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- W2247667161 abstract "If $P$ is a lattice polytope (that is, the convex hull of a finite set of lattice points in $mathbf{R}^n$), then every sum of $h$ lattice points in $P$ is a lattice point in the $h$-fold sumset $hP$. However, a lattice point in the $h$-fold sumset $hP$ is not necessarily the sum of $h$ lattice points in $P$. It is proved that if the polytope $P$ is a union of unimodular simplices, then every lattice point in the $h$-fold sumset $hP$ is the sum of $h$ lattice points in $P$." @default.
- W2247667161 created "2016-06-24" @default.
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- W2247667161 date "2015-11-12" @default.
- W2247667161 modified "2023-09-27" @default.
- W2247667161 title "Sums of sets of lattice points and unimodular coverings of polytopes" @default.
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