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Estimation of the mean and the covariance matrix under a marginal independence assumption — an application of matrix differential calculus

机译：边际独立性假设下均值和协方差矩阵的估计-矩阵微积分的应用

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年度 1999
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1. Two-sided bounds on the mean vector and covariance matrix in linear stochastically excited vibration systems with application of the differential calculus of norms [J] . Ludwig Kohaupt Cogent Mathematics & Statistics . 2015,第1期

机译：线性随机激发振动系统的均值向量和协方差矩阵的两边界及其应用。
2. Two-sided bounds on the mean vector and covariance matrix in linear stochastically excited vibration systems with application of the differential calculus of norms [J] . Ludwig Kohaupt Cogent Mathematics . 2015,第1期

机译：线性随机激发振动系统的均值向量和协方差矩阵的两边界及其应用。
3. Inference about clustering and parametric assumptions in covariance matrix estimation [J] . Packalen M., Wirjanto T.S. Computational statistics & data analysis . 2012,第1期

机译：关于协方差矩阵估计中的聚类和参数假设的推论
4. Marginal Probability Distribution Estimation in Characteristic Space of Covariance-Matrix [C] . Nan Ding, Shude Zhou, Hao Zhang, IEEE Congress on Evolutionary Computation . 2008

机译：协方差 - 矩阵特征空间的边缘概率分布估计
5. High-dimensional structured covariance matrix estimation with financial applications [D] . Mincheva, Martina Zhelcheva 2014

机译：具有金融应用的高维结构化协方差矩阵估计
6. The application of sparse estimation of covariance matrix to quadratic discriminant analysis [O] . Jiehuan Sun, Hongyu Zhao 2015

机译：协方差矩阵的稀疏估计在二次判别分析中的应用
7. Two-sided bounds on the mean vector and covariance matrix in linear stochastically excited vibration systems with application of the differential calculus of norms [O] . Ludwig Kohaupt 2015

机译：线性随机激励振动系统中均值向量和协方差矩阵的双边界，应用规范微积分
8. Asymptotic Expansions for the Joint and Marginal Distributions of the Latent Roots of the Covariance Matrix. [R] . Muirhead, R. J., Chikuse, Y. 1973

机译：协方差矩阵潜在根的联合和边缘分布的渐近展开式。

Estimation of the mean and the covariance matrix under a marginal independence assumption — an application of matrix differential calculus

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