Testing homogeneity in contaminated mixture models
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Publication:6059409
DOI10.1002/cjs.11651OpenAlexW3205092057MaRDI QIDQ6059409
Rongji Mu, Yuejiao Fu, Guanfu Liu, Wenchen Liu
Publication date: 2 November 2023
Published in: Canadian Journal of Statistics (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1002/cjs.11651
Cites Work
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- Consistency of the penalized MLE for two-parameter gamma mixture models
- Hypothesis test for normal mixture models: the EM approach
- Fitting mixtures of von Mises distributions: a case study involving sudden infant death syndrome
- Likelihood ratio tests in contamination models
- Asymptotics for likelihood ratio tests under loss of identifiability
- Testing the order of a model using locally conic parametrization: Population mixtures and stationary ARMA processes
- Modified likelihood ratio test for homogeneity in a mixture of von Mises distributions
- A Modified Likelihood Ratio Test for Homogeneity in Finite Mixture Models
- Likelihood Ratio Tests for a Mixture of Two von Mises Distributions
- Omnibus testing and gene filtration in microarray data analysis
- Tuning the EM-test for finite mixture models
- Testing homogeneity in a mixture of von mises distributions with a structural parameter
- Strong consistency of the maximum likelihood estimator for finite mixtures of location-scale distributions when penalty is imposed on the ratios of the scale parameters
- Contaminated normal modeling with application to microarray data analysis
- Non-finite Fisher information and homogeneity: an EM approach
- Sampling properties of estimators of the log-logistic distribution with application to Canadian precipitation data
- The Rank Version of von Neumann's Ratio Test for Randomness
- Penalized likelihood-ratio test for finite mixture models with multinomial observations
- Testing for Imperfect Debugging in Software Reliability
- Testing Homogeneity in Gamma Mixture Models
- Testing homogeneity in a heteroscedastic contaminated normal mixture
- Homogeneity testing under finite location‐scale mixtures
- Large-Scale Simultaneous Hypothesis Testing
- Testing Homogeneity in a Mixture Distribution via theL2Distance Between Competing Models
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