activity
20202026
most citedScore-Based Generative Models Detect Manifolds

4 citations · 8 across the 11 of their papers we have counts for

collaborators

12 papers

stat.ML2026

Itô maps for any-step SDEs

Zhengkai Pan, Peter Potaptchik, Wenxi Yao +2

Recent one-step generative models accelerate sampling by learning deterministic flow maps of the underlying dynamics. These methods rely on learning from ordinary differential equa…

cs.LG2026

Reinforce Adjoint Matching: Scaling RL Post-Training of Diffusion and Flow-Matching Models

Andreas Bergmeister, Stefanie Jegelka, Nikolas Nüsken +2

Diffusion and flow-matching models scale because pretraining is supervised regression: a clean sample is noised analytically, and a model regresses against a closed-form target. RL…

cs.LG2025

Sensitivity Analysis for Climate Science with Generative Flow Models

Alex Dobra, Jakiw Pidstrigach, Tim Reichelt +6

Sensitivity analysis is a cornerstone of climate science, essential for understanding phenomena ranging from storm intensity to long-term climate feedbacks. However, computing thes…

stat.ML2025

Control Consistency Losses for Diffusion Bridges

Samuel Howard, Nikolas Nüsken, Jakiw Pidstrigach

Simulating the conditioned dynamics of diffusion processes, given their initial and terminal states, is an important but challenging problem in the sciences. The difficulty is part…

cs.LG2025

Diffusion Models and the Manifold Hypothesis: Log-Domain Smoothing is Geometry Adaptive

Tyler Farghly, Peter Potaptchik, Samuel Howard +2

Diffusion models have achieved state-of-the-art performance, demonstrating remarkable generalisation capabilities across diverse domains. However, the mechanisms underpinning these…

stat.ML2025

Conditioning Diffusions Using Malliavin Calculus

Jakiw Pidstrigach, Elizabeth Baker, Carles Domingo-Enrich +2

In generative modelling and stochastic optimal control, a central computational task is to modify a reference diffusion process to maximise a given terminal-time reward. Most exist…

stat.CO2023★ 3 cited

Tweedie Moment Projected Diffusions For Inverse Problems

Benjamin Boys, Mark Girolami, Jakiw Pidstrigach +3

Diffusion generative models unlock new possibilities for inverse problems as they allow for the incorporation of strong empirical priors in scientific inference. Recently, diffusio…

stat.ML2023

Affine Invariant Ensemble Transform Methods to Improve Predictive Uncertainty in Neural Networks

Diksha Bhandari, Jakiw Pidstrigach, Sebastian Reich

We consider the problem of performing Bayesian inference for logistic regression using appropriate extensions of the ensemble Kalman filter. Two interacting particle systems are pr…

stat.ML2023★ 1 cited

Infinite-Dimensional Diffusion Models

Jakiw Pidstrigach, Youssef Marzouk, Sebastian Reich +1

Diffusion models have had a profound impact on many application areas, including those where data are intrinsically infinite-dimensional, such as images or time series. The standar…

stat.ML2022★ 4 cited

Score-Based Generative Models Detect Manifolds

Jakiw Pidstrigach

Score-based generative models (SGMs) need to approximate the scores of the intermediate distributions as well as the final distribution of the forward proce…

math.NA2021

Affine-invariant ensemble transform methods for logistic regression

Jakiw Pidstrigach, Sebastian Reich

We investigate the application of ensemble transform approaches to Bayesian inference of logistic regression problems. Our approach relies on appropriate extensions of the popular…

math.PR2020

Convergence of Preconditioned Hamiltonian Monte Carlo on Hilbert Spaces

Jakiw Pidstrigach

In this article, we consider the preconditioned Hamiltonian Monte Carlo (pHMC) algorithm defined directly on an infinite-dimensional Hilbert space. In this context, and under a con…