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20112026
most citedConformal blocks from vertex algebras and their connections on

17 citations · 48 across the 14 of their papers we have counts for

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math.AG2026

Heisenberg vertex algebras and abelian varieties

Nicola Tarasca

Here we construct spaces of coinvariants for Heisenberg vertex algebras on abelian varieties and show that these globalize to twisted -modules on the moduli space of a…

math.AG2023

Coinvariants of metaplectic representations on moduli of abelian varieties

Nicola Tarasca

We construct spaces of coinvariants at principally polarized abelian varieties with respect to the action of an infinite-dimensional Lie algebra. We show how these spaces globalize…

math.AG2022

A pointed Prym-Petri Theorem

Nicola Tarasca

We construct pointed Prym-Brill-Noether varieties parametrizing line bundles assigned to an irreducible étale double covering of a curve with a prescribed minimal vanishing at a fi…

math.AG2021

-canonical divisors through Brill-Noether special points

Iulia Gheorghita, Nicola Tarasca

Inside the projectivized -th Hodge bundle, we construct a collection of divisors obtained by imposing vanishing at a Brill-Noether special point. We compute the classes of the c…

math.AG2021★ 1 cited

Incidence varieties in the projectivized -th Hodge bundle over curves with rational tails

Iulia Gheorghita, Nicola Tarasca

Over the moduli space of pointed smooth algebraic curves, the projectivized -th Hodge bundle is the space of -canonical divisors. The incidence loci are defined by requiring…

math.AG2020

Motivic classes of degeneracy loci and pointed Brill-Noether varieties

Dave Anderson, Linda Chen, Nicola Tarasca

Motivic Chern and Hirzebruch classes are polynomials with K-theory and homology classes as coefficients, which specialize to Chern-Schwartz-MacPherson classes, K-theory classes, an…