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A nonnegative latent factor model for large-scale sparse matrices in Recommender Systems via alternating direction method

机译:交替方向方法的推荐系统中大型稀疏矩阵的非负潜在因子模型

摘要

Nonnegative matrix factorization (NMF)-based models possess fine representativeness of a target matrix, which is critically important in collaborative filtering (CF)-based recommender systems. However, current NMF-based CF recommenders suffer from the problem of high computational and storage complexity, as well as slow convergence rate, which prevents them from industrial usage in context of big data. To address these issues, this paper proposes an alternating direction method (ADM)-based nonnegative latent factor (ANLF) model. The main idea is to implement the ADM-based optimization with regard to each single feature, to obtain high convergence rate as well as low complexity. Both computational and storage costs of ANLF are linear with the size of given data in the target matrix, which ensures high efficiency when dealing with extremely sparse matrices usually seen in CF problems. As demonstrated by the experiments on large, real data sets, ANLF also ensures fast convergence and high prediction accuracy, as well as the maintenance of nonnegativity constraints. Moreover, it is simple and easy to implement for real applications of learning systems.
机译:基于非负矩阵分解(NMF)的模型具有目标矩阵的良好表示性,这在基于协作过滤(CF)的推荐器系统中至关重要。但是,当前基于NMF的CF推荐器存在计算和存储复杂度高以及收敛速度慢的问题,这使其无法在大数据环境下进行工业使用。为解决这些问题,本文提出了一种基于交变方向法(ADM)的非负潜因子(ANLF)模型。主要思想是针对每个单个功能实施基于ADM的优化,以获得较高的收敛速度和较低的复杂度。 ANLF的计算和存储成本均与目标矩阵中给定数据的大小呈线性关系,从而确保了在处理CF问题中通常出现的极为稀疏的矩阵时的高效率。正如在大型真实数据集上进行的实验所证明的那样,ANLF还可以确保快速收敛和较高的预测精度,并保持非负约束。而且,对于学习系统的实际应用而言,它很容易实现。

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