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Minimax Lower Bounds for Nonnegative Matrix Factorization

机译:非负矩阵分解的Minimax下界

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摘要

The non-negative matrix factorization (NMF) problem consists in modeling data samples as non-negative linear combinations of non-negative dictionary vectors. While many algorithms for NMF have been proposed, fundamental performance limits of these algorithms are currently not available. This paper plugs this gap by providing lower bounds on the minimax risk (the minimum achievable worst case mean squared error) of estimating the non-negative dictionary matrix under a set of locality and statistical assumptions.
机译:非负矩阵分解(NMF)问题在于将数据样本建模为非负字典向量的非负线性组合。尽管已经提出了许多用于NMF的算法,但是这些算法的基本性能限制目前尚不可用。本文通过在一组局部性和统计假设下提供估计非负字典矩阵的最小最大风险(最小可实现的最坏情况均方误差)的下界来填补这一空白。

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