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Nonnegative matrix factorization with local similarity learning

机译:局部相似性学习的非负矩阵分解

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High-dimensional data are ubiquitous in the learning community and it has become increasingly challenging to learn from such data [1]. For example, as one of the most important tasks in multimedia and data mining, information retrieval has drawn considerable attentions in recent years [2-4], where there is often a need to handle high-dimensional data. Often times, it is desirable and demanding to seek a data representation to reveal latent data structures of high-dimensional data, which is usually helpful for further data processing. It is thus a critical problem to find a suitable representation of the data in many learning tasks, such as image clustering and classification [5,1], foreground-background separation in surveillance video [6,7], matrix completion [8], community detection [9], link prediction [10], etc. To this end, a number of methods have been developed to seek proper representations of data, among which matrix factorization technique has been widely used to handle high-dimensional data. Matrix factorization seeks two or more low-dimensional matrices to approximate the original data such that the high-dimensional data can be represented with reduced dimensions [11,12]. For some types of data, such as images and documents, the entries are naturally nonnegative. For such data, nonnegative
机译:高维数据在学习社区中无处不在,从这些数据中学习变得越来越具有挑战性[1]。例如,作为多媒体和数据挖掘中最重要的任务之一,信息检索近年来引起了人们的广泛关注[2-4],人们通常需要处理高维数据。通常情况下,寻求一种数据表示来揭示高维数据的潜在数据结构是需要的,这通常有助于进一步的数据处理。因此,在许多学习任务中,如图像聚类和分类[5,1]、监控视频中的前景背景分离[6,7]、矩阵完成[8]、社区检测[9]、链接预测[10]等,找到数据的适当表示是一个关键问题。为此,已经开发了许多方法来寻求数据的适当表示,其中矩阵分解技术被广泛用于处理高维数据。矩阵分解寻求两个或多个低维矩阵来近似原始数据,这样高维数据可以用降维表示[11,12]。对于某些类型的数据,例如图像和文档,条目自然是非负的。对于此类数据,非负

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