Point Process Learning: a cross-validation-based statistical framework for point processes
Paper in proceeding, 2025

Recently, Point Process Learning was introduced as a powerful approach to fitting Papangelou conditional intensity models to point pattern data. This cross-validation-based statistical theory was shown to significantly outperform the state-of-the-art in the context of kernel intensity estimation. In this paper, we further illustrate its potential by showing that it outperforms the state-of-the-art when fitting a hard-core Gibbs model.

Gibbs processes

Prediction errors

Spatial statistics

Point Process Learning

Cross-Validation

Author

Julia Jansson

Chalmers, Mathematical Sciences, Applied Mathematics and Statistics

Ottmar Cronie

Chalmers, Mathematical Sciences

Mehdi Moradi

Umeå University

Christophe A.N. Biscio

Aalborg University

Italian Statistical Society Series on Advances in Statistics

3059-2135 (ISSN) 3059-2143 (eISSN)

Vol. 52
978-3-031-64345-3 (ISBN)

The 52nd Scientific Meeting of the Italian Statistical Society
Bari, Italy,

Subject Categories

Probability Theory and Statistics

More information

Latest update

11/28/2024