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Circular-Hinge Line Element for Finite Element Analysis of Compliant Mechanisms

机译:圆形铰链线元,用于柔顺机构的有限元分析

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摘要

A three-node six degree-of-freedom per-node line element that is sensitive to axial, bending, and torsional loading is introduced to model single-axis right circular hinges of constant width that are utilized in compliant mechanisms. The Timoshenko model is applied for bending because this particular configuration is virtually short, and provisions are taken that the element is shear-locking free. The Saint Venant theory, which includes warping, is utilized to model torsion of the variable rectangular cross-section circular hinge. The principle of minimum total potential energy is employed to formulate the elemental stiffness and mass matrices, as well as the elemental nodal vector. Static force deflection and modal simulation that are performed based on this finite element model produce results that are in agreement with simulation by commercially available finite element software. The three-node line element is also compared to an analytical model in terms of stiffness and the results are again concurring.
机译:引入了对轴向,弯曲和扭转载荷敏感的三节点六自由度每节点线元素,以建模用于恒定宽度的单轴右圆形铰链,以用于顺应性机构。 Timoshenko模型用于弯曲,因为这种特殊的构造实际上很短,并且规定该元件没有剪切锁定。包括翘曲在内的圣维南理论被用来模拟可变矩形截面圆形铰链的扭转。最小总势能原理用于公式化元素刚度和质量矩阵,以及元素节点向量。基于此有限元模型执行的静力挠度和模态仿真得出的结果与市售有限元软件的仿真结果相符。也将三节点线元素与分析模型的刚度进行比较,并再次得出结果。

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