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An experimental and numerical hybrid technique for reconstructing boundary conditions in elastic analysis

机译:在弹性分析中重建边界条件的实验和数值混合技术

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摘要

A hybrid technique for stress and strain analyses combining experimental and numerical methods reducing experimental error and noise has recently attracted much attention. The previous hybrid techniques involve inevitable error and noise, particularly on the boundary of the target area of interest (TAI). In the present paper, the authors develop a new hybrid technique that can reconstruct boundary conditions from the full-field displacement distribution obtained by experiment. This technique starts from the idea of two matrices based on finite element analysis (FEM). One is the 'relation matrix' which gives the relation between displacement vectors on the boundary of and inside the target area. The other is the 'smoothing matrix' which ensures smoothness (continuity) of displacement along nodes on the boundary. This technique makes it possible to reconstruct proper or actual boundary conditions on the TAI automatically. Therefore, the distributions of displacement, stress, and strain calculated by the technique are more accurate and useful than those obtained by the previous one not only inside the TAI but also on its boundary.
机译:结合实验和数值方法的应力和应变分析混合技术减少了实验误差和噪声,最近引起了广泛关注。先前的混合技术涉及不可避免的错误和噪声,尤其是在目标目标区域(TAI)的边界上。在本文中,作者开发了一种新的混合技​​术,可以从通过实验获得的全场位移分布中重建边界条件。该技术从基于有限元分析(FEM)的两个矩阵的思想开始。一种是“关系矩阵”,它给出了目标区域边界上和目标区域内的位移矢量之间的关系。另一个是“平滑矩阵”,可确保沿边界节点的位移的平滑性(连续性)。该技术使得可以在TAI上自动重建适当或实际的边界条件。因此,通过该技术计算的位移,应力和应变的分布不仅比TAI内部而且在其边界上都更精确和有用。

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