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20212025
most citedUncertainty Quantification for nonparametric regression using Empirical Bayesian neural networks

1 citations · 1 across the 5 of their papers we have counts for

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5 papers

stat.ME2025

Comment on: "Model uncertainty and missing data: An Objective Bayesian Perspective"

Stefan Franssen

We give a contributed discussion on "Model uncertainty and missing data: An Objective Bayesian Perspective", where we discuss frequentist perspectives on the proposed methodology.

math.ST2024

The Bernstein-von Mises theorem for Semiparametric Mixtures

Stefan Franssen, Jeanne Nguyen, Aad van der Vaart

Semiparametric mixture models are parametric models with latent variables. They are defined kernel, , where z is the unknown latent variable, and is the parameter o…

math.ST2022

Empirical and Full Bayes estimation of the type of a Pitman-Yor process

S. E. M. P. Franssen, A. W. van der Vaart

The Pitman-Yor process is a random discrete probability distribution of which the atoms can be used to model the relative abundance of species. The process is indexed by a type par…

math.ST2022★ 1 cited

Uncertainty Quantification for nonparametric regression using Empirical Bayesian neural networks

Stefan Franssen, Botond Szabó

We propose a new, two-step empirical Bayes-type of approach for neural networks. We show in context of the nonparametric regression model that the procedure (up to a logarithmic fa…

math.ST2021

The Bernstein-von Mises theorem for the Pitman-Yor process of nonnegative type

S. E. M. P. Franssen, A. W. van der Vaart

The Pitman-Yor process is a random probability distribution, that can be used as a prior distribution in a nonparametric Bayesian analysis. The process is of species sampling type…