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Stability Analysis of a Pipe Conveying Periodically Pulsating Fluid Using Finite Element Method

机译:周期性脉动流体管道的稳定性有限元分析

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It is well known that the constant velocity of the fluid in a pipe which makes the lowest natural frequency zero is called critical velocity. The pipe becomes unstable when the fluid in a pipe is faster than the critical velocity. If the velocity of the fluid in a pipe varies with time, however, the instability of a pipe will occur even though the mean velocity of the fluid is below the critical velocity. In this paper, a new method for the stability analysis of a pipe conveying fluid which pulsates periodically is presented. The finite element model is formulated to solve the governing equation numerically. The coupled effects of several harmonic components in the velocity of fluid to a pipe is discussed. A new unstable region is shown in this paper which will not appear in the stability analysis of single pulsating frequency. The results of the stability analysis presented in this paper are verified by the time domain anlysis.
机译:众所周知,使最低固有频率为零的管道中流体的恒定速度称为临界速度。当管道中的流体比临界速度快时,管道会变得不稳定。但是,如果管道中的流体速度随时间变化,则即使流体的平均速度低于临界速度,也会发生管道的不稳定性。本文提出了一种新的方法来分析周期性脉动的输送管道的稳定性。建立了有限元模型以数值求解控制方程。讨论了几种谐波分量对流体到管道速度的耦合作用。本文显示了一个新的不稳定区域,该区域不会出现在单脉动频率的稳定性分析中。通过时域分析验证了本文提出的稳定性分析结果。

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