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Strain tensor for large three-dimensional surface deformation of sheet metal from an object grating

机译:应变张量用于物体光栅对钣金进行大的三维表面变形

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摘要

Grating techniques are used to determine the three-dimensional deformation and the tangential strain of sheet metal. A grating is fixed on the surface and taken by stereo CCD cameras in different deformation states. By suitable line-following software, the grating coordinates in the images are determined with subpixel accuracy. Using photogrammetric methods, the three- dimensional coordinates are calculated from the image coordinates. The strain usually is determined by means of a deformation gradient, which is calculated from every deformed triangle. In this paper, the gradient is determined in the center of four neighboring meshes using a polynomial approximation of the displacement function in a reference position. The influence of the non- tangential deformation is considered. By simulation, a flat sheet metal is deformed to a rotational symmetric surface. The difference of the known exact strain is compared with the numerically derived strain with respect to different grating pitches. The proposed method yields good results even in the case of large spatial deformation. It is applied to the deformation of a hatlike test specimen.
机译:光栅技术用于确定钣金的三维变形和切向应变。光栅固定在表面上,并由立体CCD相机以不同的变形状态拍摄。通过合适的行跟随软件,可以以亚像素精度确定图像中的光栅坐标。使用摄影测量方法,根据图像坐标计算三维坐标。通常通过变形梯度确定应变,该变形梯度是根据每个变形三角形计算得出的。在本文中,使用参考位置上的位移函数的多项式逼近来确定四个相邻网格中心的梯度。考虑了非切向变形的影响。通过仿真,平板金属变形为旋转对称表面。相对于不同的光栅间距,将已知的精确应变的差异与数值推导的应变进行比较。所提出的方法即使在大空间变形的情况下也能产生良好的结果。它适用于帽状试样的变形。

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