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Second-Order Configuration of Local Features for Geometrically Stable Image Matching and Retrieval

机译:用于几何稳定图像匹配和检索的局部特征的二阶配置

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摘要

Local features offer high repeatability, which supports efficient matching between images, but they do not provide sufficient discriminative power. Imposing a geometric coherence constraint on local features improves the discriminative power but makes the matching sensitive to anisotropic transformations. We propose a novel feature representation approach to solve the latter problem. Each image is abstracted by a set of tuples of local features. We revisit affine shape adaptation and extend its conclusion to characterize the geometrically stable feature of each tuple. The representation thus provides higher repeatability with anisotropic scaling and shearing than found in previous research. We develop a simple matching model by voting in the geometrically stable feature space, where votes arise from tuple correspondences. To make the required index space linear as regards the number of features, we propose a second approach called a centrality-sensitive pyramid to select potentially meaningful tuples of local features on the basis of their spatial neighborhood information. It achieves faster neighborhood association and has a greater robustness to errors in interest point detection and description. We comprehensively evaluated our approach using Flickr Logos 32, Holiday, Oxford Buildings, and Flickr 100 K benchmarks. Extensive experiments and comparisons with advanced approaches demonstrate the superiority of our approach in image retrieval tasks.
机译:局部特征具有很高的可重复性,可以支持图像之间的有效匹配,但是它们不能提供足够的判别能力。在局部特征上施加几何相干约束可提高判别能力,但会使匹配对各向异性变换敏感。我们提出了一种新颖的特征表示方法来解决后一个问题。每个图像由一组局部特征元组抽象。我们重新审视仿射形状自适应并扩展其结论,以表征每个元组的几何稳定特征。因此,与以前的研究相比,该表示法在各向异性缩放和剪切方面具有更高的可重复性。我们通过在几何稳定特征空间中进行表决来开发简单的匹配模型,其中表决来自元组对应关系。为了使所需的索引空间相对于要素数量呈线性关系,我们提出了第二种方法,称为“对中心敏感的金字塔”,可根据其空间邻域信息选择潜在有意义的局部要素元组。它实现了更快的邻域关联,并且对兴趣点检测和描述中的错误具有更高的鲁棒性。我们使用Flickr Logos 32,Holiday,Oxford Buildings和Flickr 100 K基准全面评估了我们的方法。大量的实验和与先进方法的比较证明了我们的方法在图像检索任务中的优越性。

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