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A non-conforming plate facet-shell finite element with drilling stiffness

机译:具有钻孔刚度的不合格板小面壳有限元

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When a facet-shell finite element is used to represent a three-dimensional geometry, an incomplete connection of the rotations between adjacent finite elements may occur. In fact, the in-plane rotations from one finite element may not assemble correctly to the rotation degrees-of-freedom of an adjacent finite element, simply because there is a missing rotation degree-of-freedom, the out-plane rotation. To avoid this difficulty, the facet-shell formulation must provide a complete description of the nodal translation and rotation fields, allowing the definition of the six spatial degrees-of-freedom for each node of the finite element. Despite the huge interest on providing a solution for this issue, which is demonstrated by the sporadic but remarkable studies on the subject published by renowned researchers in the field, there is still a lack in valuable, accurate and cost effective solutions, especially for quadrilateral finite elements. In this study a non-conforming quadrilateral facet-shell finite element, providing a complete degrees-of-freedom field, is formulated and analyzed. The assessment of the proposed finite element is performed by comparing the numerical results from a set of usually applied benchmark problems with those obtained from classic and up-to-date finite elements with drilling stiffness and a similar finite element without out-plane rotation. The proposed finite element is capable to model planar and non-planar structures, and the numerical results achieved with its application onto several case studies proved its accuracy and the ability to describe the complete displacement field.
机译:当使用小面壳有限元表示三维几何图形时,相邻有限元之间的旋转可能会发生不完整的连接。实际上,仅由于缺少旋转自由度即平面外旋转,来自一个有限元的平面内旋转可能无法正确组合到相邻有限元的旋转自由度。为避免此困难,小面壳公式必须提供节点平移和旋转场的完整描述,从而允许为有限元的每个节点定义六个空间自由度。尽管对此问题提供解决方案的兴趣很大,该领域的知名研究人员针对该问题进行了零星但非凡的研究表明,但仍然缺乏有价值,准确且具有成本效益的解决方案,尤其是对于四边形有限元法元素。在这项研究中,提出并分析了一个不合格的四边形小面壳有限元,它提供了完整的自由度场。通过将一组常用基准问题的数值结果与具有钻探刚度的经典和最新有限元以及没有平面旋转的类似有限元得到的数值结果进行比较,来对所提出的有限元进行评估。提出的有限元能够对平面和非平面结构进行建模,并将其应用于若干案例研究的数值结果证明了其准确性和描述完整位移场的能力。

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