论文标题
在多面体的骨架的超图连通性上
On the hypergraph connectivity of skeleta of polytopes
论文作者
论文摘要
我们表明，每$ d $二维的多层人物，其节点为$ k $ faces且其超计划为$（k+1）$ - polytope的面孔很强$（D-K）$（D-k）$ - VERTEX已连接，每个$ 0 $ 0 \ leq k \ leq k \ leq d-1 $ $。
We show that for every $d$-dimensional polytope, the hypergraph whose nodes are $k$-faces and whose hyperedges are $(k+1)$-faces of the polytope is strongly $(d-k)$-vertex connected, for each $0 \leq k \leq d- 1$.
