不平衡点的尺度分配

Qi Li
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引用次数: 3

摘要

为了提高定位精度,引入了一种非极大值抑制的候选选择方法。为了区分通过非最大抑制检测到的兴趣点,我们称通过不平衡定向选择检测到的兴趣点为不平衡点。由于涉及非极大值抑制的困境,不平衡点的尺度分配并不简单——一种流行的尺度分配方案尺度空间理论要求非极大值抑制来从尺度空间中检测极值点,而不平衡点则希望不受非极大值抑制以保持定位精度。在本文中,我们提出了一种旁路方案,通过在一个不平衡点和一个已知尺度的兴趣点(如关键点)之间建立关联来绕过上述困境。我们从理论上和实验上证明了所提出的旁路方案。例如,我们的结果表明,通过带有旁路尺度的不平衡点估计的极极几何比关键点更符合地面真相。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Scale Assignment for Imbalanced Points
Imbalance oriented candidate selection was introduced as an alternative of non-maximum suppression, aiming to improve the localization accuracy. To distinguish interest points detected via non-maximum suppression, we call interest points detected via imbalance oriented selection imbalanced points. Scale assignment for imbalanced points is not straightforward because of a dilemma of involving non-maximum suppression -- The scale space theory, a popular scale assignment scheme, requests non-maximum suppression to detect extreme points from scale spaces, while imbalanced points are expected to be free of non-maximum suppression in order to maintain the localization accuracy. In this paper, we propose a bypass scheme that circumvents the above dilemma by establishing an association between an imbalanced point and a certain interest point with a known scale (e.g., key points). We justify the proposed bypass scheme theoretically and experimentally. For example, our results show that epipolar geometry estimated via imbalanced points with bypass scales is more consistent with ground truth than key points.
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