Discrete intrinsic volumes

For a convex lattice polytope $P\subset \mathbb R^d$ of dimension $d$ with vertices in $\mathbb Z^d$, denote by $L(P)$ its discrete volume which is defined as the number of integer points inside $P$. The classical result due to Ehrhart says that for a positive integer $n$, the function $L(nP)$ is a...

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Bibliographic Details
Main Author: Dospolova, Mariia
Format: Journal Article
Language:English
Published: 14-07-2021
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Online Access:Get full text
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