M-2-equipackable graphs

Zhang Y; Fan Y

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M-2-equipackable graphs

机译：M-2-可打包的图

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Let H be a fixed graph. An H-packing of G is a set of edge disjoint subgraphs of G each isomorphic to H. An H-packing in G with k copies H-1, H-2,..., H-k of H is called maximal if G - (i=1)boolean OR(k) E(H-i) contains no subgraph isomorphic to H. An H-packing in G with k copies H-1, H-2,..., H-k of H is called maximum if no more than k edge disjoint copies of H can be packed into G. A graph G is called H-equipackable if every maximal H-packing in G is also a maximum H-packing in G. By M-t, t > 1, we denote a matching having t edges. In this paper, we investigate the characterization of M-2-equipackable graphs. (c) 2006 Elsevier B.V. All rights reserved.

机译：令H为固定图。 G的H-packing是G的一组边不相交的子图，每个子图都与H同构。如果G-的k个副本H-1，H-2，...，Hk为H，则称H为最大。（i = 1）布尔OR（k）E（Hi）不包含与H同构的子图。如果没有，则在G中以k个副本H-1，H-2，...，Hk进行H堆积称为最大可以将超过k的H个边缘不相交的副本打包到G中。如果G中的每个最大H打包也是G中的最大H打包，则图G称为H-可打包。通过Mt，t> 1，我们表示a具有t个边缘的匹配。在本文中，我们研究了M-2-可打包图的特征。（c）2006 Elsevier B.V.保留所有权利。

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《Discrete Applied Mathematics》 |2006年第12期|共5页
作者
Zhang Y; Fan Y;
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正文语种 eng
中图分类离散数学;
关键词
packing; packable; randomly packable; equipackable; matching;

机译：包装;可包装;可随机包装;可包装;匹配;

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M-2-equipackable graphs

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