A CLASSICAL INVARIANCE APPROACH TO THE NORMAL MIXTURE PROBLEM
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Publication:5134475
DOI10.5705/ss.202016.0483zbMath1453.62551OpenAlexW2954080910WikidataQ129457546 ScholiaQ129457546MaRDI QIDQ5134475
David R. Hunter, Monia Ranalli, Bruce G. Lindsay
Publication date: 16 November 2020
Published in: Statistica Sinica (Search for Journal in Brave)
Full work available at URL: https://semanticscholar.org/paper/92d6562c1d8e0693badb7d99802545f3992f9738
Classification and discrimination; cluster analysis (statistical aspects) (62H30) Applications of statistics to environmental and related topics (62P12)
Uses Software
Cites Work
- A profile likelihood method for normal mixture with unequal variance
- Degeneracy of the EM algorithm for the MLE of multivariate Gaussian mixtures and dynamic constraints
- Constrained monotone EM algorithms for finite mixture of multivariate Gaussians
- Inference for multivariate normal mixtures
- A constrained formulation of maximum-likelihood estimation for normal mixture distributions
- Tools for statistical inference. Observed data and data augmentation methods
- A computational strategy for doubly smoothed MLE exemplified in the normal mixture model
- Monte Carlo likelihood inference for missing data models
- Strong consistency of the maximum likelihood estimator for finite mixtures of location-scale distributions when the scale parameters are exponentially small
- Consistency of the Maximum Likelihood Estimator in the Presence of Infinitely Many Incidental Parameters
- An Iterative Procedure for Obtaining Maximum-Likelihood Estimates of the Parameters for a Mixture of Normal Distributions
- A stochastic approximation type EM algorithm for the mixture problem
- Discrete Parameter Variation: Efficient Estimation of a Switching Regression Model
- Stochastic versions of the em algorithm: an experimental study in the mixture case
- Penalized Maximum Likelihood Estimator for Normal Mixtures
- Safe and Effective Importance Sampling
- An Optimum Property of Regular Maximum Likelihood Estimation
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