activity
20242026
most citedInfinite-dimensional Diffusion Bridge Simulation via Operator Learning

1 citations · 1 across the 7 of their papers we have counts for

collaborators

7 papers

q-bio.PE2026

Hyperiax and Phylogenetic Inference from Shape Data

Gefan Yang, Marcus Teller, Christy Hipsley +2

Phylogenetic inference on high-dimensional morphological traits requires algorithms that account for both the nonlinear geometry of the shape data and the phylogenetic tree structu…

stat.ML2026

Neural Backward Filtering Forward Guiding

Gefan Yang, Frank van der Meulen, Stefan Sommer

Inference in nonlinear continuous stochastic processes on trees is challenging, particularly when observations are sparse and the topology is complex. Exact smoothing via Doob's $h…

math.PR2025

Stochastics of shapes and Kunita flows

Stefan Sommer, Gefan Yang, Elizabeth Louise Baker

Stochastic processes of evolving shapes are used in applications including evolutionary biology, where morphology changes stochastically as a function of evolutionary processes. Du…

stat.ML2025

Neural Guided Diffusion Bridges

Gefan Yang, Frank van der Meulen, Stefan Sommer

We propose a novel method for simulating conditioned diffusion processes (diffusion bridges) in Euclidean spaces. By training a neural network to approximate bridge dynamics, our a…

stat.ML2024

Parameter Inference via Differentiable Diffusion Bridge Importance Sampling

Nicklas Boserup, Gefan Yang, Michael Lind Severinsen +2

We introduce a methodology for performing parameter inference in high-dimensional, non-linear diffusion processes. We illustrate its applicability for obtaining insights into the e…

cs.LG2024★ 1 cited

Infinite-dimensional Diffusion Bridge Simulation via Operator Learning

Gefan Yang, Elizabeth Louise Baker, Michael L. Severinsen +2

The diffusion bridge, which is a diffusion process conditioned on hitting a specific state within a finite period, has found broad applications in various scientific and engineerin…

stat.ML2024

Conditioning non-linear and infinite-dimensional diffusion processes

Elizabeth Louise Baker, Gefan Yang, Michael L. Severinsen +2

Generative diffusion models and many stochastic models in science and engineering naturally live in infinite dimensions before discretisation. To incorporate observed data for stat…