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Numerical study of eigenmode forcing effects on jet flow development and noise generation mechanisms

机译:本征模强迫对射流发展和噪声产生机理的数值研究

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The effect of nonlinear interaction of instability eigenmodes on jet flow transition and its near acoustic field for a high-subsonic round jet at a Reynolds number of Re=4.5x10(5) and a Mach number of Ma=0.9 is investigated using large-eddy simulations. At the inflow, helical perturbations of azimuthal wavenumbers vertical bar n vertical bar=4,...,8 determined from linear stability theory are superimposed on a laminar base flow in order to trigger transition to turbulence. The disturbance amplitude is varied parametrically in the range from 1.5% to 4.5% of the jet exit velocity U-j. Thereby we aim to characterize sources of noise generation and, in particular, underlying mode interactions. With increasing forcing amplitude, the transitional behavior of the jet changes which affects the mean flow and also the acoustic near-field, which are both analyzed in detail. As the forcing amplitude is increased, the axial root-mean-square peak levels along the jet centerline are reduced by approximately 7%. Simultaneously, pronounced dual-peak distributions are generated along the jet lip line which are related to the localization of vortex pairings of the jet column mode. For low-amplitude excitation the azimuthal turbulent kinetic energy spectra show that the unexcited, naturally least stable axisymmetric mode n=0 and the helical mode n=1 dominate the early nonlinear regimes between z approximate to 6r(0) and 9r(0) where r(0) is the jet radius. An analysis of the Fourier mode amplitude clarifies that this energy rise is linked to the helical mode n=1. For higher forcing amplitudes, in addition to the varicose mode n=0 interactions between the excited even mode n=4 and higher azimuthal harmonics thereof dominate the azimuthal energy spectra. These differences in the early nonlinear development of the eigenmodes are found to alter the acoustic near-field. At small angles from the downstream jet axis, the peak acoustic frequency occurs at a Strouhal number based on the angular frequency omega and the jet diameter D-j of St=omega D-j/(2 pi U-j)approximate to 0.4. For low-amplitude forcing sound pressure levels are slightly enhanced which can be linked to the dominant low azimuthal wavenumbers identified in the transitional region. In the sideline direction, regardless of the excitation level, broadbanded spectra with maxima in the band 0.7 < St < 0.8 are found which is maintained at intermediate observer angles. For high forcing amplitude, however, a tonal component outside the initially excited frequency range is observed. This peak at St approximate to 0.88 can be explained by weakly nonlinear interactions of initially forced eigenmodes n=4 and n=8 together with the jet column mode.
机译:利用大涡旋研究了雷诺数为Re = 4.5x10(5),马赫数为Ma = 0.9的高亚音速圆形射流的不稳定本征模非线性相互作用对射流过渡及其近声场的影响模拟。在入流处,将从线性稳定性理论确定的方位波数垂直线n垂直线= 4,...,8的螺旋扰动叠加在层流上,以触发向湍流的过渡。扰动幅度在射流出口速度U-j的1.5%至4.5%的范围内进行参数更改。因此,我们旨在表征噪声产生的来源,尤其是潜在的模式相互作用。随着强迫振幅的增加,射流的过渡行为会发生变化,这会影响平均流量以及声学近场,这都将进行详细分析。随着强迫幅度的增加,沿射流中心线的轴向均方根峰值水平降低了约7%。同时,沿喷射唇线产生明显的双峰分布,这与喷射柱模式的涡流对的定位有关。对于低振幅激励,方位湍流动能谱表明,未激励,自然最不稳定的轴对称模式n = 0和螺旋模式n = 1主导了z近似于6r(0)和9r(0)之间的早期非线性状态,其中r(0)是射流半径。傅立叶模式振幅的分析表明,这种能量上升与螺旋模式n = 1有关。为了获得更高的推力振幅,除了波动模式n = 0外,激发的偶数模式n = 4与更高的方位谐波之间的相互作用还主导着方位能谱。发现本征模的早期非线性发展中的这些差异改变了声近场。在与下游喷流轴成较小角度的情况下,峰值声频出现在基于角频率ω的斯特劳哈尔数上,并且St =ωD-j /(2 pi U-j)的喷流直径D-j约为0.4。对于低振幅强迫,声压级会稍微提高,这可以与过渡区域中确定的主要低方位波数相关。在边线方向上,无论激发水平如何,都发现带宽在0.7

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