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首页> 外文期刊>Journal of Sound and Vibration >Three-dimensional dynamics of a fluid-conveying cantilevered pipe fitted with an additional spring-support and an end-mass
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Three-dimensional dynamics of a fluid-conveying cantilevered pipe fitted with an additional spring-support and an end-mass

机译:带有附加弹簧支架和末端质量的流体输送悬臂管的三维动力学

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摘要

The three-dimensional (3-D) dynamics of a fluid-conveying cantilevered pipe fitted with an end-mass and additional intra-span spring-support is investigated in this paper, both theoretically and experimentally. The main objective is to examine how the dynamics of a cantilevered pipe with additional spring-support is modified by the presence of a small mass attached at the free end. In the theoretical study, the nonlinear three-dimensional equations of motion are discretized via Galerkins method, and the resulting equations are solved by a finite difference method. For the cases studied, the system was found to lose stability by planar flutter; as the flow velocity is increased beyond that point, a sequence of higher order bifurcations ensue, involving 2-D and 3-D periodic and quasiperiodic motions, as well as chaotic ones. In the experiments, performed with elastomer pipes and water flow, similarly 2-D and 3-D periodic, quasiperiodic and chaotic oscillations were observed. Theory and experiments have been shown to be in good qualitative and quantitative agreement. The experimental behaviour is illustrated by video clips (electronic annexes). Moreover, the effects of (i) small stiffness imperfections and (ii) excitation by a point-force are explored theoretically in a preliminary way.
机译:本文在理论和实验上研究了带有末端质量和跨度内附加弹簧支撑的流体输送悬臂管的三维动力学(3-D)。主要目的是研究在自由端附着的小块质量如何改变带有附加弹簧支撑的悬臂管的动力学。在理论研究中,通过Galerkins方法离散非线性三维运动方程,并通过有限差分法求解所得方程。对于所研究的情况,发现该系统由于平面颤振而失去了稳定性;当流速增加到该点以上时,将发生一系列高阶分叉,包括2-D和3-D周期性和准周期性运动以及混沌运动。在使用弹性体管道和水流进行的实验中,类似地观察到2-D和3-D周期性,准周期性和混沌振荡。理论和实验已显示出良好的定性和定量一致性。视频剪辑(电子附件)说明了实验行为。此外,从理论上初步探讨了(i)小刚度缺陷和(ii)点力激励的影响。

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