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C~1 plate and shell finite elements for geometrically nonlinear analysis of multilayered structures

机译:用于多层结构几何非线性分析的C〜1板壳有限元

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The aim of this work is to analyze the geometrically nonlinear mechanical behaviour of multilayered structures by a high order plate/ shell finite element in order to predict displacements and stresses of such composite structures for design applications. Based on a conforming finite element method, a C~1 triangular six node finite element is developed using trigonometric functions for the transverse shear stresses. The geometric nonlinearity is based on von-Karmann assumptions and only five generalized displacements are used to ensure: 1. a cosine distribution for the transverse shear stresses with respect to the thickness co-ordinate, avoiding shear correction factors; 2. the continuity conditions between layers of the laminate for both displacements and transverse shear stresses; 3. the satisfaction of the boundary conditions at the top and bottom surfaces of the shells.
机译:这项工作的目的是通过高阶板/壳有限元分析多层结构的几何非线性力学行为,以预测此类复合结构的位移和应力,以进行设计应用。基于一致有限元方法,利用三角函数对横向剪应力进行了C〜1的三角六节点有限元的开发。几何非线性基于冯-卡尔曼假设,并且仅使用五个广义位移来确保:1.相对于厚度坐标的横向剪切应力的余弦分布,避免了剪切校正因子; 2.层压板各层之间位移和横向剪切应力的连续性条件; 3.满足壳体顶面和底面的边界条件。

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