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Article Dans Une Revue Journal of Fluid Mechanics Année : 2022

Seismic response of cylinder assemblies in axial flow

Résumé

Earthquakes are a great challenge for the safety of nuclear reactors. To address this challenge, we need to better understand how the reactor core responds to seismic forcing. The reactor core is made of fuel assemblies, which are themselves composed of flexible fuel rods immersed in a strong axial flow. This gives rise to strongly coupled fluid–structure interactions whose accurate modelling generally requires high computational costs. In this paper, we introduce a new model able to capture the mechanical response of the reactor core subjected to seismic forcing with low computational costs. This model is based on potential flow theory for the fluid part, and Euler–Bernoulli beam theory for the structural part, allowing us to predict the response to seismic forcing in presence of axial flow. The linear equations are solved in the Fourier space to decrease computational time. For validation purposes, first we use the proposed model to compute the response of a single cylinder in axial flow. We then implement a multiple-cylinder geometry made of four fuel assemblies, each made of 8 × 8 cylinders, corresponding to an experimental facility available at CEA. The comparison between numerical results and experiments shows good agreement. The model can predict correctly the added mass. It can also capture qualitatively the coupling between assemblies and the effect of confinement. This shows that a potential flow approach can give insight into the complex fluid–structure interactions within a nuclear reactor and, in particular, be used to predict the response to seismic forcing at low computational cost.
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Origine : Publication financée par une institution

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hal-03689213 , version 1 (07-06-2022)

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Roberto Capanna, Guillaume Ricciardi, Emmanuelle Sarrouy, Christophe Eloy. Seismic response of cylinder assemblies in axial flow. Journal of Fluid Mechanics, 2022, 943, ⟨10.1017/jfm.2022.433⟩. ⟨hal-03689213⟩
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