collaborators

7 papers

math.PR2026

Bridging Schrödinger and Bass: A Semimartingale Optimal Transport Problem with Diffusion Control

Pierre Henry-Labordere, Grégoire Loeper, Othmane Mazhar +2

We study a semimartingale optimal transport problem interpolating between the Schrödinger bridge and the stretched Brownian motion associated with the Bass solution of the Skorokh…

math.ST2026

Direct Estimation of Schrödinger Bridge Time-Series Drifts: Finite-Sample, Asymptotic, and Adaptive Guarantees

Othmane Mazhar, Huyên Pham

We study nonparametric estimation of Schrödinger bridge (SB) drifts from i.i.d.\ data observed on a single time interval. Starting from the conditional-ratio form of the Schrödin…

cs.LG2026

LightSBB-M: Bridging Schrödinger and Bass for Generative Diffusion Modeling

Alexandre Alouadi, Pierre Henry-Labordère, Grégoire Loeper +3

The Schrodinger Bridge and Bass (SBB) formulation, which jointly controls drift and volatility, is an established extension of the classical Schrodinger Bridge (SB). Building on th…

cs.LG2026

SBBTS: A Unified Schrödinger-Bass Framework for Synthetic Financial Time Series

Alexandre Alouadi, Grégoire Loeper, Célian Marsala +2

We study the problem of generating synthetic time series that reproduce both marginal distributions and temporal dynamics, a central challenge in financial machine learning. Existi…

math.PR2026

A PDE Derivation of the Schrödinger--Bass Bridge

Alexandre Alouadi, Pierre Henry-Labordère, Grégoire Loeper +3

This short paper announces the main results of \cite{SBB2026}, where the Schrödinger--Bass Bridge (SBB) problem is introduced and studied in full generality. Here we provide a dir…

cs.LG2025

Monte Carlo-Type Neural Operator for Differential Equations

Salah Eddine Choutri, Prajwal Chauhan, Othmane Mazhar +1

The Monte Carlo-type Neural Operator (MCNO) introduces a framework for learning solution operators of one-dimensional partial differential equations (PDEs) by directly learning the…