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Direct Noise Computation of the Rotor-Rotor Interaction Modes in Counter-Rotating Cascades

机译:反向旋转叶栅中转子-转子相互作用模式的直接噪声计算

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The objective of this work is to numerically simulate the effect of blade loading on the noise generated by rotor-rotor interactions in counter-rotating cascades. A moving-body immersed boundary method is used to directly compute the noise generated by rotor-rotor interactions of counter-rotating cascades. The time-dependent and compressible Euler equations are numerically solved using a finite volume discretization where the fluxes are computed with fourth-order precision in space, while the time marching process is achieved using a third-order Runge-Kutta scheme. This method is based on a discrete forcing approach where the boundary conditions are directly imposed in the control volumes that contain the immersed boundary points, resulting in a sharp representation of the moving solid boundaries of the counter-rotating cascades. For all simulated cases, those boundaries correspond to the near-tip geometry of the counter-rotating rotor blades of a generic public domain open-rotor geometry. The rotors blades loading is lowered by increasing the axial free-flow velocity while keeping the circumferential velocity of the blades constant, with a Mach number equal to 0.65. Seven cases were simulated, with decreasing blade loading and corresponding increasing Mach numbers of the free-flow equal to 0.15, 0.20,0.22, 0.25, 0.27,0.29, and 0.30. The numerical results show that the OASPL is minimum for a free-flow Mach number of 0.22, that corresponds approximately to the design condition of the cascade, with a maximum OASPL corresponding to a Mach number of 0.30, i.e., for a minimum blade loading.
机译:这项工作的目的是在数值上模拟叶片负载对反向旋转叶栅中转子-转子相互作用产生的噪声的影响。动体浸没边界法用于直接计算由反向旋转叶栅的转子间相互作用产生的噪声。时间相关和可压缩的Euler方程使用有限体积离散化方法进行数值求解,其中通量是在空间中以四阶精度计算的,而时间行进过程是使用三阶Runge-Kutta方案实现的。此方法基于离散强制方法,其中将边界条件直接强加到包含沉浸边界点的控制体积中,从而清晰地表示了反向旋转叶栅的移动固体边界。对于所有模拟情况,这些边界对应于通用公共领域开放转子几何形状的反向旋转转子叶片的近端几何形状。通过增加轴向自由流动速度,同时使叶片的圆周速度保持恒定(马赫数等于0.65),可以降低转子叶片的载荷。模拟了7种情况,叶片负载减少,自由流的相应马赫数增加,分别为0.15、0.20、0.22、0.25、0.27、0.29和0.30。数值结果表明,对于自由流动的马赫数为0.22的OASPL最小,大约与级联的设计条件相对应,对于最大马赫数对应的最大OASPL的马赫数为0.30,即最小叶片载荷。

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