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Ehrhart polynomial

Known as: Ehrhart polynomials, Erhart polynomial 
In mathematics, an integral polytope has an associated Ehrhart polynomial that encodes the relationship between the volume of a polytope and the… 
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Papers overview

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2018
2018
The Vietnam era was a time of great social unrest in Savannah. The Vietnam War and the Civil Rights Movement made Savannahians… 
2015
2015
For lattice polytopes $P_1,\ldots, P_k \subseteq \mathbb{R}^d$, Bihan (2014) introduced the discrete mixed volume $\mathrm{DMV… 
2015
2015
It is shown that, for each d � 3 and 1 � kd 2, there exists an integral convex polytope P of dimension d such that the… 
Review
2014
Review
2014
1. Introduction (by Grommes, Patrick) 2. Part 1. Policies 3. Plurilingualism and the challenges of education (by Coste, Daniel) 4… 
2013
2013
The Ehrhart polynomial of the $d$-th hypersimplex $\Delta(d,n)$ of order $n$ is studied. By computational experiments and a known… 
2011
2011
We prove that the Ehrhart polynomial of a zonotope is a specialization of the multiplicity Tutte polynomial. We derive some… 
2004
2004
Many optimization techniques, including several targeted specifically at embedded systems, depend on the ability to calculate the… 
2004
2004
In modern micro-architectures, computation speed is often reduced by cache misses. Cache analysis is therefore imperative to… 
1996
1996
The problem of counting the number of lattice points inside a lattice polytope in Rn has been studied from a variety of…