%0 Journal Article %T The Erdös-Faber-Lovász Conjecture for Gap-Restricted Hypergraphs %A Zhimin Wang %J Engineering %P 47-59 %@ 1947-394X %D 2024 %I Scientific Research Publishing %R 10.4236/eng.2024.162006 %X An edge coloring of hypergraph H is a function \"\"  such that \"\" holds for any pair of intersecting edges \"\". The minimum number of colors in edge colorings of H is called the chromatic index of H and is denoted by \"\". Erdös, Faber and Lov¨¢sz proposed a famous conjecture that \"\" holds for any loopless linear hypergraph H with n vertices. In this paper, we show that \"\" is true for gap-restricted hypergraphs. Our result extends a result of Alesandroni in 2021. %K Linear Hypergraph %K Chromatic Index %K Erdö %K s-Faber-Lová %K sz Conjecture %K Edge Cardinality %U http://www.scirp.org/journal/PaperInformation.aspx?PaperID=131562