Adam Onus

works on

benchmark datasets 1 cayley graphs 1 finite groups 1 graph neural networks 1 group property prediction 1 spectral graph theory 1

From the 1 of 5 linked papers with an AI index.

activity

20242026

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math.AT2025

Quantifying the homology of periodic cell complexes

Adam Onus, Vanessa Robins

A periodic cell complex, $K$ , has a finite representation as the quotient space, $q (K)$ , consisting of equivalence classes of cells identified under the translation group acting on…

math.AT2025

Computing 1-Periodic Persistent Homology with Finite Windows

Adam Onus, Primoz Skraba

Let $K$ be a periodic cell complex endowed with a covering $q : K \to G$ where $G$ is a finite quotient space of equivalence classes under translations acting on $K$ . We assume $G$ is…

math.AT2025

Persistent Local Systems of Periodic Spaces

Adam Onus, Primoz Skraba

The topology of periodic spaces has attracted a lot of interest in recent years in order to study and classify crystalline structures and other large homogeneous data sets, such as…

math.AT2024

Shoving tubes through shapes gives a sufficient and efficient shape statistic

Adam Onus, Nina Otter, Renata Turkes

The Persistent Homology Transform (PHT) was introduced in the field of Topological Data Analysis about 10 years ago, and has since been proven to be a very powerful descriptor of E…