Evaluation function for the estimated Gaussian graphical mixture models.
Evaluation.GGMM(data, mu_hat, Theta_hat, Mu0, Theta0, M0, L.mat, L0, prob)The vector including: K: The estimated number of subgroups. CE: The sub-grouping error CME: The mean squared error (MSE) for the mean vectors. PME: The mean squared error (MSE) for the precision matrices. TPR/FPR: The true and false positive rates for the off-diagonal elements of the precision matrices.
The target data, a n * p matrix, where n is the sample size and p is data dimension.
M0_hat * p matrix, the estimated mean vectors of M0_hat subgroups.
p * p * M0_hat array, the estimated precision matrices of M0_hat subgroups.
M0 * p matrix, the true mean vectors of M0 subgroups.
p * p * M0 array, the true precision matrices of M0 subgroups.
The true number of subgroups
The estimated clustering results.
The true clustering results.
The estimated subgroup proportion.
Mingyang Ren renmingyang17@mails.ucas.ac.cn.
Ren, M., Zhang S., Zhang Q. and Ma S. (2020). Gaussian Graphical Model-based Heterogeneity Analysis via Penalized Fusion. Biometrics.