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Sparse canonical correlation analysis algorithm with alternating direction method of multipliers

机译:倍率倍率倍增方向法的稀疏规范相关分析算法

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Sparse canonical correlation analysis (SCCA) is applied to estimate the optimal combination coefficients with sparse properties between two multivariate datasets. It reduces the probability of some unimportant variables and can be interpreted more easily than non-sparse canonical correlation analysis (CCA), especially for high-dimensional datasets. In this paper, a new SCCA algorithm, based on the structure of alternating direction method of multipliers (ADMM), is proposed to solve thel(1)-penalized SCCA optimization problems. Then, a local subproblem is solved effectively by the variable-separation strategy, with explicit expressions, to update combination coefficients. Finally, several experiments validate that the proposed method is superior than the state-of-the-art SCCA algorithms.
机译:应用稀疏的规范相关性分析(SCCA)来估计两个多变量数据集之间具有稀疏性质的最佳组合系数。它降低了一些不重要变量的概率,并且可以比非稀疏规范相关性分析(CCA)更容易解释,尤其是高维数据集。本文提出了一种基于乘法器(ADMM)的交替方向方法的结构的新的SCCA算法,解决了(1)-PenalizedSCCA优化问题。然后,通过可变分离策略,具有明确表达式的可变分离策略有效地解决了本地子问题,以更新组合系数。最后,几个实验验证了所提出的方法优于最先进的SCCA算法。

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