activity
20002024
most citedNumerical criteria for divisors on $\M_{g}$ to be ample

37 citations · 104 across the 23 of their papers we have counts for

collaborators

25 papers

math.RT2024

Morita equivalences for Zhu's algebra

Chiara Damiolini, Angela Gibney, Daniel Krashen

Through the introduction of new ideals, and with the assistance of the -th mode transition algebras , for , we show how Zhu's associative algebr…

math.QA2023

Conformal blocks on smoothings via mode transition algebras

Chiara Damiolini, Angela Gibney, Daniel Krashen

Here we define a series of associative algebras attached to a vertex operator algebra , called mode transition algebras, showing they reflect both algebraic properties of an…

math.AG2022★ 1 cited

Factorization presentations

Chiara Damiolini, Angela Gibney, Daniel Krashen

Modules over a vertex operator algebra V give rise to sheaves of coinvariants on moduli of stable pointed curves. If V satisfies finiteness and semi-simplicity conditions, these sh…

math.AG2021

On global generation of vector bundles on the moduli space of curves from representations of vertex operator algebras

Chiara Damiolini, Angela Gibney

We consider global generation of sheaves of coinvariants on the moduli space of curves given by simple modules over certain vertex operator algebras, extending results for affine V…

math.AG2021

On an equivalence of divisors on from Gromov-Witten theory and conformal blocks

Linda Chen, Angela Gibney, Lauren Cranton Heller +3

We consider a conjecture that identifies two types of base point free divisors on . The first arises from Gromov-Witten theory of a Grassmannian. The second comes fr…

math.AG2019★ 1 cited

Vertex algebras of CohFT-type

Chiara Damiolini, Angela Gibney, Nicola Tarasca

Representations of certain vertex algebras, here called of CohFT-type, can be used to construct vector bundles of coinvariants and conformal blocks on moduli spaces of stable curve…