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Optimal cavity shape design for acoustic liners using Helmholtz equation with visco-thermal losses

机译:基于Helmholtz方程的粘热损失的声学衬里最佳腔形设计。

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This paper presents a shape optimisation strategy to design a cavity for acoustic liners, that approaches at best a target impedance over a given frequency range, penalising too large shape displacements from an initial guess. A model based on the Helmholtz equation is used, where the visco-thermal losses are taken into account by an equivalent impedance boundary condition. Using an adjoint-based method, the gradient of the cost functional with respect to shape variations is calculated, and regularised by a Sobolev gradient. A finite element method is employed with XFEM cut elements, that allows to consider an immersed boundary which is localised by a level-set function. We show that with this method, we are able to obtain a cavity shape leading to an almost perfect absorption for a frequency in the prescribed optimisation range.
机译:本文提出了一种形状优化策略,用于设计用于声学衬里的腔体,该腔体在给定的频率范围内充其量只能达到目标阻抗,从而会因初始猜测而对太大的形状位移造成不利影响。使用基于Helmholtz方程的模型,其中通过等效阻抗边界条件考虑了粘热损耗。使用基于伴随的方法,计算成本函数相对于形状变化的梯度,并通过Sobolev梯度对其进行正则化。 XFEM切割元素采用有限元方法,该方法允许考虑由水平集函数定位的浸入边界。我们表明,使用这种方法,我们能够获得空腔形状,从而在规定的优化范围内获得几乎完美的频率吸收。

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