activity
20132025
most citedStretch Factor of Long Paths in a planar Poisson-Delaunay Triangulation

5 citations · 14 across the 17 of their papers we have counts for

collaborators

24 papers

math.NA2025

Voronoi integration of the rendering equation

Nicolas Chenavier, Samuel Delepoulle, Christophe Renaud +1

In photorealistic image rendering, Monte Carlo methods form the foundation for the integration of the rendering equation in modern approaches. However, despite their effectiveness,…

math.PR2025

Construction of ergodic IDLA forests in

Nicolas Chenavier, David Coupier, Keenan Penner +1

We prove the existence of infinite-volume IDLA forests in , with , based on a multi-source IDLA protocol. Unlike IDLA aggregates, the laws of the IDLA fore…

math.ST2025

Asymptotic properties of maximum composite likelihood estimators for max-stable Brown-Resnick random fields over a fixed-domain

Nicolas Chenavier, Christian Y. Robert

Likelihood-based inference for max-stable random fields is challenging, since finite-dimensional densities are either unavailable in closed form or computationally intractable in m…

math.PR2025

Limit theorems for squared increment sums of the maximum of two isotropic fractional Brownian fields under fixed-domain asymptotics

Nicolas Chenavier, Christian Y. Robert

We study squared increment sums of the pointwise maximum of two independent and identically distributed isotropic fractional Brownian fields over a fixed two-dimensional domain. Th…

math.PR2025

Central limit theorems for squared increment sums of fractional Brownian fields based on a Delaunay triangulation in

Nicolas Chenavier, Christian Y. Robert

An isotropic fractional Brownian field (with Hurst parameter ) is observed in a family of points in the unit square % . These points are assumed t…

math.PR2024

IDLA with sources in a hyperplane of

Nicolas Chenavier, David Coupier, Keenan Penner +1

We consider a random growth model based on the IDLA protocol with sources in a hyperplane of . We provide a stabilization result and a shape theorem generalizing [7] in any d…