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Characterizing Images by the Gromov-Hausdorff Distances Between Derived Hierarchies

机译:通过派生层次之间的Gromov-Hausdorff距离表征图像

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A hierarchy is a series of nested partitions in which a coarser partition results from merging regions of finer ones. Each hierarchy derived from an image provides a particular structural description of the image content, depending upon the criteria for merging neighboring regions. Distinct hierarchies derived from a same image reflect its various facets and the distances between them nicely characterize its content. In this paper the hierarchies are constructed with the versatile stochastic watershed algorithm and their inter-distances are measured with the Gromov-Hausdorff distance. Experiments conducted on images simulated by dead leaves model illustrate the advantages of our approach in terms of learning efficiency and understandability of the results.
机译:层次结构是一系列嵌套的分区,其中较细的分区是由于合并较细的分区而产生的。取决于合并相邻区域的标准,从图像派生的每个层次结构都会提供图像内容的特定结构描述。源自同一图像的不同层次结构反映了其各个方面,并且它们之间的距离很好地表征了其内容。在本文中,使用通用的随机分水岭算法构建层次结构,并使用Gromov-Hausdorff距离来测量它们之间的距离。在通过枯叶模型模拟的图像上进行的实验说明了我们的方法在学习效率和结果可理解性方面的优势。

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