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Local Weighted Matrix Factorization for Top-n Recommendation with Implicit Feedback

机译:具有隐式反馈的Top- n 建议的局部加权矩阵分解

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Abstract Item recommendation helps people to discover their potentially interested items among large numbers of items. One most common application is to recommend top- n items on implicit feedback datasets (e.g., listening history, watching history or visiting history). In this paper, we assume that the implicit feedback matrix has local property, where the original matrix is not globally low rank but some sub-matrices are low rank. In this paper, we propose Local Weighted Matrix Factorization (LWMF) for top- n recommendation by employing the kernel function to intensify local property and the weight function to model user preferences. The problem of sparsity can also be relieved by sub-matrix factorization in LWMF, since the density of sub-matrices is much higher than the original matrix. We propose a heuristic method to select sub-matrices which approximate the original matrix well. The greedy algorithm has approximation guarantee of factor $$1-rac{1}{e}$$ 1 - 1 e to get a near-optimal solution. The experimental results on two real datasets show that the recommendation precision and recall of LWMF are both improved about 30% comparing with the best case of weighted matrix factorization (WMF).
机译:抽象项目推荐可帮助人们在大量项目中发现他们潜在的兴趣项目。一种最常见的应用是建议隐式反馈数据集上的前n个项(例如,收听历史,观看历史或访问历史)。在本文中,我们假设隐式反馈矩阵具有局部属性,其中原始矩阵不是全局低秩,而某些子矩阵是低秩。在本文中,我们通过使用核函数增强局部属性和权重函数对用户偏好进行建模,为top-n推荐提出了局部加权矩阵分解(LWMF)。 LWMF中的子矩阵分解也可以缓解稀疏性问题,因为子矩阵的密度比原始矩阵高得多。我们提出了一种启发式方法来选择能够很好地近似原始矩阵的子矩阵。贪心算法具有因子$$ 1- frac {1} {e} $$ 1-1 e的近似保证,以获得近似最优解。在两个真实数据集上的实验结果表明,与最佳矩阵加权分解(WMF)相比,LWMF的推荐精度和召回率均提高了约30%。

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