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- W2000587093 abstract "For any lattice polytope $P$, we consider an associated polynomial $bar{delta}_{P}(t)$ and describe its decomposition into a sum of two polynomials satisfying certain symmetry conditions. As a consequence, we improve upon known inequalities satisfied by the coefficients of the Ehrhart $delta$-vector of a lattice polytope. We also provide combinatorial proofs of two results of Stanley that were previously established using techniques from commutative algebra. Finally, we give a necessary numerical criterion for the existence of a regular unimodular lattice triangulation of the boundary of a lattice polytope." @default.
- W2000587093 created "2016-06-24" @default.
- W2000587093 creator A5016209997 @default.
- W2000587093 date "2008-01-06" @default.
- W2000587093 modified "2023-09-27" @default.
- W2000587093 title "Inequalities and Ehrhart $delta$-Vectors" @default.
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