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Sensitivity analysis for subsonic jet using adjoint of non local stability equations

机译:非局部稳定方程伴随亚音速喷射的灵敏度分析

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Sensitivity analysis of some quadratic quantity related to acoustic waves with respect to any flow or wall disturbance is proposed in the configuration of subsonic jet flow. The generation of noise has been demonstrated to originate from convective instabilities that amplify in the jet stream. Several authors have investigated them through the Parabolized Stability Equations approach (PSE). The present work aims to develop the adjoint of the PSE to extract from a mathematically well posed problem the sensitivity coefficients which can be understood as gradient. The final objective is to propose some path of possible actuations in order to decrease noise emission in some jet flows. The shape and the location of the maximum of sensitivity are strongly related to the radial and streamwise variation of the base flow. In particular the maximum of sensitivity is located along the border of the potential cone and it seems to be well correlated with the location of the sound generation mechanism. In addition the sensitivity to axial momentum forcing is higher than to a radial momentum forcing. Finally the sensitivity increases when the perturbation is near to the exit of the nozzle.
机译:在亚音速喷射流动的配置中提出了与关于任何流动或壁扰动的声波相关的一些二次数量的敏感性分析。已经证明了噪声的产生源自在喷射流中放大的对流稳定性。几位作者通过抛物线稳定方程式方法(PSE)调查了它们。目前的工作旨在开发PSE的伴随,以从数学上发布的问题提取,敏感度系数可以被理解为梯度。最终目标是提出一些可能的致动的路径,以降低一些喷射流中的噪声发射。最大灵敏度的形状和位置与碱流的径向和流动变化强烈相关。特别地,灵敏度的最大位于潜在锥体的边界,并且似乎与声发电机制的位置良好。此外,对轴向动量强制的敏感性高于径向动量强制。最后,当扰动靠近喷嘴的出口时,敏感性增加。

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