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Generalized subspace distance for set-to-set image classification

机译:集对集图像分类的广义子空间距离

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Recent research in visual data classification often involves image sets and the measurement of dissimilarity between each pair of them. An effective solution is to model each image set using a subspace and compute the distance between these two subspaces as the dissimilarity between the sets. Several subspace similarity measures have been proposed in the literature. However, their relationships have not been well explored and most of them do not fully utilize the different importance of individual bases of each subspace. To consolidate this family of subspace-based measures, we propose a generalized subspace distance (GSD) framework and show that most existing subspace similarity measures can be considered as its special cases. To better utilize the different importance, we further propose a new fractional order weighted subspace distance (FOWSD) method within the GSD framework, by assigning different weights to the bases of each subspace and thus characterizing their different importance in similarity measurement. Experimental results on two image classification tasks including face recognition and object recognition are presented to show the effectiveness of the proposed method.
机译:视觉数据分类的最新研究通常涉及图像集以及每对图像集之间的相异性度量。一种有效的解决方案是使用一个子空间对每个图像集进行建模,并计算这两个子空间之间的距离作为集之间的不相似性。文献中已经提出了几种子空间相似性度量。但是,它们之间的关系尚未得到很好的探索,并且大多数都没有充分利用每个子空间各个基础的不同重要性。为了巩固这一系列基于子空间的度量,我们提出了一个广义子空间距离(GSD)框架,并表明大多数现有子空间相似性度量都可以视为其特殊情况。为了更好地利用不同的重要性,我们进一步在GSD框架内提出了一种新的分数阶加权子空间距离(FOWSD)方法,方法是为每个子空间的基础分配不同的权重,从而表征它们在相似性测量中的不同重要性。提出了两个图像分类任务的实验结果,包括面部识别和物体识别,以证明该方法的有效性。

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