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W2895520120 abstract "For integers $r$ and $n$, where $n$ is sufficiently large, and for every set $X subseteq [n]$ we determine the maximal left-compressed intersecting families $mathcal{A}subseteq binom{[n]}{r}$ which achieve maximum hitting with $X$ (i.e. have the most members which intersect $X$). This answers a question of Barber, who extended previous results by Borg to characterise those sets $X$ for which maximum hitting is achieved by the star." @default.
W2895520120 created "2018-10-12" @default.
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W2895520120 date "2018-10-03" @default.
W2895520120 modified "2023-09-27" @default.
W2895520120 title "Classification of maximum hittings by large families" @default.
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