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Updated Lagrangian Formulation using ESA Approach inLarge Rotation Problems of Thin-WalledBeam-Type Structures

机译:使用ESA方法更新拉格朗日公式,解决薄壁梁型结构的大旋转问题

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In this work a non-linear analysis of beam-type structures with a thin-walled crosssectionis presented. Using the updated Lagrangian incremental formulation, theassumption of isotropic and linear-elastic material behaviour and the non-lineardisplacement field of thin-walled cross-section based on inclusion of second orderterms of large rotations, elastic and geometric stiffness matrices of a two-node spacebeam element are developed. Due to the non-linear displacement field, all internalmoments occurring in the geometric stiffness are obtained as those of semitangentialbehaviour. In this way the joint equilibrium of non-collinear elements is provided.External stiffness approach is applied in the force recovery phase. The effectivenessof the presented numerical algorithm is validated through the test problem.
机译:在这项工作中,对截面为薄壁的梁型结构进行非线性分析 被表达。使用更新的拉格朗日增量公式, 各向同性和线弹性材料行为的假设以及非线性 基于二阶包含的薄壁截面位移场 两节点空间的大旋转,弹性和几何刚度矩阵 梁元件被开发出来。由于非线性位移场,所有内部 几何刚度中出现的力矩为半切向矩 行为。这样,提供了非共线元素的联合平衡。 外部刚度方法应用于力恢复阶段。成效 通过测试问题验证了所提出的数值算法的有效性。

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