activity
20182021
most citedCohomology of the toric arrangement associated with

3 citations · 4 across the 5 of their papers we have counts for

collaborators

6 papers

math.AG2021

Explicit Moduli of Superelliptic Curves with Level Structure

Olof Bergvall, Oliver Leigh

In this article we give an explicit construction of the moduli space of trigonal superelliptic curves with level 3 structure. The construction is given in terms of point sets on th…

math.AG20211 cited

Arithmetic and topology of classical structures associated to plane quartics

Olof Bergvall

We consider moduli spaces of plane quartics marked with various structures such as Cayley octads, Aronhold heptads, Steiner complexes and Göpel subsets and determine their cohomolo…

math.AG2020

Seven points in general linear position

Olof Bergvall

We determine the cohomology groups of the space of seven points in general linear position as representations of the symmetric group on seven elements by making equivariant point c…

math.AG2020

Relations in the Tautological Ring of the Universal Curve

Olof Bergvall

We bound the dimensions of the graded pieces of the tautological ring of the universal curve from below for genus up to 27 and from above for genus up to 9. As a consequence we obt…

math.AG20203 cited

Cohomology of the toric arrangement associated with

Olof Bergvall

We compute the total cohomology of the complement of the toric arrangement associated to the root system as a representation of the corresponding Weyl group via fixed point t…

math.AG2018

The equivariant Euler characteristic of

Jonas Bergström, Olof Bergvall

We compute the weighted Euler characteristic, equivariant with respect to the action of the symplectic group of degree six over the field of two elements, of the moduli space of pr…