activity
20172024
most citedOn the instability of syzygy bundles on toric surfaces

1 citations · 1 across the 2 of their papers we have counts for

collaborators

7 papers

math.AG20241 cited

On the instability of syzygy bundles on toric surfaces

Lucie Devey, Milena Hering, Katharina Jochemko +1

We show that for every toric surface apart from the projective plane and a product of two projective lines and every ample line bundle there exists a polarisation such that the syz…

math.CO2021

The Eulerian transformation

Petter Brändén, Katharina Jochemko

Eulerian polynomials are fundamental in combinatorics and algebra. In this paper we study the linear transformation defined by $\mat…

math.CO2020

Symmetric decompositions and the Veronese construction

Katharina Jochemko

We study rational generating functions of sequences that agree with a polynomial and investigate symmetric decompositions of the numerator polynomial for subseq…

math.CO2019

Linear recursions for integer point transforms

Katharina Jochemko

We consider the integer point transform of a po…

math.CO2018

Arithmetic aspects of symmetric edge polytopes

Akihiro Higashitani, Katharina Jochemko, Mateusz Michałek

We investigate arithmetic, geometric and combinatorial properties of symmetric edge polytopes. We give a complete combinatorial description of their facets. By combining Gröbner ba…

math.CO2018

Smooth centrally symmetric polytopes in dimension 3 are IDP

Matthias Beck, Christian Haase, Akihiro Higashitani +4

In 1997 Oda conjectured that every smooth lattice polytope has the integer decomposition property. We prove Oda's conjecture for centrally symmetric -dimensional polytopes, by s…