Sharon Robins
Published 2021-07-13Version 1
We study the integer decomposition property of lattice polytopes associated with the $n$-dimensional smooth complete fans with at most $n+3$ rays. Using the classification of smooth complete fans by Kleinschmidt and Batyrev and a reduction to lower dimensional polytopes we prove the integer decomposition property for lattice polytopes in this setting.
Comments: 15 pages, 8 figures
Classification of terminal simplicial reflexive d-polytopes with 3d-1 vertices
Classification of pseudo-symmetric simplicial reflexive polytopes
Classification of smooth lattice polytopes with few lattice points
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