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A K-Nearest-Neighbor-Pooling method for graph matching

机译:用于图形匹配的K-Cirelte邻池池方法

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In the real-word matching, deformation, outliers and other emerging variations are inseparable conditions which make matching increasingly difficult. One way to solve this challenging problem is raising an effective graph matching method which is flexible to non-rigid objects. As a good structure representation, graph can nicely describe objects with meaningful information. Meanwhile, feature pooling plays a central role in feature sparsification. In this paper, we introduce a K-Nearest-Neighbor-Pooling Matching (KNNPM) method, which adopts feature pooling into the graph matching framework with lower solving complexity. The proposed algorithm evaluates each candidate matching with different weights on its k-nearest neighbors (KNN) by taking locality as well as sparsity into consideration. It also has wide range of applicability with generality in nowadays computer vision. In addition, our comparative and extensive experiments show the robustness and great improvements in matching accuracy.
机译:在实际匹配,变形,异常值和其他新出现的变化中是不可分割的条件,使得匹配越来越困难。解决这一具有挑战性问题的一种方法是提高了一种有效的曲线图匹配方法,该方法是灵活的非刚性物体。作为一个良好的结构表示,图表可以很好地描述具有有意义信息的对象。同时,特征池在功能稀疏中起着核心作用。在本文中,我们介绍了一个K-Cirest-邻池汇编(KNNPM)方法,它采用了具有较低解决复杂性的图形匹配框架。该算法通过考虑局部性以及稀疏性来评估与k最近邻居(knn)的不同权重的每个候选匹配。它还具有广泛的适用性与现在计算机愿景的一般性。此外,我们的比较和广泛的实验表明了匹配准确性的鲁棒性和巨大的改善。

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