R. Eggermont

activity

20172022

collaborators

3 papers

math.CO2022

Quasihomomorphisms from the integers into Hamming metrics

Jan Draisma, Rob H. Eggermont, Tim Seynnaeve +2

A function $f : Z \to Q^{n}$ is a $c$ -quasihomomorphism if the Hamming distance between $f (x + y)$ and $f (x) + f (y)$ is at most $c$ for all $x, y \in Z$ . We show…

math.AG2018

Polynomials and tensors of bounded strength

Arthur Bik, Jan Draisma, Rob H. Eggermont

Notions of rank abound in the literature on tensor decomposition. We prove that strength, recently introduced for homogeneous polynomials by Ananyan-Hochster in their proof of Stil…

math.AC2017

Topological noetherianity for algebraic representations of infinite rank classical groups

Rob H. Eggermont, Andrew Snowden

Draisma recently proved that polynomial representations of $GL_{\infty}$ are topologically noetherian. We generalize this result to algebraic representations of infinite r…