Given a finite group G of even order, which graphs T have a 1-factorization admitting G as an automorphism group with a sharply transitive action on the vertex-set? Starting from this question we prove some general results and develop an exhustive analysis when T is a complete multipartite graph and G is cyclic.

Sharply transitive 1-factorizations of complete multipartite graphs

Mazzuoccolo, Giuseppe;
2010-01-01

Abstract

Given a finite group G of even order, which graphs T have a 1-factorization admitting G as an automorphism group with a sharply transitive action on the vertex-set? Starting from this question we prove some general results and develop an exhustive analysis when T is a complete multipartite graph and G is cyclic.
2010
complete multipartite graph, 1-factorization, regular group
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Utilizza questo identificativo per citare o creare un link a questo documento: https://hdl.handle.net/11562/927847
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