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Iterative optimization based on an objective functional in frequency-space with application to jet-noise cancellation

机译:基于目标函数的频率空间迭代优化及其在射流消噪中的应用

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In many technical applications, like supersonic jets, noise with a characteristic spectrum including certain dominant frequencies (e.g. jet-screech) is prevalent, and the elimination of sharp peaks in the acoustic spectrum is the aim of active or passive flowoise control efforts. A mathematical framework for the optimization of control strategies is introduced that uses a cost objective in frequency-space coupled to constraints in form of partial differential equations in the time domain. An iterative optimization scheme based on direct and adjoint equations arises, which has been validated on two examples, the one-dimensional Burgers equation and the two-dimensional compressible Navier-Stokes equations. In both cases, the iterative scheme has proven effective and efficient in targeting and removing specified frequency bands in the acoustic spectrum. It is expected that this technique will find use in acoustic and other applications where the elimination or suppression of distinct frequency components is desirable.
机译:在许多技术应用中,例如超音速喷气机,具有包括某些主频(例如喷气声)在内的特征频谱的噪声是普遍存在的,并且消除声谱中的尖峰是主动或被动流动/噪声控制工作的目标。引入了一种用于优化控制策略的数学框架,该框架在频域中使用成本目标,并以时域中的偏微分方程的形式耦合到约束。提出了一种基于直接和伴随方程的迭代优化方案,该方案已经在两个例子中得到验证,一维Burgers方程和二维可压缩Navier-Stokes方程。在这两种情况下,迭代方案均已证明在靶向和消除声谱中的指定频段方面有效且高效。预期该技术将用于需要消除或抑制不同频率分量的声学和其他应用中。

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