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- W2898172214 abstract "Let $mathcal{H}$ be a hypergraph of rank $r$. We show that the simplicial complex whose simplices are the hypergraphs $mathcal{F}subsetmathcal{H}$ with covering number at most $p$ is $left(binom{r+p}{r}-1right)$-collapsible, and the simplicial complex whose simplices are the pairwise intersecting hypergraphs $mathcal{F}subsetmathcal{H}$ is $frac{1}{2}binom{2r}{r}$-collapsible." @default.
- W2898172214 created "2018-11-02" @default.
- W2898172214 creator A5090160306 @default.
- W2898172214 date "2018-10-28" @default.
- W2898172214 modified "2023-09-27" @default.
- W2898172214 title "Collapsibility of simplicial complexes of hypergraphs" @default.
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