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Nonnegative matrix factorization using a robust error function

机译:使用鲁棒误差函数的非负矩阵分解

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Nonnegative matrix factorization (NMF) is widely used in image analysis. However, most images contain noises and outliers. Thus a robust version of NMF is needed. We propose a novel NMF using a robust error function which smoothly interpolates between the least squares at small errors and L1-norm at large errors. An efficient computational algorithm is derived with rigorous convergence analysis. Extensive experiments are made on six image datasets to show the effectiveness of proposed approach. Robust NMF consistently provides better reconstructed images, and better clustering results as compared to standard NMF.
机译:非负矩阵分解(NMF)广泛用于图像分析。但是,大多数图像包含噪点和离群值。因此,需要健壮的NMF版本。我们提出了一种使用鲁棒误差函数的新型NMF,该函数在小误差的最小二乘法和大误差的L1范数之间平滑插值。通过严格的收敛分析得出了一种有效的计算算法。对六个图像数据集进行了广泛的实验,以证明所提出方法的有效性。与标准NMF相比,强大的NMF始终提供更好的重建图像和更好的聚类结果。

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