activity
20222026
most citedBorder subrank via a generalised Hilbert-Mumford criterion

2 citations · 2 across the 6 of their papers we have counts for

collaborators

6 papers

math.AG2026

Computing the continuous symmetries of a parametrized variety

Benjamin Biaggi, Jan Draisma, Fulvio Gesmundo +2

We prove that the symmetry Lie algebra of a parametrized variety can be determined directly from the parametrization, without computing the vanishing ideal of the variety. We deriv…

math.AG2026

Symmetric subrank and its border analogue

Benjamin Biaggi, Jan Draisma, Koen de Nooij +1

The symmetric subrank of homogeneous polynomial is the largest number of terms in a diagonal form to which it can be specialized by a (typically non-invertible) linear variable sub…

math.CO2025

Binomiality of colored Gaussian models

Benjamin Biaggi, Jan Draisma, Magdaléna Mišinová

Following earlier work by Coons-Maraj-Misra-Sorea and Misra-Sullivant, we study colored, undirected Gaussian graphical models, and present a necessary and sufficient condition for…

math.AG2025

Real subrank of order-three tensors

Benjamin Biaggi, Jan Draisma, Sarah Eggleston

We study the subrank of real order-three tensors and give a lower bound to the subrank of a real tensor given its complex subrank. Using similar arguments to those used by Bernardi…

math.AG2024★ 2 cited

Border subrank via a generalised Hilbert-Mumford criterion

Benjamin Biaggi, Chia-Yu Chang, Jan Draisma +1

We show that the border subrank of a sufficiently general tensor in is for . Since this matches the growth rat…

math.AG2022

On the quadratic equations for odeco tensors

Benjamin Biaggi, Jan Draisma, Tim Seynnaeve

Elina Robeva discovered quadratic equations satisfied by orthogonally decomposable ("odeco") tensors. Boralevi-Draisma-Horobeţ-Robeva then proved that, over the real numbers, these…