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On the relations between arboricity and independent number or covering number

机译:关于乔布斯与独立数或覆盖数之间的关系

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摘要

In this paper, the following results are obtained: a(G) + beta(G)less than or equal to p + 1, [p/2] less than or equal to a(G)beta(G), [p/2] less than or equal to a'(G) + beta'((G) over bar) less than or equal to p, a'(G) + alpha'((G) over bar) less than or equal to 2[p/2] (delta greater than or equal to 1) and all bounds are sharp, where p=V(G), [x] denotes the smallest integer greater than or equal to x, a(G) is the vertex arboricity, a'(G) is the edge arboricity, alpha'(G) is the edge covering number, beta(G) is the vertex independent number, beta'(G) is the edge independent number, and delta is the minimum degree of G. (C) 1998 Elsevier Science B.V. All rights reserved. [References: 7]
机译:在本文中,获得以下结果:a(G)+ beta(G)小于或等于p + 1,[p / 2]小于或等于a(G)beta(G),[p / 2]小于或等于a'(G)+ beta'((G bar之上))小于或等于p,a'(G)+ alpha'((G bar之上)小于或等于2 [p / 2](增量大于或等于1),并且所有边界都是尖锐的,其中p = V(G),[x]表示大于或等于x的最小整数,a(G)是顶点树状度,a'(G)是边缘树状度,alpha'(G)是边缘覆盖数,beta(G)是与顶点无关的数,beta'(G)是与边缘无关的数,并且delta是最小值(C)1998 Elsevier Science BV保留所有权利。 [参考:7]

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