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Finite element simulation of acoustic cavitation in the reservoir and effects on dynamic response of concrete dams

机译:水库中声空化的有限元模拟及其对混凝土坝动力响应的影响

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A 3D finite element formulation for the dynamic analysis of concrete dams is presented. A mixed Eulerian-Lagrangian formulation is used to simulate fluid-structure system. During severe ground motion, the impounding fluid in the reservoir may separate from the dam and causes forming of micro bubbles. As a result, the compressibility of water is reduced. This nonlinear phenomenon of the reservoir is termed as cavitation. When the direction of ground motion is changed, the micro bubble's region of fluid collapses, and an impact will occur. In order to eliminate the spurious oscillations, which are caused by the impact, a small amount of artificial stiffness proportional damping is added in the fluid domain. To capture cavitation effects a bilinear equation of state is employed and incorporated with finite element formulation of fluid domain. An iterative partitioned method is used to simultaneous time integration of equations of motion of fluid and structure domains. The developed method is validated by testing it against problem for which, there is existing solution. Also the effects of cavitation on dynamic response of Koyna gravity dam and Morrow Point arch dam subjected to the first 6 second of the May 1940 El-Centro, California earthquake, is considered. In order that truly consider the effects of cavitation phenomenon, maximum acceleration was scaled to give an amplitude of 1g. Obtained results show that impact force caused by cavitation has a small effect on the dynamic response of dam-reservoir systems.
机译:提出了一种用于混凝土坝动力分析的3D有限元公式。混合的欧拉-拉格朗日公式用于模拟流体结构系统。在剧烈的地面运动过程中,储层中的蓄水流体可能会与坝体分离并导致形成微气泡。结果,水的可压缩性降低。储层的这种非线性现象称为空化。改变地面运动的方向时,微气泡的流体区域会崩溃,并且会发生冲击。为了消除由冲击引起的寄生振荡,在流体域中添加了少量的人工刚度比例阻尼。为了捕获空化效应,采用了双线性状态方程,并将其与流域的有限元公式结合在一起。迭代分区方法用于同时对流体域和结构域的运动方程进行时间积分。通过针对存在的解决方案进行测试来验证所开发方法的有效性。还考虑了空化对遭受1940年5月加利福尼亚州El-Centro地震的前6秒的Koyna重力坝和Morrow Point拱坝动力响应的影响。为了真正考虑空化现象的影响,按比例将最大加速度定为1g。结果表明,空化引起的冲击力对大坝-水库系统的动力响应影响很小。

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