activity
20092024
most citedFJRW-rings and Mirror Symmetry

12 citations · 33 across the 11 of their papers we have counts for

collaborators

16 papers

math.AG2024★ 1 cited

Wall Crossing and the Fourier-Mukai Transform for Grassmann Flops

Nathan Priddis, Mark Shoemaker, Yaoxiong Wen

We prove the crepant transformation conjecture for relative Grassmann flops over a smooth base . We show that the -functions of the respective GIT quotients are related by an…

math.AG2024

Seiberg-like duality for resolutions of determinantal varieties

Nathan Priddis, Mark Shoemaker, Yaoxiong Wen

We study the genus-zero Gromov-Witten theory of two natural resolutions of determinantal varieties, termed the PAX and PAXY models. We realize each resolution as lying in a quiver…

math.AG2023★ 1 cited

Mirror Map for Landau-Ginzburg models with nonabelian groups

Annabelle Clawson, Drew Johnson, Duncan Morais +2

BHK mirror symmetry as introduced by Berglund--Hübsch and Marc Krawitz between Landau--Ginzburg (LG) models has been the topic of much study in recent years. An LG model is determi…

math.AG2019

On some K3 surfaces with order sixteen automorphism

Paola Comparin, Nathan Priddis, Alessandra Sarti

We consider K3 surfaces of Picard rank 14 which admit a purely nonsymplectic automorphism of order 16. The automorphism acts on the second cohomology group with integer coefficient…

math.AG2019

On divisorial (i) classes

Olivia Dumitrescu, Nathan Priddis

In this paper we introduce and study divisorial (i) classes for the blow up of projective space in several points for i=-1,0 and 1. We generalize Noether's inequality, and we prove…

math.AG2019

Mirror symmetry for K3 surfaces

C. J. Bott, Paola Comparin, Nathan Priddis

For certain K3 surfaces, there are two constructions of mirror symmetry that are very different. The first, known as BHK mirror symmetry, comes from the Landau-Ginzburg model for t…