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The size of minimum 3‐trees
Authors:Jorge L. Arocha  Joaquín Tey
Affiliation:1. Instituto de Matemáticas, Unam Ciudad Universitaria, Circuito Exterior, México D.F. 04510;2. Departamento de Matemáticas, Uam‐Iztapalapa Ave. Sn. Rafael Atlixco #186, Col. Vicentina, México D.F. 09340
Abstract:A 3‐uniform hypergraph (3‐graph) is said to be tight, if for any 3‐partition of its vertex set there is a transversal triple. We give the final steps in the proof of the conjecture that the minimum number of triples in a tight 3‐graph on n vertices is exactly equation image . © 2006 Wiley Periodicals, Inc. J Graph Theory 54: 103–114, 2007
Keywords:tight hypergraphs  triple systems  triangulated surfaces
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