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外平面图的英文

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"外平面图"怎么读用"外平面图"造句

英文翻译手机手机版

  • outer planar graph
  • outer plane graph

例句与用法

  • On the total coloring of a special double - outer planar graph
    一个特殊的双外平面图的全染色
  • Bonunded colorings of outerplanar graphs
    外平面图的有界染色
  • On the vertex strong total coloring of outerplane graphs with lower degree
    低度外平面图的点强全染色
  • A polynomial algorithm for minimum - cardinality feedback vertex set problem in outerplanar graphs
    一个求外平面图最小反馈点集的多项式时间算法
  • Maximal outer planar graph and perfect matching in the treelike triangular lattice and the treelike polyminoes
    极大外平面图与树状三角系统和四角系统的完美匹配
  • We prove that halin graphs , 1 - trees and outerplanar graphs satisfy the conjecture presented by n . alon that the acyclic edge chromatic number of any graph does not exceed its maximum degree plus 2
    证明了halin图、 1 -树和外平面图满足由n . alon提出的任何一个图的无圈边色数不超过其最大度加2的猜想。
  • Nowadays , concerning the relaxed game chromatic number of tree , out - erplanar and partial k - tree graph have been studied by many researchers home and abroad , this paper studies further the relaxed game chromatic number of trees
    如今,关于树,外平面图及偏k -树的松弛竞赛染色已引起众多学者的研究,本文主要研究森林的松弛竞赛色数。
  • In section four , by researching the properties of kneser graphs , we construct the homomorphism between the kneser graph and the outerplane graph . so the fr actional chromatic number and chromatic number are obtained
    在第四部分中通过对kneser图的一些性质的考察,在kneser图与外平面图之间建立同态关系,从而得到了外平面图的分数色数与顶点色数。
  • The relaxed game chromatic number of tree , outerplanar graphs , partial k - tree and pseudo partial k - tree have been studied by many researchers home and abroad , this paper further studied the relaxed game chromatic number of partial k - tree based on the known research , according to appling a new activation strategy , we proved if the relaxed degree d > 2k + 1 , then for this ( r , d ) - relaxed coloring game , we have ( 2k + 1 ) - xg ( g ) < k + 1 , it is an improvement about the result in paper [ 2 ]
    对树,外平面图,偏k -树及伪偏k -树的松弛竞赛染色已在不同程度上得到了一些研究,并取得了一些相应的结果。本文正是在已有研究的基础上,对偏k -树的松弛竞赛色数进行了进一步的研究,使得在松弛度d不小于2k + 1的情况下,对这个( r , d ) -松弛竞赛染色,有,它是文章[ 2 ]中结果的一个很好的改进。
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