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PERIODIC AND FIXED BOUNDARY CONDITIONS FOR MULTI-SCALE FINITE ELEMENT ANALYSIS OF FLEXIBLE RISERS

机译:柔性立管多尺度有限元分析的周期和固定边界条件

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In this paper the implementation of two types of boundaries, periodic and fixed in-plane boundaries, for a detailed finite-element model of flexible risers is discussed. By using three-dimensional elements, all layer components are individually modelled and a surface-to-surface frictional contact model is used to simulate their interaction. The approach is applied on several riser models with various lengths and layers. It is shown that the model with periodic boundaries can be effectively employed in a fully-nested (FE2) multiscale analysis based on computational homogenization. In fact, in this model only a small fraction of a flexible pipe is needed for a detailed nonlinear finite-element analysis at the small scale. The advantage of applying periodic boundary conditions in capturing the detailed nonlinear effects and the efficiencies in terms of significant CPU time saving are demonstrated.
机译:在本文中,针对挠性立管的详细有限元模型,讨论了两种类型的边界的实现:周期性边界和固定平面内边界。通过使用三维元素,可以对所有层组件进行单独建模,并使用表面间摩擦接触模型来模拟它们之间的相互作用。该方法应用于具有不同长度和层数的多个立管模型。结果表明,具有周期性边界的模型可以有效地用于基于计算均化的全嵌套(FE2)多尺度分析。实际上,在该模型中,只需要一小部分挠性管即可进行小规模的详细非线性有限元分析。演示了在捕获详细的非线性效应时应用周期性边界条件的优势,以及在节省大量CPU时间方面的效率。

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