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A Comment on Unsteady–Periodic Flow Friction Factor: An Analysis on Experimental Data Gathered in Pulsatile Pipe Flows

机译:关于不稳定定期流动摩擦因子的评论:脉动管流量聚集的实验数据分析

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In 1940’s, Schultz- Grunow proposed that time-average value of friction factor, λ u,ta was similar to its corresponding steady state value, λ for the presence of gradual and slow oscillations in pulsatile flows. A recent approach was available for low frequency pulsatile flows through narrow channels in transitional and turbulent regimes by Zhuang et al, in 2016 and 2017. In this analysis; extensive experimental data of ????????,???????? in fully laminar and turbulent sinusoidal flow are processed in the measured time-average Reynolds number range of 1390 ≤ ???????????????? ≤ 60000 disregarding the transitional regime. The ranges of dimensionless frequency-Womersley number, √????′ and oscillation amplitude, ????1 are 2. 72 ≤ √????′ ≤ 28 and 0.05 ≤ ????1 ≤ 0.96 respectively. A multiplication element is defined as ???????????? = ???????????????? × √????′ . A modified friction multiplier, ???????????????? which is similar to the conceptual parameter of Zhuang et al’s friction factor ratio C ( ???????????????? = ????????,???????? ???? ) is also referred. The correlation of ???????????????? = ????????????????(????????????) is dependent on flow regime and the magnitude of ???????????????? for the range of √????′ 1.32. The proposal of Schultz-Grunow is verified irrespective of the oscillations in turbulent regime since the magnitude of ???????????????? = 1 is observed for turbulent flow cases with ???????????????? ≥ 35000. In laminar regime the magnitude of ???????????????? is governing the fact. The magnitude of ???????????????? varies in 0.589 ≤ ???????????????? ≤ 28.125 for ???????????????? ≤ 5000 while ???????????????? = 1 is obtained for ???????????????? 5000. The graphical representation of ???????????????? = ????????????????(????????????) can be considered as a counterpart of Moody Diagram in pulsatile fields for a significant practice.
机译:在1940年代,Schultz-藻提出摩擦系数的那个时间平均值,λU,TA是类似于其对应的稳态值,λ为逐渐和缓慢振荡的脉冲中存在流动。最近的一个方法是可用于低频脉动流过过渡和湍流制度窄的通道由Zhuang等人,在2016年和2017年在该数据; ????????的广泛的实验数据,????????在充分层流和湍流的正弦流动中的1390≤测量时间平均雷诺数范围被处理???????????????? ≤60000不顾过渡政权。的无量纲频率沃默斯利数范围,√????“和振幅,???? 1是2 72≤√????”≤28和分别0.05≤???? 1≤0.96。乘法元素被定义为???????????? = ???????????????? ×√????“。一种改性摩擦乘法器,????????????????其类似于Zhuang等人的摩擦系数比C的概念参数(???????????????? = ????????,???????? ????)也称作。的相关???????????????? = ????????????????(????????????)是依赖于流态和的幅度?????????? ??????为√????“> 1.32的范围内。因为幅度舒尔茨 - 格鲁诺的提案进行验证,不论在动荡的政权振荡???????????????? = 1是观察紊流例???????????????? ≥35000在层政权的幅度????????????????在执政的事实。的幅度????????????????在0.589≤变化???????????????? ≤28.125的???????????????? ≤5000而???????????????? = 1对于获得???????????????? > 5000的图形表示???????????????? = ????????????????(????????????)可以被认为是穆迪图在一个显著实践脉动字段的对应。

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