1995Journal of Graph TheoryRequires access

Cycles and paths in semicomplete multipartite digraphs, theorems, and algorithms: a survey

Gregory Gutin

Open publisher page 65 citations

Abstract

Abstract A digraph obtained by replacing each edge of a complete m‐partite graph by an arc or a pair of mutually opposite arcs with the same end vertices is calied a semicomplete m‐partite digraph. We describe results (theorems and algorithms) on directed walks in semicomplete m‐partite digraphs, including some recent results concerning tournaments. © 1995 John Wiley & Sons, Inc.

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Abstract A digraph obtained by replacing each edge of a complete m‐partite graph by an arc or a pair of mutually opposite arcs with the same end vertices is calied a semicomplete m‐partite digraph. We describe results (theorems and algorithms) on directed walks in semicomplete m‐partite digraphs, including some recent results concerning tournaments. © 1995 John Wiley & Sons, Inc.

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Available abstract

Abstract A digraph obtained by replacing each edge of a complete m‐partite graph by an arc or a pair of mutually opposite arcs with the same end vertices is calied a semicomplete m‐partite digraph. We describe results (theorems and algorithms) on directed walks in semicomplete m‐partite digraphs, including some recent results concerning tournaments. © 1995 John Wiley & Sons, Inc.

Key concepts: Digraph, Multipartite, Mathematics, Combinatorics, Arc (geometry), Graph, Directed graph, Enhanced Data Rates for GSM Evolution

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