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A Refined Analytical Model For Externally-Induced Sloshing In Half–Full Deformable Horizontal Cylindrical Liquid Containers.

机译:半完全可变形水平圆柱形液体容器中外部诱导晃动的精细分析模型。

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摘要

The coupled response of elastic deformable liquid containers of horizontal-cylindrical shape under external seismic excitation is examined, through an analytical methodology, assuming inviscid-incompressible fluid and irrotational-flow conditions. In particular, the case of a half-full horizontal-cylindrical deformable container is examined, considering an analytical series-type solution for the velocity potential function that describes the liquid motion under external excitation. This mathematical analysis extends the solution methodology presented in previous publications of the senior author, taking into account full coupling between sloshing and wall deformation in a rigorous manner, where wall deformation is considered through a sinusoidal assumed-shape function. In the mathematical formulation, the velocity potential is decomposed into three parts: (a) a first part, which represents liquid motion that follows the external excitation, (b) a “convective part”, representing liquid motion associated with free surface elevation (sloshing), and (c) a third part caused by the wall deformation. Using an elegant mathematical manipulation, the coupled transient overall response of the liquid-container system is obtained in an efficient manner. Numerical results are presented in terms of the principal natural frequencies of the coupled system, as well as the system response under strong seismic input, and emphasize on the effects of container aspect ratio on the dynamic behavior of the system. The mathematical formulation for the case of long cylinders results in a simplified model, identical to the simplified “physical model” presented in a previous publication.
机译:在假定无粘性流体和无旋流条件下,通过一种分析方法,研究了水平圆柱形的弹性可变形液体容器在外部地震激励下的耦合响应。特别地,考虑到描述外部激励下的液体运动的速度势函数的解析串联型解,研究了半满的水平圆柱形可变形容器的情况。该数学分析扩展了高级作者先前出版物中介绍的求解方法,并考虑到晃动与壁变形之间的严格耦合,其中通过正弦假定形状函数考虑壁变形。在数学公式中,速度势被分解为三个部分:(a)第一部分,表示跟随外部激励的液体运动;(b)“对流部分”,表示与自由表面高程(晃动)相关的液体运动),以及(c)由壁变形引起的第三部分。使用优雅的数学操作,可以有效地获得液体容器系统的耦合瞬态总体响应。数值结果以耦合系统的主要固有频率以及在强地震输入下的系统响应的形式给出,并强调了容器纵横比对系统动态行为的影响。对于长圆柱体的情况,数学公式得出的简化模型与先前出版物中介绍的简化“物理模型”相同。

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