Improving Generative Model-based Unfolding with Schr"odinger Bridges
On the map: Diffusion models → Diffusion foundations and sampling
Abstract (arXiv)
Machine learning-based unfolding has enabled unbinned and high-dimensional differential cross section measurements. Two main approaches have emerged in this research area: one based on discriminative models and one based on generative models. The main advantage of discriminative models is that they learn a small correction to a starting simulation while generative models scale better to regions of phase space with little data. We propose to use Schroedinger Bridges and diffusion models to create SBUnfold, an unfolding approach that combines the strengths of both discriminative and generative models. The key feature of SBUnfold is that its generative model maps one set of events into another without having to go through a known probability density as is the case for normalizing flows and standard diffusion models. We show that SBUnfold achieves excellent performance compared to state of the art methods on a synthetic Z+jets dataset.
Key facts. Cited by 13 papers in the map (data through 14 Oct 2026). Placed in Diffusion foundations and sampling, one of 14 directions in Diffusion models. Builds on 1 of its 32 references that are in the map. First posted on arXiv 23 Aug 2023.
Builds on
1 of 32 references.
References · 1
- 2018Computational Optimal Transportcited by 780
Built on by
Citing papers per year: 2024: 7; 2025: 2; 2026: 4.
13 papers.
Sort:
- 2024A Lorentz-Equivariant Transformer for All of the LHCcited by 28
- 2024The Landscape of Unfolding with Machine Learningcited by 20
- 2024Full Event Particle-Level Unfolding with Variable-Length Latent Variational Diffusioncited by 8
- 2024Unifying Simulation and Inference with Normalizing Flowscited by 6
- 2024Generative Unfolding with Distribution Mappingcited by 6
- 2026Scaling laws for amplitude surrogatescited by 6
- 2025Simulation-Prior Independent Neural Unfolding Procedurecited by 4
- 2024Neural Quasiprobabilistic Likelihood Ratio Estimation with Negatively Weighted Datacited by 2
- 2024Extrapolating Jet Radiation with Autoregressive Transformerscited by 2
- 2026MIRA: A Score for Conditional Distribution Accuracy and Model Comparisoncited by 1
- 2025Machine Learning-based Unfolding for Cross Section Measurements in the Presence of Nuisance Parameterscited by 0
- 2026Inverse Problems Conditioned on Observation Ensembles: Applications and Methodscited by 0
- 2026MIRA: A Score for Conditional Distribution Accuracy and Model Comparison3 May 2026
- 2026ScatterPrism: convergence for generative simulation and inverse problems in particle and nuclear physics1 Apr 2026
- 2026Inverse Problems Conditioned on Observation Ensembles: Applications and Methods29 Jan 2026
- 2026Scaling laws for amplitude surrogates19 Jan 2026
- 2025Machine Learning-based Unfolding for Cross Section Measurements in the Presence of Nuisance Parameters8 Dec 2025
- 2025Simulation-Prior Independent Neural Unfolding Procedure20 Jul 2025
- 2024Extrapolating Jet Radiation with Autoregressive Transformers16 Dec 2024
- 2024Generative Unfolding with Distribution Mapping4 Nov 2024
- 2024A Lorentz-Equivariant Transformer for All of the LHC1 Nov 2024
- 2024Neural Quasiprobabilistic Likelihood Ratio Estimation with Negatively Weighted Data14 Oct 2024
- 2024Unifying Simulation and Inference with Normalizing Flows29 Apr 2024
- 2024The Landscape of Unfolding with Machine Learning29 Apr 2024
- 2024A Lorentz-Equivariant Transformer for All of the LHCcited by 28
- 2024The Landscape of Unfolding with Machine Learningcited by 20
- 2024Full Event Particle-Level Unfolding with Variable-Length Latent Variational Diffusioncited by 8
- 2024Unifying Simulation and Inference with Normalizing Flowscited by 6
- 2024Generative Unfolding with Distribution Mappingcited by 6
- 2026Scaling laws for amplitude surrogatescited by 6
- 2025Simulation-Prior Independent Neural Unfolding Procedurecited by 4
- 2024Neural Quasiprobabilistic Likelihood Ratio Estimation with Negatively Weighted Datacited by 2
- 2024Extrapolating Jet Radiation with Autoregressive Transformerscited by 2
- 2026MIRA: A Score for Conditional Distribution Accuracy and Model Comparisoncited by 1
- 2025Machine Learning-based Unfolding for Cross Section Measurements in the Presence of Nuisance Parameterscited by 0
- 2026Inverse Problems Conditioned on Observation Ensembles: Applications and Methodscited by 0
12 most cited of 13 All 13 (JSON)
- 2026MIRA: A Score for Conditional Distribution Accuracy and Model Comparison3 May 2026
- 2026ScatterPrism: convergence for generative simulation and inverse problems in particle and nuclear physics1 Apr 2026
- 2026Inverse Problems Conditioned on Observation Ensembles: Applications and Methods29 Jan 2026
- 2026Scaling laws for amplitude surrogates19 Jan 2026
- 2025Machine Learning-based Unfolding for Cross Section Measurements in the Presence of Nuisance Parameters8 Dec 2025
- 2025Simulation-Prior Independent Neural Unfolding Procedure20 Jul 2025
- 2024Extrapolating Jet Radiation with Autoregressive Transformers16 Dec 2024
- 2024Generative Unfolding with Distribution Mapping4 Nov 2024
- 2024A Lorentz-Equivariant Transformer for All of the LHC1 Nov 2024
- 2024Neural Quasiprobabilistic Likelihood Ratio Estimation with Negatively Weighted Data14 Oct 2024
- 2024Unifying Simulation and Inference with Normalizing Flows29 Apr 2024
- 2024The Landscape of Unfolding with Machine Learning29 Apr 2024
12 newest of 13 All 13 (JSON)
Similar, not cited
Close in wording, no citation either way
- 2024Reflected Schr"odinger Bridge for Constrained Generative Modeling
- 2024Unfolding Time: Generative Modeling for Turbulent Flows in 4D
- 2024Physics-Informed Diffusion Models
- 2026Efficient Generative Modeling beyond Memoryless Diffusion via Adjoint Schr"odinger Bridge Matching
- 2025Dynamic Diffusion Schr"odinger Bridge in Astrophysical Observational Inversions
- 2024Latent Schrodinger Bridge: Prompting Latent Diffusion for Fast Unpaired Image-to-Image Translation
- 2026LightSBB-M: Bridging Schr"odinger and Bass for Generative Diffusion Modeling
- 2025Physics-Constrained Fine-Tuning of Flow-Matching Models for Generation and Inverse Problems