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Robust Identification of “Sparse Plus Low-rank” Graphical Models: An Optimization Approach

机译:稳健地识别“稀疏加低秩”图形模型:一种优化方法

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Motivated by graphical models, we consider the “Sparse Plus Low-rank” decomposition of a positive definite concentration matrix- the inverse of the covariance matrix. This is a classical problem for which a rich theory and numerical algorithms have been developed. It appears, however, that the results rapidly degrade when, as it happens in practice, the covariance matrix must be estimated from the observed data and is therefore affected by a certain degree of uncertainty. We discuss this problem and propose an alternative optimization approach that appears to be suitable to deal with robustness issues in the “Sparse Plus Low-rank” decomposition problem. The variational analysis of this optimization problem is carried over and discussed.
机译:通过图形模型,我们考虑了正定浓度矩阵(协方差矩阵的逆矩阵)的“稀疏加低秩”分解。这是一个经典的问题,为此已经开发了丰富的理论和数值算法。但是,当实际发生时,必须从观察到的数据估计协方差矩阵,结果会迅速下降,因此受到一定程度的不确定性的影响。我们讨论此问题,并提出一种替代的优化方法,该方法似乎适合处理“稀疏加低秩”分解问题中的鲁棒性问题。对这一优化问题的变分分析进行了讨论。

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