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Core shrinkage covariance estimation for matrix-variate data

矩阵值数据的核心收缩协方差估计

Abstract A separable covariance model can describe the among-row and among-column correlations of a random matrix and permits likelihood-based inference with a very small sample size. However, if the assumption of separability is not met, data analysis with a separable model may misrepresent important dependence patterns in the data. As a compromise between separable and unstructured covariance estimation, we decompose a covariance matrix into a separable component and a…

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Proposer of the vote of thanks to Rohe & Zeng and contribution to the Discussion of ‘Vintage Factor Analysis with Varimax Performs Statistical Inference’

对《结合 Varimax 的经典因子分析可实现统计推断》的致谢提议与讨论

I congratulate the authors on their article, which brings together theory and methods from the established areas of factor analysis and independent components analysis, combines these with new results, and applies the combination to the developing research area of matrix-variate data analysis. To many statisticians, factor analysis is simply a model that specifies that the covariance matrix Σ of a d-variate population is equal to a rank-k matrix M=HH⊤ (with k

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The Stein effect for Fréchet means

Fréchet 均值的 Stein 效应

The Fréchet mean is a useful description of location for a probability distribution on a metric space that is not necessarily a vector space. This article considers simultaneous estimation of multiple Fréchet means from a decision-theoretic perspective, and in particular, the extent to which the unbiased estimator of a Fréchet mean can be dominated by a generalization of the James–Stein shrinkage estimator. It is shown that if the metric space satisfies a nonpositive…

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Coverage Properties of Empirical Bayes Intervals: A Discussion of “Confidence Intervals for Nonparametric Empirical Bayes Analysis” by Ignatiadis and Wager

经验贝叶斯区间的覆盖性质:对非参数经验贝叶斯置信区间研究的讨论

Empirical Bayes methods are commonly used in the analysis of data coming from multiple related populations or groups, where often the goal is to obtain a parameter estimate for each individual grou...

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Existence and uniqueness of the Kronecker covariance MLE

Kronecker 协方差极大似然估计的存在性与唯一性

In matrix-valued datasets the sampled matrices often exhibit correlations among both their rows and their columns. A useful and parsimonious model of such dependence is the matrix normal model, in which the covariances among the elements of a random matrix are parameterized in terms of the Kronecker product of two covariance matrices, one representing row covariances and one representing column covariance. An appealing feature of such a matrix normal model is that the…

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