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Equality cases of the Stanley--Yan log-concave matroid inequality

Chan, Swee Hong et al.
arXiv (All) · Papers
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combinatoricscomputational-complexitydiscrete-mathematics
The \emph{Stanley--Yan} (SY) \emph{inequality} gives the ultra-log-concavity for the numbers of bases of a matroid which have given sizes of intersections with $k$ fixed disjoint sets. The inequality was proved by Stanley (1981) for regular matroids, and by Yan (2023) in full generality. In the orig
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