首页> 外文会议>ASME Pressure Vessels and Piping Conference >FLUID FORCES ON A CIRCULAR CYLINDER MOVING TRANSVERSELY IN CYLINDRICAL CONFINEMENT: EXTENSION OF THE FRITZ MODEL TO LARGER AMPLITUDE MOTIONS
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FLUID FORCES ON A CIRCULAR CYLINDER MOVING TRANSVERSELY IN CYLINDRICAL CONFINEMENT: EXTENSION OF THE FRITZ MODEL TO LARGER AMPLITUDE MOTIONS

机译:圆柱体上的流体力在圆柱形限制中横向移动:将FRITZ模型的延伸到较大的振幅运动

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This paper is related to the fluid forces prediction on a rapidly moving circular cylinder in cylindrical confinement. The Fritz model, which mainly assumes infinitesimal motions of the inner cylinder in an inviscid fluid, is one of the simplest model available in the scientific literature and is often used by design engineers in the nuclear industry. In this paper, simple non-linear expressions of fluid forces are derived for the case of finite amplitude motions of the inner cylinder. Assuming a potential flow, advection term and geometrical deformations can be taken into account. The problem, formulated as a boundary-perturbation problem, is solved thanks to a regular expansion. The range of validity of the approximate analytical solution thus obtained is theoretically discussed. The results are also confronted to numerical simulations, which allows to emphasize some limits and advantages of the analytical approach.
机译:本文涉及圆柱形监禁中快速移动圆柱体上的流体力预测。 FRITZ模型主要假设内筒中的内筒中的无限液体中的型号,是科学文献中最简单的型号之一,通常由核工业中的设计工程师使用。在本文中,为内筒的有限幅度运动的情况导出了流体力的简单非线性表达。假设潜在的流动,可以考虑到平流术语和几何变形。由于常规扩张,解决了作为边界扰动问题的问题。理论上讨论了由此获得的近似分析溶液的有效范围。结果也面临数值模拟,这允许强调分析方法的一些限制和优点。

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