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Large margin based nonnegative matrix factorization and partial least squares regression for face recognition

机译:基于大余量的非负矩阵分解和偏最小二乘回归用于人脸识别

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In this paper, we present a new method, called large margin based nonnegative matrix factorization (LMNMF), to encode latent discriminant information in training data. LMNMF seeks a nonnegative sub-space such that k nearest neighbors of each sample always belong to same class and samples from different classes are separated by a large margin. In the subspace, the local separation structure of data is explicit. The large-margin criterion leads to a new objective function, and a convergency provable multiplicative nonnegative updating rule is derived to learn the basis matrix and encoding vectors. Then, partial least squares regression (PLSR) learns the mapping from the original data to low dimensional representations in order to capture local separation information. PLSR offers a unified solution to out-of-sample extension problem. Extensive experimental results demonstrate LMNMF with PLSR leads significant improvements on classification than several other commonly used NMF-based algorithms.
机译:在本文中,我们提出了一种新的方法,称为基于大余量的非负矩阵分解(LMNMF),用于对训练数据中的潜在判别信息进行编码。 LMNMF寻找非负子空间,以使每个样本的k个最近邻居始终属于同一类别,而来自不同类别的样本之间的间隔较大。在子空间中,数据的局部分离结构是明确的。大余量准则导致了新的目标函数,并推导了收敛可证明的乘法非负更新规则,以学习基本矩阵和编码向量。然后,偏最小二乘回归(PLSR)学习从原始数据到低维表示的映射,以便捕获局部分离信息。 PLSR为样本外扩展问题提供了统一的解决方案。大量的实验结果表明,与其他几种基于NMF的常用算法相比,具有PLSR的LMNMF可以显着改善分类。

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