A new algorithm for solving data sparsity problem based-on Non negative matrix factorization in recommender systems

Z. Sharifi, M. Rezghi, M. Nasiri
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引用次数: 13

Abstract

The “sparsity” challenge is a well-known problem in recommender systems. This issue relates to little information about each user or item in large data set. The purpose of this paper is pre-processing of data and using Non negative Matrix Factorization (NMF) method to improve this challenge. Since the original data are non negative, the algorithm based on NMF maintains positive effect of data on decomposition matrices and makes better prediction of original data in comparison to singular value decomposition (SVD) algorithm. Since the dimensions of data are very large, it offers a solution based on dimensionality reduction in which useful factors for selecting optimal dimensions (optimal `k') are extracted from the data matrix until appropriate approximation of the original data obtains from rank `k' matrices. Thus, the presented model not only selects the best factors from the original data but also, recommends appropriate values for the missing ratings and overcome sparsity problem. The results of experiments are evaluated with three metrics: RMSE1, NMAE2, and RE3. Results show that our approach leads to better prediction.
基于非负矩阵分解的推荐系统数据稀疏性问题求解新算法
“稀疏性”挑战是推荐系统中一个众所周知的问题。这个问题涉及到大数据集中每个用户或项目的信息很少。本文的目的是对数据进行预处理,并使用非负矩阵分解(NMF)方法来改善这一挑战。由于原始数据是非负的,基于NMF的算法保持了数据对分解矩阵的正作用,与奇异值分解(SVD)算法相比,对原始数据的预测效果更好。由于数据的维度非常大,它提供了一种基于降维的解决方案,其中从数据矩阵中提取用于选择最优维度(最优k)的有用因子,直到从秩k矩阵中获得原始数据的适当近似值。因此,该模型不仅能从原始数据中选择出最佳因子,还能对缺失评级推荐合适的值,克服稀疏性问题。通过RMSE1、NMAE2和RE3三个指标对实验结果进行评价。结果表明,我们的方法可以更好地预测。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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