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20202025
most citedTotal variation bound for Hadwiger's functional using Stein's method

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

collaborators

6 papers

math.ST2025

Non-parametric estimation of non-linear diffusion coefficient in parabolic SPDEs

Martin Andersson, Benny Avelin, Valentin Garino +2

In this article, we introduce a novel non-parametric predictor, based on conditional expectation, for the unknown diffusion coefficient function in the stochastic partial diffe…

math.ST2023

On the Impact of Approximation Errors on Extreme Quantile Estimation with Applications to Functional Data Analysis

Jaakko Pere, Benny Avelin, Valentin Garino +2

We study the effect of approximation errors in assessing the extreme behavior of heavy-tailed random objects. We give conditions for the approximation error such that the standard…

math.PR2023

Discretisation error for stochastic integrals with respect to the fractional Brownian motion with discontinuous integrands and local times

Valentin Garino, Lauri Viitasaari

We consider equidistant Riemann approximations of stochastic integrals with respect to the fractional Brownian motion with , where is an ar…

math.PR2023★ 1 cited

Total variation bound for Hadwiger's functional using Stein's method

Valentin Garino, Ivan Nourdin

Let be a convex body in . Let be a -dimensional random vector distributed according to the Hadwiger-Wills density associated with , defined as $…

math.PR2020

Limit theorems for integral functionals of Hermite-driven processes

Valentin Garino, Ivan Nourdin, David Nualart +1

Consider a moving average process of the form , , where is a (non Gaussian) Hermite process of order and $x:\mathbb{R}_…

math.PR2020

Asymptotic error distribution for the Riemann approximation of integrals driven by fractional Brownian motion

Valentin Garino, Ivan Nourdin, Pierre Vallois

We consider Riemann sum approximations of stochastic integrals with respect to the fractional Browian motion of index . We show the convergence of these schemes at f…