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20042026
most citedAre Gibbs-type priors the most natural generalization of the Dirichlet process?

162 citations · 621 across the 32 of their papers we have counts for

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15 papers · 1 filter

math.ST2026

Ferguson's Dirichlet Process Breakthrough: A Lasting Legacy

Antonio Lijoi, Igor Pruenster, Junyi Zhang

Ferguson's 1973 introduction of the Dirichlet process marked a breakthrough in Bayesian nonparametric statistics. For the first time, a prior on the space of probability measures f…

math.ST2026

Markov Stick-breaking Processes

María F. Gil-Leyva, Antonio Lijoi, Ramsés H. Mena +1

Stick-breaking has a long history and is one of the most popular procedures for constructing random discrete distributions in Statistics and Machine Learning. In particular, due to…

math.ST2025★ 1 cited

Multivariate Species Sampling Models

Beatrice Franzolini, Antonio Lijoi, Igor Prünster +1

Species sampling processes have long served as the fundamental framework for modeling random discrete distributions and exchangeable sequences. However, data arising from distinct…

math.ST2022★ 31 cited

Clustering consistency with Dirichlet process mixtures

Filippo Ascolani, Antonio Lijoi, Giovanni Rebaudo +1

Dirichlet process mixtures are flexible non-parametric models, particularly suited to density estimation and probabilistic clustering. In this work we study the posterior distribut…

math.ST2022★ 11 cited

Smoothing distributions for conditional Fleming-Viot and Dawson-Watanabe diffusions

Filippo Ascolani, Antonio Lijoi, Matteo Ruggiero

We study the distribution of the unobserved states of two measure-valued diffusions of Fleming-Viot and Dawson-Watanabe type, conditional on observations from the underlying popula…

math.ST2021

A Wasserstein index of dependence for random measures

Marta Catalano, Hugo Lavenant, Antonio Lijoi +1

Optimal transport and Wasserstein distances are flourishing in many scientific fields as a means for comparing and connecting random structures. Here we pioneer the use of an optim…