STABILITY AND DYNAMIC ANALYSES OF PIPE CONVEYED FLUID STIFFENED BY LINEAR STIFFNESS ELEMENT USING FINITE ELEMENTS METHOD

Salwan O. Waheed
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Abstract

Different types of dynamic instability of the system occur when the flow velocity exceeds a specific value; thereby the problem of dynamic instability of the pipe conveyed flow became shining. Several effective parameters play an important role in stabilizing the system, such as stiffness addition. In this search, dynamic analysis of pipe conveying fluid stiffened by linear spring was studied using the finite element method. The effect of stiffness addition (linear spring) and the effect of spring location was deeply studied. Also, the effect of flow velocity on the dynamic stability of the system was taken into the consideration. It was observed that there is a critical flow velocity after which the system loses its stability. There is a critical spring constant at which the dynamic behavior becomes more sensitive. Also, there is a specific spring location (effective location) so the spring offers the best results for the frequency of the system. Effective spring locations depend on the flow velocity and spring constant itself. The effective spring location was found to be arranged from x/l= 0.7 to 1.
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用有限元法进行线性刚度单元加筋管道输送流体的稳定性和动力分析
当流速超过特定值时,系统会发生不同类型的动态不稳定性;从而管道输送流的动态不稳定性问题变得更加突出。几个有效的参数在稳定系统中起着重要作用,例如刚度的增加。本文采用有限元方法对线弹簧加筋管道输送流体的动力分析进行了研究。深入研究了刚度附加(线性弹簧)和弹簧位置的影响。同时,还考虑了流速对系统动态稳定性的影响。观察到存在临界流速,之后系统失去稳定性。存在一个临界弹簧常数,在该常数下动力学行为变得更加敏感。此外,还有一个特定的弹簧位置(有效位置),因此弹簧可以为系统的频率提供最佳结果。弹簧的有效位置取决于流速和弹簧常数本身。发现弹簧的有效位置是从x/l=0.7到1。
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24 weeks
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