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Flexural-torsional analysis of shear-deformable monosymmetric thin-walled open members – II. Finite element formulation

机译:可剪切变形的单对称薄壁开口构件的抗扭分析– II。有限元公式

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摘要

A finite element formulation is developed for the coupled flexural-torsional analysis of thinwalledrnopen members under general forces. Based on a generalized Timoshenko-Vlasov thin-walled beamrntheory, and the principle of minimum total potential energy, a two-node finite element is developed with fourrndegrees of freedom per node. The element fully captures the effects of warping stiffness, shear deformation, andrnthe torsional-flexural coupling and is based on shape functions which exactly satisfy the homogeneous form ofrnthe equilibrium conditions. The element is demonstrated to be free from shear locking and discretization errorsrnoccurring in conventional finite element solutions. The applicability of the finite beam element is illustratedrnthrough examples. The results based on the present formulation are compared against established analytical andrnfinite element solutions and demonstrate the accuracy and efficiency of the solution.
机译:开发了一种有限元公式,用于在普通力作用下对薄壁开口构件进行挠曲-扭转耦合分析。基于广义的Timoshenko-Vlasov薄壁梁理论和最小总势能原理,开发了每个节点具有四个自由度的两节点有限元。该单元完全捕获了翘曲刚度,剪切变形和扭转挠曲耦合的影响,并且基于形状函数,该形状函数完全满足平衡条件的均匀形式。证明该单元没有传统有限元解中出现的剪切锁定和离散化误差。通过实例说明了有限元单元的适用性。将基于本公式的结果与已建立的分析和有限元解决方案进行比较,并证明了该解决方案的准确性和效率。

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