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Numerical analysis of curved C1-finite element methods: applications tothin-plate and thin-shell problems,

机译:弯曲C1有限元方法的数值分析:应用于薄板和薄壳问题,

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Abstract: Thin plate and thin shell problems are generally set on plane reference domains with a curved boundary. Their approximation by conforming finite element methods requires C$+1$/- curved finite elements entirely compatible with the associated C$+1$/-rectilinear finite elements. In this contribution, we introduce a C$+1$/-curved finite element compatible with the P$-5$/-Argyris element, we study its approximation properties, and then, we use such an element to approximate the solution of thin plate or thin shell problems set on a plane curved boundary domain. Finally, we discuss the use of such C$+1$/-curved elements to approximate junctions between thin shells.!29
机译:摘要:薄板和薄壳问题通常设置在具有弯曲边界的平面参考域上。通过一致的有限元方法逼近它们需要C $ + 1 $ /-弯曲的有限元与相关的C $ + 1 $ /-直线有限元完全兼容。在此贡献中,我们引入一个与P $ -5 $ /-Argyris元素兼容的C $ + 1 $ /弯曲的有限元,研究其逼近特性,然后使用该元素逼近薄壁的解板或薄壳问题设置在平面弯曲边界域上。最后,我们讨论了使用这种C $ + 1 $ /曲线元素来近似薄壳之间的连接。29

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