In [6] a simple, data-driven and computationally e±cient procedure of (non- parametric) testing for high-dimensional data have been introduced. The proce- dure is based on randomization and resampling, a special sequential data par- tition procedure, and В2-type test statistics. However, the В2 test has small power when deviations from the null hypothesis are small or sparse. In this note test statistics based on the nonparametric maximum likelihood and the empiri- cal Bayes estimators in an auxiliary nonparametric mixture model are proposed instead
We first make a review of prior distributions neutral to the right, and then we get the Bayes rule f...
High-dimensional mean vector testing problem for two or more groups remain a very active research ar...
We consider model selection in a hierarchical Bayes formulation of the sparse normal linear model in...
For (very) sparse nominal data, common goodness-of-fit tests usually fail. Alternative goodness-of-f...
Nonparametric empirical Bayes and maximum likelihood estimation for high-dimensiona
In [5] a simple, data-driven and computationally efficient procedure of (nonparametric) testing for ...
To test if a density f is equal to a specified f0, one knows by the Neyman-Pearson lemma the form of...
Bayesian methods have been widely used nowadays. This dissertation presents new research within the ...
We propose a Bayesian test of normality of univariate or multivariate data against alternative nonpa...
International audienceA non parametric method based on the empirical likelihood is proposed for dete...
To test if a density "f" is equal to a specified "f" 0, one knows by the Neyman-Pearson lemma the fo...
Consider the nonparametric regression model Y = m(X) + ε, where the function m is smooth, but unknow...
International audienceLet (Y,(Xi )1≤i≤p) be a real zero mean Gaussian vector and V be a subset of {1...
This thesis concerns three connected problems in high-dimensional inference: compound estimation of ...
The properties of a new nonparametric goodness of fit test are explored. It is based on a likelihood...
We first make a review of prior distributions neutral to the right, and then we get the Bayes rule f...
High-dimensional mean vector testing problem for two or more groups remain a very active research ar...
We consider model selection in a hierarchical Bayes formulation of the sparse normal linear model in...
For (very) sparse nominal data, common goodness-of-fit tests usually fail. Alternative goodness-of-f...
Nonparametric empirical Bayes and maximum likelihood estimation for high-dimensiona
In [5] a simple, data-driven and computationally efficient procedure of (nonparametric) testing for ...
To test if a density f is equal to a specified f0, one knows by the Neyman-Pearson lemma the form of...
Bayesian methods have been widely used nowadays. This dissertation presents new research within the ...
We propose a Bayesian test of normality of univariate or multivariate data against alternative nonpa...
International audienceA non parametric method based on the empirical likelihood is proposed for dete...
To test if a density "f" is equal to a specified "f" 0, one knows by the Neyman-Pearson lemma the fo...
Consider the nonparametric regression model Y = m(X) + ε, where the function m is smooth, but unknow...
International audienceLet (Y,(Xi )1≤i≤p) be a real zero mean Gaussian vector and V be a subset of {1...
This thesis concerns three connected problems in high-dimensional inference: compound estimation of ...
The properties of a new nonparametric goodness of fit test are explored. It is based on a likelihood...
We first make a review of prior distributions neutral to the right, and then we get the Bayes rule f...
High-dimensional mean vector testing problem for two or more groups remain a very active research ar...
We consider model selection in a hierarchical Bayes formulation of the sparse normal linear model in...