activity
20242026
collaborators

8 papers

math.ST2026

Generalization of Pearl's Front-Door Criterion

Carol Wu, Elina Robeva

Pearl's front-door criterion provides a set of sufficient conditions for estimating the total causal effect from observational data in the presence of latent confounding, using the…

math.PR2026

Gradient-flow SDEs have unique transient population dynamics

Vincent Guan, Joseph Janssen, Nicolas Lanzetti +3

Identifying the drift and diffusion of an SDE from its population dynamics is a notoriously challenging task. Researchers in machine learning and single-cell biology have only been…

stat.ML2026

Identifying Drift, Diffusion, and Causal Structure from Temporal Snapshots

Vincent Guan, Joseph Janssen, Hossein Rahmani +4

Stochastic differential equations (SDEs) are a fundamental tool for modelling dynamic processes, including gene regulatory networks (GRNs), contaminant transport, financial markets…

math.ST2026

Identifiability in Graphical Discrete Lyapunov Models

Cecilie Olesen Recke, Sarah Lumpp, Nataliia Kushnerchuk +4

In this paper, we study discrete Lyapunov models, which consist of steady-state distributions of first-order vector autoregressive models. The parameter matrix of such a model enco…

math.AG2025

Algebraic geometry of rational neural networks

Alexandros Grosdos, Elina Robeva, Maksym Zubkov

We study the expressivity of rational neural networks (RationalNets) through the lens of algebraic geometry. We consider rational functions that arise from a given RationalNet to b…

math.ST2025

Algebraic Constraints for Linear Acyclic Causal Models

Cole Gigliotti, Elina Robeva

In this paper we study the space of second- and third-order moment tensors of random vectors which satisfy a Linear Non-Gaussian Acyclic Model (LiNGAM). In such a causal model each…