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Non-negative matrix factorization test cases

机译:非负矩阵分解测试用例

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Non-negative matrix factorization (NMF) is a problem with many applications, ranging from facial recognition to document clustering. However, due to the variety of algorithms that solve NMF, the randomness involved in these algorithms, and the somewhat subjective nature of the problem, there is no clear “correct answer” to any particular NMF problem, and as a result, it can be hard to test new algorithms. In this paper, we suggest some test cases for NMF algorithms derived from matrices with enumerable exact non-negative factorizations and perturbations of these matrices. We show that three algorithms using widely divergent approaches to NMF all give similar solutions over these test cases, so they can be used as benchmarks for new algorithms. We also describe how the proposed test cases ought to be used.
机译:非负矩阵分组(NMF)是许多应用程序的问题,从面部识别到文档聚类。但是,由于求解NMF的各种算法,所涉及这些算法的随机性,以及问题的稍微主观性质,没有明确的“正确答案”对任何特定的NMF问题,因此可以是难以测试新算法。在本文中,我们提示一些从矩阵衍生的NMF算法的一些测试用例,具有令人令人令人令人令人令人应在的精确非负面因素和这些矩阵的扰动。我们展示了三种算法,使用广泛的NMF方法对这些测试用例提供了类似的解决方案,因此它们可以用作新算法的基准。我们还描述了如何使用所提出的测试用例。

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