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Graph Sparse Nonnegative Matrix Factorization Algorithm Based on the Inertial Projection Neural Network

机译:基于惯性投影神经网络的图稀疏非负矩阵分解算法

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We present a novel method, called graph sparse nonnegative matrix factorization, for dimensionality reduction. The affinity graph and sparse constraint are further taken into consideration in nonnegative matrix factorization and it is shown that the proposed matrix factorization method can respect the intrinsic graph structure and provide the sparse representation. Different from some existing traditional methods, the inertial neural network was developed, which can be used to optimize our proposed matrix factorization problem. By adopting one parameter in the neural network, the global optimal solution can be searched. Finally, simulations on numerical examples and clustering in real-world data illustrate the effectiveness and performance of the proposed method.
机译:我们提出了一种新的方法,称为降维稀疏非负矩阵分解。在非负矩阵分解中进一步考虑了亲和图和稀疏约束,表明所提出的矩阵分解方法可以尊重内在图的结构并提供稀疏表示。与一些现有的传统方法不同,开发了惯性神经网络,可以将其用于优化我们提出的矩阵分解问题。通过在神经网络中采用一个参数,可以搜索全局最优解。最后,对数值示例和真实世界数据中的聚类的仿真说明了该方法的有效性和性能。

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