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SHELL OR PLATE IDEALIZATION ON A POLYHEDRAL MODEL FOR FINITE ELEMENT ANALYSES

机译:多面体模型上的壳或板理想化,用于有限元分析

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Very often, geometric transformations are required to adapt the geometry of a component to the requirements and hypotheses of a structural model in order to generate a Finite Element (FE) mesh suitable for modeling some physical phenomenon. This co-called idealization process is usually time consuming. This paper introduces a new set of operators to perform this preparation phase. The operators proposed are based on a polyhedral representation of the component to enable structural analyses to be integrated at various stages of the design process without requiring a model issued from a CAD system. The operators fit into an approach where geometrical criteria and mechanical ones are distinguished. Here, a first set of geometric operators is described and mechanical criteria are highlighted to set their relative positions. Two distinct stages are set up in applying geometric operators: firstly, candidate areas reflecting plate or shell morphology are identified and transformed into open surfaces ; secondly, the connections between the shell or plate elements are addressed through mechanical and geometrical criteria to allow the analyst to express the hypotheses he (resp. she) requires. Across these stages, the continuity and integrity of the model is always preserved, which enables a wide variety of treatment of the connections between the plate or shell elements, as it is often required when modeling structures. Finally, examples are provided to illustrate the efficiency and the potential of the approach proposed.
机译:通常,需要进行几何变换以使组件的几何形状适应结构模型的要求和假设,以便生成适合于对某些物理现象进行建模的有限元(FE)网格。这种所谓的理想化过程通常很耗时。本文介绍了一组新的运算符来执行此准备阶段。建议的操作员基于组件的多面体表示,以使结构分析可以在设计过程的各个阶段进行集成,而无需从CAD系统发布模型。操作员适合区分几何标准和机械标准的方法。在此,描述了第一组几何算子,并突出显示了机械准则以设置它们的相对位置。在应用几何算子时,建立了两个不同的阶段:首先,确定反映板或壳形态的候选区域并将其转换为敞开的曲面;其次,通过机械和几何标准来处理壳或板元件之间的连接,以使分析人员能够表达他(或她)所需要的假设。在这些阶段中,始终保持模型的连续性和完整性,这使得可以对板或壳单元之间的连接进行多种处理,这是在对结构进行建模时经常需要的。最后,提供了一些示例来说明所提出方法的效率和潜力。

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