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20072025
most citedToric Symmetry of CP^3

3 citations · 6 across the 15 of their papers we have counts for

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11 papers · 1 filter

math.AG2024

The five-color hypercube Adinkra and the Jacobian of a generalized Fermat curve

Amanda E. Francis, Ursula A. Whitcher

Adinkras are highly structured graphs developed to study 1-dimensional supersymmetry algebras. A cyclic ordering of the edge colors of an Adinkra, or rainbow, determines a Riemann…

math.AG2024

Deformations of highly symmetric Calabi-Yau Grassmannian hypersurfaces

Adriana Salerno, Ursula Whitcher, Chenglong Yu

We use arithmetic and Hodge-theoretic techniques to study pencils of Calabi-Yau varieties realized as highly symmetric hypersurfaces in Grassmannians and their quotients, demonstra…

math.AG2022

Mirror constructions for K3 surfaces from bimodal singularities

Makiko Mase, Ursula Whitcher

We study lattice polarizations of five exceptional pairs of families of K3 surfaces obtained via compactifications of strange dual pairs of bimodal singularities. We show that the…

math.AG2017

Reflexive Polytopes and Lattice-Polarized K3 Surfaces

Ursula Whitcher

In this expository note, we review the standard formulation of mirror symmetry for Calabi-Yau hypersurfaces in toric varieties, and compare this construction to a description of mi…

math.AG2016

Strong arithmetic mirror symmetry and toric isogenies

Christopher Magyar, Ursula Whitcher

We say a mirror pair of Calabi-Yau varieties exhibits strong arithmetic mirror symmetry if the number of points on each variety over a finite field is equivalent, modulo the order…

math.AG2015★ 1 cited

Classifications of elliptic fibrations of a singular K3 surface

Marie José Bertin, Alice Garbagnati, Ruthi Hortsch +4

We classify, up to automorphisms, the elliptic fibrations on the singular K3 surface whose transcendental lattice is isometric to .