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Unsteady wall pressure characteristics of a 90 degree elbow in high Reynolds numbers

机译:高雷诺数的90度弯头的非定常壁压特性

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Wall pressure measurements were conducted for a 90 degree elbow of which the axis curvature coincided with its inner diameter (125 mm). Reynolds numbers examined were 1.0 × 10~(5) (available only for steady components), 3.2 × 10~(5) and 5.0 × 10~(5). Results showed that distributions of fluctuating normalized pressures obtained here and those made by Shiraishi et al . (2006) for the Reynolds number of 3.25 × 10 ~(6) coincided within 0.04 of the dynamic pressure. These distributions had the same tendency: The strong fluctuating region existed in the curvature inside and had concave/convex shapes at the upstream/downstream ends, respectively. Power spectral density functions of fluctuating pressures mostly exhibited the slope of the minus seven-third law, which is seen in the inertial range of turbulence, at large frequencies. The peak spectrum with the Strouhal number of 0.5 could be found in the curvature inside downstream of the elbow. They corresponded to the vortex shedding from the boundary layer developed in the inner and aft part of the elbow. The slope at large Strouhal numbers became negatively steep near the region where the peak spectrum was seen. The peak intensity having the Strouhal number of 0.5 was quantitatively in accordance with that of the data obtained in the experimental setup that Shiraishi et al . used (Yamano et al ., 2011), suggesting that the law of dynamical similarity could be applied with regard to this oscillation. Cross correlations of pressure fluctuations showed that the pressure fluctuation having the Strouhal number of 0.5 propagated as a planar wave with the bulk velocity.
机译:对90度弯头进行壁压力测量,其弯头的曲率与其内径(125 mm)一致。检查的雷诺数为1.0×10〜(5)(仅适用于稳定分量),3.2×10〜(5)和5.0×10〜(5)。结果表明,此处获得的波动归一化压力分布与Shiraishi等人所做的一致。 (2006年)的雷诺数为3.25×10〜(6),恰好在动压的0.04以内。这些分布具有相同的趋势:强的波动区域存在于内部的曲率中,并且在上游/下游端分别具有凹凸形状。脉动压力的功率谱密度函数大多表现出负七分之一定律的斜率,这在大频率下在湍流的惯性范围内可以看到。 Strouhal数为0.5的峰光谱可以在肘部下游的曲率中找到。它们对应于在肘部的内部和后部形成的边界层的涡旋脱落。大Strouhal数处的斜率在看到峰值光谱的区域附近变得负陡峭。根据Shiraishi等人在实验装置中获得的数据,定量地确定了具有Strouhal数为0.5的峰强度。 (Yamano等人,2011年)的研究表明,动态相似定律可以应用于这种振荡。压力波动的互相关表明,斯特劳哈尔数为0.5的压力波动作为平面波以整体速度传播。

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