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New total-Lagrangian FEA and experiments on highly flexible structures

机译:新的全拉格朗日有限元分析和高柔性结构实验

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Presented here is a new total-Lagrangian displacement-based finite-element formulation for beams undergoing large displacements and rotations. ^The theory fully accounts for geometric nonlinearities (large rotations), general initial curvatures, and extensionality by using Jaumann stress and strain measures, an exact coordinate transformation, and a new concept of orthogonal virtual rotations. ^Moreover, transverse shear deformations are accounted for by using a first-order shear deformation theory with shear correction factors obtained by matching the shear strain energy and stress resultants with those of a layerwise higher-order shear deformation theory. ^Two test fixtures have been built for bending and twisting tests with different loading conditions. ^Large static deformation tests on several beams have been performed. ^Difficulties in measuring large deformations involving large rotations and influence of initial imperfections will be discussed. ^Experimental results are compared with finite-element results, showing that the finite-element model is accurate in predicting large deformations of flexible beams. ^(Author)
机译:本文介绍了一种新的基于全拉格朗日位移的有限元公式,用于经受大位移和旋转的梁。 ^通过使用Jaumann应力和应变测量,精确的坐标转换和正交虚拟旋转的新概念,该理论充分考虑了几何非线性(大旋转),一般初始曲率和可扩展性。此外,横向剪切变形是通过使用一阶剪切变形理论来解决的,该理论具有通过将剪切应变能和应力结果与分层高阶剪切变形理论相匹配而获得的剪切校正因子。 ^已建立了两个测试夹具,用于在不同的负载条件下进行弯曲和扭曲测试。 ^已经对几根梁进行了大的静态变形试验。 ^将讨论测量涉及大旋转的大变形的困难以及初始缺陷的影响。 ^将实验结果与有限元结果进行比较,表明有限元模型可以准确预测柔性梁的大变形。 ^(作者)

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