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Regularized Direct Linear Graph Embedding

机译:正常化的直线图嵌入

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摘要

Linear Graph Embedding (LGE) is the linearization of graph embedding, which could explain many of the popular dimensionality reduction algorithms such as LDA, LLE and LPP. LGE algorithms have been applied in many domains successfully; however, those algorithms need a PCA transform in advance to avoid a possible singular problem. In this paper, a regularized direct linear graph embedding algorithm is proposed by imposing Tikhonov regularizer on the objective function of LGE. Further, we extract features from the original data set directly by solving common Eigen value problem of symmetric positive semi definite matrix. Experimental results demonstrate the effectiveness and robustness of our proposed algorithm.
机译:线性图形嵌入(LGE)是图形嵌入的线性化,这可以解释许多流行的维度减少算法,如LDA,LLE和LPP。 LGE算法已成功应用于许多域;然而,这些算法需要预先改变PCA以避免可能的奇异问题。本文通过将Tikhonov规范器施加在LGE的目标函数上,提出了一种正则化直接线性图形嵌入算法。此外,我们通过求解对称正半定向矩阵的共同特征值问题,从原始数据中提取特征。实验结果表明了我们所提出的算法的有效性和鲁棒性。

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