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Nine node and seven node thick shell elements with large displacements and rotations

机译:九个节点和七个节点的厚壳单元,具有大的位移和旋转

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In the present paper we discuss the total Lagrangian formulation for shell elements under large displacements and rotations to perform nonlinear geometrical analyses. This formulation is applied to nine node and seven node quadratic shell elements initially developed for small strain elasto-plastic analyses. The formulation we use is based on a three dimensional continuum approach in which we introduce a linear dependence of displacements with respect to thickness and a plane stress hypothesis. The measure of deformation we take is that of Green-Lagrange related to the second Piola-Kirchhoff tensor for the stresses by a linear material law. Linear buckling is treated as a limit case of the nonlinear Geometrical analysis.
机译:在本文中,我们讨论了在大位移和旋转下壳单元的总拉格朗日公式,以进行非线性几何分析。该公式适用于最初用于小应变弹塑性分析的九节点和七节点二次壳单元。我们使用的公式基于三维连续体方法,其中我们引入了位移相对于厚度和平面应力假设的线性相关性。通过线性材料定律,我们采用的变形量度是与第二Piola-Kirchhoff张量有关的Green-Lagrange量。线性屈曲被视为非线性几何分析的极限情况。

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