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Natural vibrations and stability of loaded cylindrical shells partially filled with fluid, taking into account gravitational effects

机译:载有流体的装载圆柱壳的自然振动和稳定性,考虑到引力效应

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The paper presents the results of studying circular cylindrical shells partially filled with an ideal liquid and subjected to uniform external and internal hydrostatic pressure. The behavior of an elastic structure and a compressible fluid is described in the framework of the classical nonlinear theory of shells, based on the Kirchhoff - Love hypotheses, and the Euler equations. The problem is solved using a semi-analytical version of the finite element method. The influence of the level of fluid in the shell on the critical values of external pressure is analyzed with and without consideration of gravitational effects on the free and lateral surfaces of the fluid. Shells with different boundary conditions and linear dimensions are considered. It has been shown that for certain geometrical parameters the gravitational field can significantly affect the dynamic characteristics of the structure.
机译:本文提出了研究部分填充有理想液体的圆柱形壳体的结果,并经受均匀的外部和内部静水压力。 基于Kirchhoff - Love假设和欧拉方程,在壳体古典非线性理论的框架中描述了弹性结构和可压缩流体的行为。 使用有限元方法的半分析版本解决了问题。 分析了壳体中的流体水平对外部压力临界值的影响,并不考虑对流体的自由和横向表面的重力效应。 考虑具有不同边界条件和线性尺寸的壳。 已经表明,对于某些几何参数,引力场可以显着影响结构的动态特性。

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