activity
20082026
most citedAnalysis of a Random Forests Model

678 citations · 1.5k across the 30 of their papers we have counts for

collaborators

36 papers

math.ST2026

Resolvable Fourier Degree and Minimax Estimation on theBoolean Hypercube

G{é}rard Biau

We study high-dimensional nonparametric regression on the Boolean hypercube \(\{0,1\}^d\), from a sample of size \(n\), under a Fourier--Sobolev budget, i.e., a bound \(B\) on the…

math.ST2026

Nonparametric Regression on Fixed-Cardinality Subsets:Minimax Risk and Random-Design Effects

G{é}rard Biau

We study regression with subsets as covariates. The response is an unknown function of the input subset, and observations consist of noisy evaluations at uniformly sampled subsets,…

math.ST2026

Influence as soft sparsity: Estimation of monotone functions on

Gérard Biau

We study the problem of estimating a monotone function from noisy observations at uniformly random vertices of the Boolean hypercube. As a measure of complexi…

q-fin.CP2026

A Geometry-Aware Residual Correction of Hagan's SABR Implied Volatility Formula

Adil Reghai, Lama Tarsissi, Gérard Biau +1

This paper proposes a hybrid methodology to improve the approximation of SABR (Stochastic Alpha Beta Rho) implied volatility by combining analytical structure with machine learning…

math.ST2023★ 6 cited

On the convergence of PINNs

Nathan Doumèche, Gérard Biau, Claire Boyer

Physics-informed neural networks (PINNs) are a promising approach that combines the power of neural networks with the interpretability of physical modeling. PINNs have shown good p…

stat.ME2023

The insertion method to invert the signature of a path

Adeline Fermanian, Jiawei Chang, Terry Lyons +1

The signature is a representation of a path as an infinite sequence of its iterated integrals. Under certain assumptions, the signature characterizes the path, up to translation an…