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Fast Nearest Neighbors Search in Graph Space Based on a Branch-and-Bound Strategy

机译:基于分支定界策略的图空间快速最近邻搜索

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When using k-nearest neighbors, an unknown object is classified by comparing it to all the prototypes stored in the training database. When the size of the database is large, and especially if prototypes are represented by graphs, the search of k-nearest neighbors can be very time consuming. On this basis, some researchers have tried to propose optimization techniques to speed up or to approximate the search of the nearest neighbors of a query. However, these studies pay attention only to the case of vector space. In this paper, we propose an optimization technique dedicated to structural pattern recognition. We take advantage of a recent branch-and-bound graph edit distance approach in order to speed up the classification stage. Instead of considering each graph edit distance problem as an independent search tree, the search trees whose purpose is to classify an unknown graph are considered as a one search tree. Results showed that this approach drastically outperformed the classical one under limited time constraints. Moreover, this approach beat fast graph matching algorithms in terms of average execution time.
机译:当使用k个近邻时,通过将未知对象与训练数据库中存储的所有原型进行比较,可以对未知对象进行分类。当数据库的大小很大时,尤其是如果原型由图形表示时,搜索k最近邻居可能会非常耗时。在此基础上,一些研究人员试图提出优化技术,以加快或近似查询最近邻的搜索。但是,这些研究仅关注向量空间的情况。在本文中,我们提出了一种专用于结构模式识别的优化技术。我们利用最近的分支定界图编辑距离方法来加快分类阶段。不是将每个图编辑距离问题视为独立的搜索树,而是将旨在对未知图进行分类的搜索树视为一个搜索树。结果表明,在有限的时间限制下,这种方法大大优于传统方法。而且,这种方法在平均执行时间方面击败了快速图匹配算法。

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