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IDENTIFICATION OF NON-LINEAR DAMPING OF NUCLEAR REACTOR COMPONENTS IN CASE OF ONE-TO-ONE INTERNAL RESONANCE

机译:在一对一内部共振的情况下核反应堆组分非线性阻尼的识别

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In Pressurized Water Reactors (PWR) assemblies are exposed to challenging thermal, mechanical, and irradiation loads during operation. Global core and local fuel assembly flow fields coupled with seismic excitation result in fuel assembly and fuel rod vibrations. The fact that vibrations may become excessive in certain conditions has consequences on operational safety margins in fuel assemblies designs. In order to understand how the fuel assembly responds dynamically to an external excitation, it is important to identify the main characteristics of the structures. Among them, the fuel assembly system damping is a fundamental parameter that is usually identified by a number of experiments involving fluid-structure interaction. Recent studies have shown that the damping ratio increases with the excitation force when the structure is entering large-amplitude vibrations, in which case the geometric non-linearities have to be taken into account. The present paper presents an advanced identification procedure developed to identify the system characteristics from experimental non-linear response curves obtained from forced vibration tests, accounting for fluid-structure interaction, at different excitation levels. Furthermore, the numerical tool developed in this analysis is capable of working with systems presenting one-to-one internal resonance, i.e. systems with symmetry such as circular tubes and circular cylindrical shells. The method relies on a harmonic decomposition of the displacement to cope with the data usually available by vibration measurements.
机译:在加压水反应器(PWR)中,组件在操作期间暴露于挑战热,机械和辐射载荷。全局核心和本地燃料组件流动场与燃料组件和燃料杆振动的地震激励导致。在某些条件下振动可能会过度的事实对燃料组件设计中的操作安全利润产生影响。为了了解燃料组件如何动态地响应外部励磁,重要的是识别结构的主要特性。其中,燃料组件系统阻尼是一种基本参数,通常通过涉及流体结构相互作用的许多实验来识别。最近的研究表明,当结构进入大幅度振动时,阻尼比随着激发力增加,在这种情况下,必须考虑几何非线性。本文提出了一种高级识别程序,以确定从强制振动试验获得的实验非线性响应曲线,占不同激发水平的流体结构相互作用的实验非线性响应曲线。此外,在该分析中开发的数值工具能够与呈现一对一内部共振的系统,即具有对称性的系统,例如圆形管和圆柱形壳。该方法依赖于对位移的谐波分解,以应对通常通过振动测量可用的数据。

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