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Localized Matrix Factorization for Recommendation based on Matrix Block Diagonal Forms

机译:基于矩阵块对角线形式的推荐的局部矩阵分解

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Matrix factorization on user-item rating matrices has achieved significant success in collaborative filtering based recommendation tasks. However, it also encounters the problems of data sparsity and scalability when applied in real-world rec-ommender systems. In this paper, we present the Localized Matrix Factorization (LMF) framework, which attempts to meet the challenges of sparsity and scalability by factorizing Block Diagonal Form (BDF) matrices. In the LMF framework, a large sparse matrix is first transformed into Recursive Bordered Block Diagonal Form (RBBDF), which is an intuitionally interpretable structure for user-item rating matrices. Smaller and denser submatrices are then extracted from this RBBDF matrix to construct a BDF matrix for more effective collaborative prediction. We show formally that the LMF framework is suitable for matrix factorization and that any decomposable matrix factorization algorithm can be integrated into this framework. It has the potential to improve prediction accuracy by factorizing smaller and denser submatrices independently, which is also suitable for parallelization and contributes to system scalability at the same time. Experimental results based on a number of real-world public-access benchmarks show the effectiveness and efficiency of the proposed LMF framework.
机译:用户项评级矩阵的矩阵分解在基于协作过滤的推荐任务中已经取得了巨大的成功。但是,当应用于现实世界的推荐系统中时,它还会遇到数据稀疏性和可伸缩性的问题。在本文中,我们提出了局部矩阵分解(LMF)框架,该框架试图通过分解块对角形式(BDF)矩阵来应对稀疏性和可伸缩性的挑战。在LMF框架中,首先将大的稀疏矩阵转换为递归有界块对角线形式(RBBDF),这是用户项评级矩阵的直观解释结构。然后,从该RBBDF矩阵中提取较小和密集的子矩阵,以构建BDF矩阵,以进行更有效的协作预测。我们正式表明LMF框架适合矩阵分解,并且任何可分解的矩阵分解算法都可以集成到该框架中。它具有通过独立分解较小和较密的子矩阵来提高预测精度的潜力,这也适用于并行化,并同时有助于系统的可伸缩性。基于许多现实世界中公共访问基准的实验结果表明了所提出的LMF框架的有效性和效率。

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