activity
20082026
most citedMirror Quintics, discrete symmetries and Shioda Maps

1 citations · 1 across the 7 of their papers we have counts for

collaborators

17 papers

math.AG2026

The Chern character of a coherent sheaf on a smooth projective hypersurface

David Favero, Tyler L. Kelly

Given a coherent sheaf on a smooth projective hypersurface X, we prove an explicit formula for its Chern character as a Cech cocycle in terms of the free resolution of the associat…

math.AG2025

Kuznetsov Categories for Gauged Linear Sigma Models

David Favero, Daniel Kaplan, Tyler L. Kelly

We define Kuznetsov and anti-Kuznetsov categories for gauged linear sigma models. We show that for complete intersections of ample divisors in smooth projective toric varieties, th…

math.AG2024

Toric Exoflops and Categorical Resolutions

Tyler L. Kelly, Aimeric Malter

An exoflop takes a gauged Landau-Ginzburg (LG) model, partially compactifies it, and then performs certain birational transformations on it. When certain criteria hold, this can pr…

math.AG2023

Genus-zero -spin theory

Renzo Cavalieri, Tyler L. Kelly, Rob Silversmith

We provide an explicit formula for all primary genus-zero -spin invariants. Our formula is piecewise polynomial in the monodromies at each marked point and in . To deduce the…

math.AG2022

Mirror Symmetry for open r-spin invariants

Mark Gross, Tyler L. Kelly, Ran J. Tessler

We show that a generating function for open -spin enumerative invariants produces a universal unfolding of the polynomial . Further, the coordinates parametrizing this univ…

math.AG2022

Open FJRW Theory and Mirror Symmetry

Mark Gross, Tyler L. Kelly, Ran J. Tessler

We construct an open enumerative theory for the Landau-Ginzburg (LG) model . The invariants are defined as integrals of multisections of a W…