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首页> 外文期刊>Journal of Combinatorial Theory, Series B >Cycles through a prescribed vertex set in N-connected graphs
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Cycles through a prescribed vertex set in N-connected graphs

机译:循环遍历N个连通图中的指定顶点集

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摘要

A well-known result of Dirac (Math. Nachr. 22 (1960) 61) says that given n vertices in an n-connected G, G has a cycle through all of them. In this paper, we generalize Dirac's result as follows: Given at most 3/2n vertices in an n-connected graph G when ngreater than or equal to3 and V(G)greater than or equal to3/2n, then G has a cycle through exactly n vertices of them. This improves the previous known bound given by Kaneko and Saito (J. Graph Theory 15(6) (1991) 655). (C) 2003 Elsevier Inc. All rights reserved. [References: 18]
机译:Dirac的一个著名结果(Math。Nachr。22(1960)61)说,在n个相连的G中给定n个顶点,G在所有顶点之间都有一个循环。在本文中,我们将Dirac的结果概括如下:当ngreater大于或等于3且 V(G)大于或等于3 / 2n时,给定n个连通图G中最多3 / 2n个顶点,则G具有一个在它们的正好n个顶点之间循环。这改善了Kaneko和Saito给出的先前已知界限(J. Graph Theory 15(6)(1991)655)。 (C)2003 Elsevier Inc.保留所有权利。 [参考:18]

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