The Minkowski Property and Reflexivity of Marked Poset Polytopes

  • Xin Fang
  • Ghislain Fourier
  • Christoph Pegel
DOI: https://doi.org/10.37236/8144

Abstract

We study the Minkowski property and reflexivity of marked poset polytopes. Both are relevant to the study of toric varieties associated to marked poset polytopes: the Minkowski property can be used to obtain generators of coordinate rings, while reflexive polytopes correspond to Gorenstein–Fano toric varieties.

Published
2020-01-24
How to Cite
Fang, X., Fourier, G., & Pegel, C. (2020). The Minkowski Property and Reflexivity of Marked Poset Polytopes. The Electronic Journal of Combinatorics, 27(1), P1.27. https://doi.org/10.37236/8144
Issue
Volume 27, Issue 1 (2020)
Article Number
P1.27