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Efficient Mode-Matching Based on Closed Form Integrals of Pridmore-Brown Modes

机译:基于Pridmore-Brown模式的闭合形式积分的高效模式匹配

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A new mode matching method is developed for acoustic modes in axially sectioned lined ducts with parallel, but otherwise arbitrary mean flow. The method is evaluated in detail for radially symmetric mean flow, with so-called Pridmore-Brown modes, satisfying the radial Pridmore-Brown equation. Classically, the matching of the modal representations at the interfaces between the sections is based on continuity of pressure and velocity in combination with projection to a suitable but unrelated set of test functions by means of a standard integral inner-product. The alternative we propose here uses essentially the same Pridmore-Brown modes but instead of the standard inner-product we apply a particular bilinear form that can be evaluated in closed form. Apart from numerical efficiency, this approach features also a higher accuracy because it avoides the inherently inaccurate numerical quadrature of oscillating functions. The results are compared with results obtained by an implementation of the classical approach, and the agreement is excellent, with higher accuracy and with greater computational efficiency.
机译:开发了一种新的模式匹配方法,用于在轴向剖分的带衬里的管道中具有平行但非任意平均流的声学模式。对于满足径向Pridmore-Brown方程的所谓的Pridmore-Brown模式,详细评估了径向对称平均流的方法。经典地,在部分之间的界面处的模态表示的匹配是基于压力和速度的连续性,并结合通过标准的整体内积投影到适当但不相关的一组测试函数。我们在这里提出的替代方案使用的是本质上相同的Pridmore-Brown模式,但我们使用一种特殊的双线性形式来代替标准内积,该形式可以以封闭形式进行评估。除了数值效率外,该方法还具有较高的精度,因为它避免了固有的不精确的振荡函数数值正交。将结果与通过经典方法的实现所获得的结果进行比较,并且一致性非常好,具有更高的准确性和更高的计算效率。

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