Victor Batyrev
On the Fine Interior of Three-Dimensional Canonical Fano Polytopes
Batyrev, Victor; Kasprzyk, Alexander; Schaller, Karin
Abstract
The Fine interior ∆FI of a d-dimensional lattice polytope ∆ is a rational subpolytope of ∆ which is important for constructing minimal birational models of non-degenerate hypersurfaces defined by Laurent polynomials with Newton polytope ∆. This paper presents some computational results on the Fine interior of all 674,688 three-dimensional canonical Fano polytopes.
Citation
Batyrev, V., Kasprzyk, A., & Schaller, K. (2022). On the Fine Interior of Three-Dimensional Canonical Fano Polytopes. In Interactions with Lattice Polytopes (11-47). https://doi.org/10.1007/978-3-030-98327-7_2
Presentation Conference Type | Edited Proceedings |
---|---|
Conference Name | Interactions with Lattice Polytopes |
Start Date | Sep 14, 2017 |
End Date | Sep 16, 2017 |
Acceptance Date | Jan 9, 2022 |
Online Publication Date | Jun 9, 2022 |
Publication Date | Jun 9, 2022 |
Deposit Date | Dec 13, 2022 |
Publisher | Springer |
Pages | 11-47 |
Series Title | Springer Proceedings in Mathematics & Statistics |
Series Number | 386 |
Book Title | Interactions with Lattice Polytopes |
ISBN | 978-3-030-98326-0 |
DOI | https://doi.org/10.1007/978-3-030-98327-7_2 |
Public URL | https://nottingham-repository.worktribe.com/output/9170262 |
Publisher URL | https://link.springer.com/chapter/10.1007/978-3-030-98327-7_2 |
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