arXivDaily arXiv每日学术速递 周一至周五更新
arXiv 1503.05951cs.LGcs.IR
收藏

紧Hash码的秩子空间学习

Rank Subspace Learning for Compact Hash Codes

University of Central Florida(中佛罗里达大学)

Kai Li, Guojun Qi, Jun Ye, Kien A. Hua

摘要:

大数据时代催生了对开发哈希算法以实现高效存储和快速最近邻搜索的前所未有的兴趣。大多数现有的工作学习散列函数是投影特征空间中特征值的数值量化。在这项工作中,我们提出了一种新的哈希学习框架,编码功能的排名顺序,而不是在一些最佳的低维排名子空间的数值。我们制定的排名子空间学习问题的分段线性凹凸函数的优化,并提出了两个版本的算法:一个独立的优化每个哈希位和其他利用顺序学习框架。我们的工作是赢家通吃(WTA)散列族的推广,自然享有所有的秩相关措施的数值稳定性的好处,同时被优化,以实现在非常短的代码长度的高精度。我们比较了几个国家的最先进的散列算法在监督和无监督域,在一些数据集表现出优越的性能。

英文摘要:

The era of Big Data has spawned unprecedented interests in developing hashing algorithms for efficient storage and fast nearest neighbor search. Most existing work learn hash functions that are numeric quantizations of feature values in projected feature space. In this work, we propose a novel hash learning framework that encodes feature's rank orders instead of numeric values in a number of optimal low-dimensional ranking subspaces. We formulate the ranking subspace learning problem as the optimization of a piece-wise linear convex-concave function and present two versions of our algorithm: one with independent optimization of each hash bit and the other exploiting a sequential learning framework. Our work is a generalization of the Winner-Take-All (WTA) hash family and naturally enjoys all the numeric stability benefits of rank correlation measures while being optimized to achieve high precision at very short code length. We compare with several state-of-the-art hashing algorithms in both supervised and unsupervised domain, showing superior performance in a number of data sets.

机构、总结、中文摘要均由AI分析而来,可能存在错误,请以论文正文为准。

↑