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- W3081276336 abstract "We study the class of (locally) anti-blocking bodies as well as some associated classes of convex bodies. For these bodies, we prove geometric inequalities regarding volumes and mixed volumes, including Godberson's conjecture, near-optimal bounds on Mahler volumes, Saint-Raymond-type inequalities on mixed volumes, and reverse Kleitman inequalities for mixed volumes. We apply our results to the combinatorics of posets and prove Sidorenko-type inequalities for linear extensions of pairs of 2-dimensional posets. The results rely on some elegant decompositions of differences of anti-blocking bodies, which turn out to hold for anti-blocking bodies with respect to general polyhedral cones." @default.
- W3081276336 created "2020-09-01" @default.
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- W3081276336 date "2020-08-24" @default.
- W3081276336 modified "2023-09-27" @default.
- W3081276336 title "Geometric Inequalities for Anti-Blocking Bodies" @default.
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