Best-Buddies Similarity for robust template matching

Tali Dekel, Shaul Oron, Michael Rubinstein, S. Avidan, W. Freeman
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引用次数: 57

Abstract

We propose a novel method for template matching in unconstrained environments. Its essence is the Best-Buddies Similarity (BBS), a useful, robust, and parameter-free similarity measure between two sets of points. BBS is based on counting the number of Best-Buddies Pairs (BBPs)—pairs of points in source and target sets, where each point is the nearest neighbor of the other. BBS has several key features that make it robust against complex geometric deformations and high levels of outliers, such as those arising from background clutter and occlusions. We study these properties, provide a statistical analysis that justifies them, and demonstrate the consistent success of BBS on a challenging real-world dataset.
Best-Buddies相似度用于稳健模板匹配
提出了一种新的无约束环境下的模板匹配方法。它的本质是Best-Buddies Similarity (BBS),一种有用的、鲁棒的、无参数的两组点之间的相似性度量。BBS基于计算最佳伙伴对(Best-Buddies Pairs, BBPs)的数量——源集和目标集中的点对,其中每个点都是另一个点最近的邻居。BBS具有几个关键特性,使其对复杂的几何变形和高水平的异常值(例如由背景杂波和遮挡引起的异常值)具有鲁棒性。我们研究了这些特性,提供了证明这些特性的统计分析,并证明了BBS在具有挑战性的真实数据集上的持续成功。
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