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Sparse deep nonnegative matrix factorization

机译:稀疏深度非负矩阵分解

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Nonnegative Matrix Factorization (NMF) is a powerful technique to perform dimension reduction and pattern recognition through single-layer data representation learning. However, deep learning networks, with their carefully designed hierarchical structure, can combine hidden features to form more representative features for pattern recognition. In this paper, we proposed sparse deep NMF models to analyze complex data for more accurate classification and better feature interpretation. Such models are designed to learn localized features or generate more discriminative representations for samples in distinct classes by imposing L1-norm penalty on the columns of certain factors. By extending a one-layer model into a multilayer model with sparsity, we provided a hierarchical way to analyze big data and intuitively extract hidden features due to nonnegativity. We adopted the Nesterov's accelerated gradient algorithm to accelerate the computing process. We also analyzed the computing complexity of our frameworks to demonstrate their efficiency. To improve the performance of dealing with linearly inseparable data, we also considered to incorporate popular nonlinear functions into these frameworks and explored their performance. We applied our models using two benchmarking image datasets, and the results showed that our models can achieve competitive or better classification performance and produce intuitive interpretations compared with the typical NMF and competing multilayer models.
机译:非负矩阵分解(NMF)是通过单层数据表示学习执行尺寸减小和模式识别的强大技术。但是,深度学习网络,具有精心设计的层次结构,可以组合隐藏的功能来形成更多代表性的特征以进行模式识别。在本文中,我们提出了稀疏的深NMF模型来分析复杂数据以获得更准确的分类和更好的特征解释。这些模型旨在通过在某些因素的列中施加L1-NOM罚款来学习本地化特征或为不同类别中的样本产生更辨别的表示。通过将单层模型扩展到具有稀疏性的多层模型中,我们提供了一种分层方式来分析大数据并直观地提取由于非室内值的隐藏特征。我们采用了Nesterov的加速梯度算法来加速计算过程。我们还分析了我们框架的计算复杂性,以展示其效率。为了提高处理线性不可分割的数据的性能,我们还考虑将流行的非线性函数纳入这些框架并探讨了他们的性能。我们使用两个基准图像数据集应用模型,结果表明,与典型的NMF和竞争多层模型相比,我们的模型可以实现竞争或更好的分类性能并产生直观的解释。

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