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20122023
most citedAre Gibbs-type priors the most natural generalization of the Dirichlet process?

162 citations · 488 across the 53 of their papers we have counts for

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Showing 2021Show all

10 papers · 1 filter

math.PR2021

A compound Poisson perspective of Ewens-Pitman sampling model

Emanuele Dolera, Stefano Favaro

The Ewens-Pitman sampling model (EP-SM) is a distribution for random partitions of the set , with , which is index by real parameters and su…

math.ST2021

On Johnson's "sufficientness" postulates for features-sampling models

Federico Camerlenghi, Stefano Favaro

In the 1920's, the English philosopher W.E. Johnson introduced a characterization of the symmetric Dirichlet prior distribution in terms of its predictive distribution. This is typ…

math.ST2021

The power of private likelihood-ratio tests for goodness-of-fit in frequency tables

Emanuele Dolera, Stefano Favaro

Privacy-protecting data analysis investigates statistical methods under privacy constraints. This is a rising challenge in modern statistics, as the achievement of confidentiality…

cs.LG2021★ 1 cited

Deep Stable neural networks: large-width asymptotics and convergence rates

Stefano Favaro, Sandra Fortini, Stefano Peluchetti

In modern deep learning, there is a recent and growing literature on the interplay between large-width asymptotic properties of deep Gaussian neural networks (NNs), i.e. deep NNs w…

stat.ME2021

Scaled process priors for Bayesian nonparametric estimation of the unseen genetic variation

Federico Camerlenghi, Stefano Favaro, Lorenzo Masoero +1

There is a growing interest in the estimation of the number of unseen features, mostly driven by biological applications. A recent work brought out a peculiar property of the popul…

math.ST2021

Near-optimal estimation of the unseen under regularly varying tail populations

Stefano Favaro, Zacharie Naulet

Given samples from a population of individuals belonging to different species, what is the number of hitherto unseen species that would be observed if new samples were…