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