1) linear arboricity
线性荫度
1.
The relationship between the maximum average degree and the linear arboricity of a graph;
图的最大平均度与线性荫度的关系
2.
It is proved here that a connected graph G has the linear arboricity la(G)=「Δ/2 if |E||V|+「3Δ/2-4.
设G是一个连通图且满足|E||V|+「3Δ/2-4,则它的线性荫度la(G)=「Δ/2。
3.
In the paper, we prove that if G is a Halin graph, then the linear arboricity of Gis 「△(G)/2,the vertex arboricity and the vertex linear arboricity of G is 2, the path decomposition number of G is half of the number of vertices of odd degree.
本文证明了：若Ｇ是Ｈａｌｉｎ图，则Ｇ的线性荫度为［△（Ｇ）／２］，点荫度和线性点荫度为２，路分解数等于它的奇数度顶点的一半。
2) vertex linear arboricity
点线性荫度
1.
The vertex linear arboricity of the integer distance graph;
整数距离图G(D_(m,3))的点线性荫度
2.
The vertex linear arboricity of the integer distance graph G(D_(m,2));
整数距离图G(D_(m,2))的点线性荫度
3.
Here the vertex linear arboricity of integer distance graph G(D)(denoted by vla(G(D)))is studied.
本文讨论整数距离图的点线性荫度,记为vla(G(D))。
3) linear 2-arboricity
线性2-荫度
1.
The linear 2-arboricity of planar graphs without 4-cycles;
不含4-圈的平面图的线性2-荫度
2.
The linear 2-arboricity la_2(G) of a graph G is the least integer k such that G can be partitioned into k edge-disjoint forests,whose component trees are paths of length at most 2.
图G的线性2-荫度la_2(G)是将G分解为k个边不交的森林的最小整数k,其中每个森林的分支树是长度至多为2的路。
3.
In this thesis, we study the linear arboricity and the linear 2-arboricity of graphs.
以图的染色理论和因子分解理论作为应用背景，本硕士论文研究了图的线性荫度及线性2-荫度问题。
4) the vertex linear arboricity
线性点荫度
1.
In the paper, we determined the vertex linear arboricity of complete multiple graphs and provided an upper bound for the vertex linear arboricity of Cartesian product graphs.
图的线性点荫度是对它的顶点进行染色所用的最少颜色数，同时使得染同一种颜色的点集所导出的子图，它的每个分支均为路。
5) fractional vertex linear arboricity
分数点线性荫度
6) List linear arboricity
列表线性荫度
1.
The thesis is divided into two parts, which consist of some results on list linear arboricity of cubic graphs and linear choosability of cubic graphs, respectively.
这篇论文分为两部分,分别讨论了三正则图的列表线性荫度和线性可选性。
补充资料：緑荫荫
1.见"緑阴阴"。
说明：补充资料仅用于学习参考，请勿用于其它任何用途。
参考词条