Lower bounds on the coefficients of Ehrhart polynomials
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Publication:2519797
DOI10.1016/j.ejc.2008.02.009zbMath1158.52014arXiv0710.2665OpenAlexW1986071443MaRDI QIDQ2519797
Publication date: 27 January 2009
Published in: European Journal of Combinatorics (Search for Journal in Brave)
Full work available at URL: https://arxiv.org/abs/0710.2665
Related Items
Valuations on Lattice Polytopes, Universal inequalities in Ehrhart theory, Inequalities and Ehrhart $\delta $-vectors, Non-level semi-standard graded Cohen-Macaulay domain with \(h\)-vector \((h_{0},h_{1},h_{2})\), Ehrhart tensor polynomials, Lattice zonotopes of degree 2, Gorenstein polytopes and their stringy \(E\)-functions, Difference of Hilbert series of homogeneous monoid algebras and their normalizations, Rational polytopes with Ehrhart coefficients of arbitrary period, Lattice polytopes having \(h^*\)-polynomials with given degree and linear coefficient, Best possible lower bounds on the coefficients of Ehrhart polynomials, Periods of Ehrhart coefficients of rational polytopes, Universal conditions on \(h^*\)-vectors of lattice simplices, Gorenstein polytopes with trinomial \(h^*\)-polynomials, Enumeration of lattice polytopes by their volume, The characterisation problem of Ehrhart polynomials of lattice polytopes
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