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- W2371508910 abstract "A linear hypergraph is intersecting if any two different edges have exactly one common vertex and an $n$-quasicluster is an intersecting linear hypergraph with $n$ edges each one containing at most $n$ vertices and every vertex is contained in at least two edges. The Erdos-Faber-Lov'asz Conjecture states that the chromatic number of any $n$-quasicluster is at most $n$. In the present note we prove the correctness of the conjecture for a new infinite class of $n$-quasiclusters using a specific edge coloring of the complete graph." @default.
- W2371508910 created "2016-06-24" @default.
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- W2371508910 date "2016-05-11" @default.
- W2371508910 modified "2023-09-27" @default.
- W2371508910 title "A note on Erdos-Faber-Lov'asz Conjecture and edge coloring of complete graphs" @default.
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