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Fast Near-duplicate Image Detection in Riemannian Space by A Novel Hashing Scheme

机译:新型散列方案快速近近复制图像检测

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There is a steep increase in data encoded as symmetric positive definite(SPD)matrix in the past decade.The set of SPD matrices forms a Riemannian manifold that constitutes a half convex cone in the vector space of matrices,which we sometimes call SPD manifold.One of the fundamental problems in the application of SPD manifold is to find the nearest neighbor of a queried SPD matrix.Hashing is a popular method that can be used for the nearest neighbor search.However,hashing cannot be directly applied to SPD manifold due to its non-Euclidean intrinsic geometry.Inspired by the idea of kernel trick,a new hashing scheme for SPD manifold by random projection and quantization in expanded data space is proposed in this paper.Experimental results in large scale nearduplicate image detection show the effectiveness and efficiency of the proposed method.
机译:在过去十年中,数据编码的数据陡峭增加。该组SPD矩阵形成了矩阵中的riemannian歧管,其构成矩阵的矢量空间中的半凸锥,我们有时呼叫SPD歧管。 SPD歧管的应用中的一个基本问题是找到查询SPD矩阵的最近邻居.Hashing是一种流行的方法,可以用于最近的邻居搜索。然而,由于诸多而无法直接应用于SPD歧管的流行方法其非欧几里德本征几何。通过内核特征的思想,通过随机投影和扩展数据空间中的随机投影和量化进行了新的散列方案。在本文中提出了一种扩展数据空间的量化。实验结果在大规模的接近图像检测中显示了效率和效率提出的方法。

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