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Four-node shell element for doubly curved multilayered composites based on the Refined Zigzag Theory

机译:基于精细曲折理论的双曲多层复合材料四节点壳单元

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摘要

In the present paper a generalization of the Refined Zigzag Theory (RZT) to doubly-curved multilayered structures is proposed. The displacement field characteristic of Naghdi's shell model is enriched with RZT kinematics and a four-node shell finite element is formulated. Assumed Natural Strain (ANS) strategy is employed to overcome shear locking and Enhanced Assumed Strain (EAS) technique is applied to alleviate membrane locking and bending locking. For efficiency purpose, a one-point quadrature rule is used for the in-plane integration and hourglass stabilization is introduced. Finally, several numerical examples, involving static analysis of thick as well as thin shells, are performed to demonstrate the efficiency and accuracy of the proposed shell finite element.
机译:在本文中,提出了将之字形理论(RZT)推广到双曲多层结构的推广。 Naghdi壳模型的位移场特征丰富了RZT运动学,并制定了一个四节点壳有限元。假定的自然应变(ANS)策略用于克服剪切锁定,而增强的假定应变(EAS)技术则用于缓解膜锁定和弯曲锁定。为了提高效率,将单点正交规则用于面内积分并引入了沙漏稳定性。最后,通过几个数值示例,包括对厚壳和薄壳的静态分析,来证明所提出的壳有限元的效率和准确性。

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