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Distributed randomized singular value decomposition using count sketch

机译:使用计数草图分布随机奇异值分解

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摘要

Compared with other recommendation algorithms, Matrix decomposition is frequently used in the current recommendation system. It can not only lead to better results, but also can fully take the influence of various factors into account, which explains its good scalability. Matrix decomposition includ-es SVD(Singular Value Decomposition), non-negative matrix decomposition, Latent Factor Model and some other traditional matrix decomposition techniques is designed to approximate a high-dimensional matrix with low-dimensional. As a perfect technique in recommendation system, SVD is traditionally expert at dense matrix decomposition. However, real rating matrix are sparse, and have high time complexity of SVD, if the matrix size increases rapidly, the efficiency must become unacceptable. The combination of random algorithm and matrix decomposition turns traditional matrix decomposition into random matrix decomposition technique under distributed system environment. The random singular value decomposition technique illustrated in the following content can be at the expense of little accuracy under the premise of greatly improving the efficiency of the calculation.
机译:与其他推荐算法相比,矩阵分解经常用于当前推荐系统。它不仅可以导致效果更好,而且还可以充分影响各种因素的影响,这解释了其良好的可扩展性。矩阵分解包括ES SVD(奇异值分解),非负矩阵分解,潜在因子模型和一些其他传统矩阵分解技术被设计为近似具有低维的高维矩阵。作为推荐系统的完美技术,SVD传统上是密集矩阵分解的专家。然而,真实的额定矩阵稀疏,并且SVD的高时间复杂度,如果矩阵尺寸迅速增加,效率必须变得不可接受。随机算法和矩阵分解的组合将传统的矩阵分解转变为分布式系统环境下的随机矩阵分解技术。下列内容中所示的随机奇异值分解技术可以以极大地提高计算效率的前提下的牺牲代价。

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