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Advancing Iterative Quantization Hashing Using Isotropic Prior

机译:推进使用各向同性先验的迭代量化散列

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It is prevalent to perform hashing on the basis of the well-known Principal Component Analysis (PCA), e.g.,. Of all those PCA-based methods, Iterative Quantization (ITQ) is probably the most popular one due to its superior performance in terms of retrieval accuracy. However, the optimization problem in ITQ is severely under-deterministic, thereby the quality of the produced hash codes may be depressed. In this paper, we propose a new hashing method, termed Isotropic Iterative Quantization (IITQ), that extends the formulation of ITQ by incorporating properly the isotropic prior proposed by. The optimization problem in IITQ is complicate, non-convex in nature and therefore not easy to solve. We devise a proximal method that can solve problem in a practical fashion. Extensive experiments on two benchmark datasets, CIFAR-10 and 22K-LabelMe, show the superiorities of our IITQ over several existing methods.
机译:通常基于例如众所周知的主成分分析(PCA)来执行散列。在所有基于PCA的方法中,迭代量化(ITQ)可能是最受欢迎的方法,因为它在检索精度方面具有优越的性能。但是,ITQ中的优化问题严重不确定,因此可能会降低生成的哈希码的质量。在本文中,我们提出了一种称为各向同性迭代量化(IITQ)的新哈希方法,该方法通过适当地合并先前提出的各向同性来扩展ITQ的公式。 IITQ中的优化问题本质上是复杂的,非凸的,因此不易解决。我们设计了一种可以以实际方式解决问题的近端方法。在两个基准数据集CIFAR-10和22K-LabelMe上进行的大量实验表明,我们的IITQ优于几种现有方法。

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