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Uniqueness, the minimum norm constraint, and analog networks for optical flow along contours

机译:唯一性,最小规范约束和沿着轮廓的光流量的模拟网络

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E. Hildreth's (1984) method of computing optical flow along contours cannot resolve the aperture problem for a rigidly translating straight line contour. The authors propose an additional constraint, which they call the minimum norm constraint, as a means of resolving the ambiguity for such a contour. The minimum norm constraint tends to drive the velocity estimate towards the direction normal to the contour everywhere along the contour, i.e., it counters the effect of the smoothness constraint. This is in accord with recent psychophysical studies of K. Nakayama and G. Silverman (1988) which have revealed the presence of such a tendency in the human visual system. The authors propose an analog network for computing contour based optical flow in real-time. They illustrate the minimum norm constraint through experiments.
机译:E. Hildreth的(1984)计算沿轮廓的光流的方法不能解决刚性平移的直线轮廓的孔径问题。作者提出了一个额外的约束,它们称之为最小规范约束,作为解决这种轮廓的模糊性的手段。最小规范约束倾向于将速度估计沿着轮廓沿着轮廓的各处到垂直于轮廓的方向驱动速度估计,即,它符合平滑度约束的效果。这符合K. Nakayama和G. Silverman(1988)的近期心理物理学研究透露了人类视觉系统中存在这种趋势。作者提出了一种模拟网络,用于实时计算基于轮廓的光流。它们通过实验说明了最低规范约束。

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