A Finite Calculus Approach to Ehrhart Polynomials
A rational polytope is the convex hull of a finite set of points in R[superscript d] with rational coordinates. Given a rational polytope P⊆R[superscript d], Ehrhart proved that, for t∈Z≥[subscript 0[, the function #(tP∩Z[superscript d]) agrees with a quasi-polynomial L[subscript P](t), called the E...
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| Materialtyp: | Artikel |
| Språk: | en_US |
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Electronic Journal of Combinatorics
2014
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| Länkar: | http://hdl.handle.net/1721.1/89809 |