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Hypergraphs are generalizations of graphs, where edges can be made of more than two vertices.
1
vote
Accepted
Chromatic self-maps on finite complete linear hypergraphs
By domotorp's answer https://mathoverflow.net/q/362229 to a previous question, De Bruijn-Erdos theorem characterizes complete linear collections as near-pencils or finite projective planes.
The image …
4
votes
Accepted
Optimal pseudotransversals
No, here is an example of a hypergraph with no optimal transversal. …
1
vote
Does any long path in a planar graph contain one of O(n) k-tuple of vertices?
For $k=3$ there are $O(n)$ such triples, in fact paths with three vertices.
Orient the planar graph $G$ so that the maximum outdegree is at most $3$. In such an orientation there are $O(n)$ paths wit …