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20132026
most citedAre Gibbs-type priors the most natural generalization of the Dirichlet process?

162 citations · 187 across the 8 of their papers we have counts for

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5 papers · 1 filter

math.ST2021

Asymptotic behavior of the number of distinct values in a sample from the geometric stick-breaking process

Pierpaolo De Blasi, Ramsés H. Mena, Igor Prünster

Discrete random probability measures are a key ingredient of Bayesian nonparametric inferential procedures. A sample generates ties with positive probability and a fundamental obje…

math.ST2020★ 1 cited

Posterior asymptotics in Wasserstein metrics on the real line

Minwoo Chae, Pierpaolo De Blasi, Stephen G. Walker

In this paper, we use the class of Wasserstein metrics to study asymptotic properties of posterior distributions. Our first goal is to provide sufficient conditions for posterior c…

math.ST2016

Confidence distributions from likelihoods by median bias correction

Pierpaolo De Blasi, Tore Schweder

By the modified directed likelihood, higher order accurate confidence limits for a scalar parameter are obtained from the likelihood. They are conveniently described in terms of a…

math.ST2015★ 162 cited

Are Gibbs-type priors the most natural generalization of the Dirichlet process?

P. De Blasi, S. Favaro, A. Lijoi +3

Discrete random probability measures and the exchangeable random partitions they induce are key tools for addressing a variety of estimation and prediction problems in Bayesian inf…

math.ST2013

Posterior asymptotics of nonparametric location-scale mixtures for multivariate density estimation

Antonio Canale, Pierpaolo De Blasi

Density estimation represents one of the most successful applications of Bayesian nonparametrics. In particular, Dirichlet process mixtures of normals are the gold standard for den…