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Regularizaed extraction of non-negative latent factors from high-dimensional sparse matrices

机译:从高维稀疏矩阵中非负潜因子的正则化提取

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With the exploration of the World Wide Web, more and more entities are involved in various online applications, e.g., recommender systems and social network services. In such context, high-dimensional sparse matrices describing the relationships among them are frequently encountered. It is highly important to develop efficient non-negative latent factor (NLF) models for these high-dimensional sparse relationships because of a) their ability to extract useful knowledge from them; b) their fulfillment of the non-negativity constraints for representing most non-negative industrial data; and c) their high computational and storage efficiency on high-dimensional sparse matrices. However, due to the imbalanced distribution of known data in such a matrix, it is necessary to investigate the regularization effect in NLF models. We first review the NLF model briefly. Then we propose to integrate the frequency-weight on each involved entity into its Tikhonov regularization terms, for representing the imbalanced data from a high-dimensional sparse matrix. Experimental results on industrial-size matrices indicate that the proposed scheme is effective in improving the performance of the NLF model in missing-data-estimation.
机译:随着万维网的探索,越来越多的实体参与各种在线应用程序,例如推荐系统和社交网络服务。在这种情况下,经常会遇到描述它们之间关系的高维稀疏矩阵。对于这些高维稀疏关系,开发有效的非负潜因子(NLF)模型非常重要,因为a)它们具有从中提取有用知识的能力; b)他们满足了代表大多数非负工业数据的非负约束条件; c)它们在高维稀疏矩阵上的高计算和存储效率。但是,由于已知数据在这种矩阵中的分布不平衡,因此有必要研究NLF模型中的正则化效果。我们首先简要回顾一下NLF模型。然后,我们建议将每个参与实体的频率权重集成到其Tikhonov正则化项中,以表示来自高维稀疏矩阵的不平衡数据。工业规模矩阵的实验结果表明,该方案可有效提高NLF模型在缺失数据估计中的性能。

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