activity
20082024
most citedToric surface codes and Minkowski length of polygons

39 citations · 66 across the 12 of their papers we have counts for

collaborators

13 papers

math.AG2024

The volume polynomial of lattice polygons

Ivan Soprunov, Jenya Soprunova

We prove that every indefinite quadratic form with non-negative integer coefficients is the volume polynomial of a pair of lattice polygons. This solves the discrete version of the…

math.CO2022

Lattice Size in Higher Dimension

Abdulrahman Alajmi, Sayok Chakravarty, Zachary Kaplan +1

The lattice size of a lattice polytope is a geometric invariant which was formally introduced in the context of simplification of the defining equation of an algebraic curve, but a…

math.CO2022★ 2 cited

Lattice Size of Width One Lattice Polytopes in

Abdulrahman Alajmi, Jenya Soprunova

The lattice size of a lattice polytope is a geometric invariant, which was formally introduced in relation to the problem of bounding the total degree…

math.CO2021★ 1 cited

Bounds on Area Involving Lattice Size

Jenya Soprunova

The lattice size of a lattice polygon was introduced and studied by Schicho, and by Castryck and Cools in relation to the problem of bounding the total degree and the bi-degree…

math.CO2021★ 1 cited

-zeros of sparse trivariate polynomials and toric 3-fold codes

Kyle Meyer, Ivan Soprunov, Jenya Soprunova

For a given lattice polytope in , consider the space of trivariate polynomials over a finite field , whose Newton polytopes are cont…

math.CO2017

Lattice Size of Plane Convex Bodies

Anthony Harrison, Jenya Soprunova, Patrick Tierney

The lattice size of a lattice polygon with respect to the standard simplex was introduced and studied by Castryck and Cools in the context of simpl…