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Closure concept for 2-factors in claw-free graphs

机译:无爪图中2因子的闭合概念

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We introduce a closure concept for 2-factors in claw-free graphs that generalizes the closure introduced by the first author. The 2-factor closure of a graph is uniquely determined and the closure operation turns a claw-free graph into the line graph of a graph containing no cycles of length at most Sand no cycles of length 6 satisfying a certain condition. A graph has a 2-factor if and only if its closure has a 2-factor; however, the closure operation preserves neither the minimum number of components of a 2-factor nor the hamiltonicity or nonhamiltonicity of a graph.
机译:我们在无爪图中引入了2因子的闭合概念,该概念概括了第一作者引入的闭合。唯一确定图的2因子闭合,并且闭合操作将无爪图转变为图的线形图,该图的线图最多不包含任何长度的周期。满足条件的长度为6的周期也没有。当且仅当闭包具有2因子时,图形才具有2因子。但是,闭合操作既不保留2因子的最小数量,也不保留图形的半咸性或非咸性。

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