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Cycle prefix digraphs are a class of Cayley coset graphs with many remarkable properties such as symmetry, large number of nodes for a given degree and diameter, simple shortest path routing, Hamiltonicity, optimal connectivity, and others. In this paper we show that the cycle prefix digraphs, like the Kautz digraphs, contain cycles of all lengths l, with l between two and N, the order of the digraph, except for N-1.
Graph theory, Grafs, pancyclicity, Kautz digraphs, Teoria de, vertex symmetric digraphs, Grafs, Teoria de, Directed graphs (digraphs), tournaments, Classificació AMS::05 Combinatorics::05C Graph theory, cycle prefix digraph, :05 Combinatorics::05C Graph theory [Classificació AMS], Paths and cycles, interconnection networks
Graph theory, Grafs, pancyclicity, Kautz digraphs, Teoria de, vertex symmetric digraphs, Grafs, Teoria de, Directed graphs (digraphs), tournaments, Classificació AMS::05 Combinatorics::05C Graph theory, cycle prefix digraph, :05 Combinatorics::05C Graph theory [Classificació AMS], Paths and cycles, interconnection networks
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