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Analogies between KIRCHHOFF plates and functionally graded SAINT-VENANT beams under torsion

机译:扭力作用下KIRCHHOFF板与功能梯度SAINT-VENANT梁之间的类比

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摘要

Exact solutions of elastic Kirchhoff plates are available only for special geometries, loadings and kinematic boundary constraints. An effective solution procedure, based on an analogy between functionally graded orthotropic Saint-Venant beams under torsion and inhomogeneous isotropic Kirchhoff plates, with no kinematic boundary constraints, is proposed. The result extends the one contributed in Barretta (Acta Mech 224(12):2955-2964, 2013) for the special case of homogeneous Saint-Venant beams under torsion. Closed-form solutions for displacement, bending-twisting moment and curvature fields of an elliptic plate, corresponding to a functionally graded orthotropic beam, are evaluated. A new benchmark for computational mechanics is thus provided.
机译:弹性Kirchhoff板的精确解仅适用于特殊的几何形状,载荷和运动学边界约束。提出了一种有效的求解方法,该方法基于在扭转作用下功能梯度正交异性圣维南梁与非均质各向同性Kirchhoff板之间的相似性,并且没有运动学边界约束。该结果扩展了Barretta中的一个贡献(Acta Mech 224(12):2955-2964,2013),用于扭转下均一的Saint-Venant梁的特殊情况。评估了椭圆板的位移,弯曲扭转力矩和曲率场的封闭形式解,该椭圆形板对应于功能梯度正交异性梁。因此,提供了计算力学的新基准。

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