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20172021
most citedAn arithmetic count of the lines meeting four lines in P^3

7 citations · 10 across the 9 of their papers we have counts for

collaborators

14 papers

math.AG2021

Higher Fano Manifolds

Carolina Araujo, Roya Beheshti, Ana-Maria Castravet +5

In this paper we address Fano manifolds with positive higher Chern characters. They are expected to enjoy stronger versions of several of the nice properties of Fano manifolds. For…

math.NT2021

On the arithmetic of a family of superelliptic curves

Sarah Arpin, Richard Griffon, Libby Taylor +1

Let be a prime, let and be powers of , and let and be relatively prime integers not divisible by . Let be the superelliptic curve wit…

math.AG2020

Derived equivalences of gerbey curves

Soumya Sankar, Libby Taylor

We study derived equivalences of certain stacks over genus curves, which arise as connected components of the Picard stack of a genus curve. To this end, we develop a theor…

math.AG2020

An arithmetic variant of Raynaud's theorem

Jonathan Love, Libby Taylor

It is well known that for a regular semistable curve over a DVR with algebraically closed residue field, the spanning trees of the dual graph of the special fiber of…

math.AG2019

-Local Degree via Stacks

Andrew Kobin, Libby Taylor

We extend results of Kass--Wickelgren to define an Euler class for a non-orientable (or non-relatively orientable) vector bundle on a smooth scheme, valued in the Grothendieck--Wit…

math.AG2018★ 7 cited

An arithmetic count of the lines meeting four lines in P^3

Padmavathi Srinivasan, Kirsten Wickelgren

We enrich the classical count that there are two complex lines meeting four lines in space to an equality of isomorphism classes of bilinear forms. For any field , this enrichme…