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Sparse Uncorrelated Linear Discriminant Analysis

机译:稀疏不相关的线性判别分析

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In this paper, we develop a novel approach for sparse uncorrelated linear discriminant analysis (ULDA). Our proposal is based on characterization of all solutions of the generalized ULDA. We incorporate sparsity into the ULDA transformation by seeking the solution with minimum l_1-norm from all minimum dimension solutions of the generalized ULDA. The problem is then formulated as a l_1-minimization problem and is solved by accelerated linearized Bregman method. Experiments on high-dimensional gene expression data demonstrate that our approach not only computes extremely sparse solutions but also performs well in classification. Experimental results also show that our approach can help for data visualization in low-dimensional space.
机译:在本文中,我们开发了一种稀疏不相关线性判别分析(ULDA)的新方法。我们的提案基于广义ULDA的所有解决方案的表征。我们通过从广义ULDA的所有最小尺寸解决方案中寻求最小L_1-NOM的解决方案,将稀疏性纳入ULDA转换。然后将该问题制定为L_1 - 最小化问题,并通过加速线性化的Bregman方法解决。高维基因表达数据的实验表明,我们的方法不仅计算极其稀疏的解决方案,而且在分类中也表现良好。实验结果还表明,我们的方法可以帮助在低维空间中的数据可视化。

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