activity
20212026
most citedHierarchical clustering with dot products recovers hidden tree structure

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

collaborators

7 papers

cs.LG2026

Probing for Representation Manifolds in Superposition

Alexander Modell

This paper introduces the Manifold Probe, a supervised method for discovering representation manifolds in superposition. The method generalizes linear regression probes by learning…

cs.LG2025★ 2 cited

The Origins of Representation Manifolds in Large Language Models

Alexander Modell, Patrick Rubin-Delanchy, Nick Whiteley

There is a large ongoing scientific effort in mechanistic interpretability to map embeddings and internal representations of AI systems into human-understandable concepts. A key el…

cs.LG2023★ 1 cited

Intensity Profile Projection: A Framework for Continuous-Time Representation Learning for Dynamic Networks

Alexander Modell, Ian Gallagher, Emma Ceccherini +2

We present a new representation learning framework, Intensity Profile Projection, for continuous-time dynamic network data. Given triples , each representing a time-stampe…

stat.ML2023★ 2 cited

Hierarchical clustering with dot products recovers hidden tree structure

Annie Gray, Alexander Modell, Patrick Rubin-Delanchy +1

In this paper we offer a new perspective on the well established agglomerative clustering algorithm, focusing on recovery of hierarchical structure. We recommend a simple variant o…

stat.ML2022

Implications of sparsity and high triangle density for graph representation learning

Hannah Sansford, Alexander Modell, Nick Whiteley +1

Recent work has shown that sparse graphs containing many triangles cannot be reproduced using a finite-dimensional representation of the nodes, in which link probabilities are inne…

stat.ME2022

Spectral embedding and the latent geometry of multipartite networks

Alexander Modell, Ian Gallagher, Joshua Cape +1

Spectral embedding finds vector representations of the nodes of a network, based on the eigenvectors of a properly constructed matrix, and has found applications throughout science…

stat.ME2021★ 2 cited

Spectral clustering under degree heterogeneity: a case for the random walk Laplacian

Alexander Modell, Patrick Rubin-Delanchy

This paper shows that graph spectral embedding using the random walk Laplacian produces vector representations which are completely corrected for node degree. Under a generalised r…