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W2288475273 abstract "The vertex set of the resonance graph of a hexagonal graph G consists of 1-factors of G, two 1-factors being adjacent whenever their symmetric difference forms the edge set of a hexagon of G. A decomposition theorem for the resonance graphs of catacondensed hexagonal graph is proved. The theorem intrinsically uses the Cartesian product of graphs. A canonical binary coding of 1-factors of catacondensed hexagonal graphs is also described. This coding together with the decomposition theorem leads to an algorithm that returns a Hamilton path of a catacondensed hexagonal graph." @default.
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W2288475273 date "2003-01-01" @default.
W2288475273 modified "2023-09-27" @default.
W2288475273 title "ON RESONANCE GRAPHS OF CATACONDENSED HEXAGONAL GRAPHS: STRUCTURE, CODING, AND HAMILTON PATH ALGORITHM" @default.
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