simple graph 基本解释
网络 简单图; 单图; 图称为
重点词汇
simple graph 双语例句
- 1、
The findings are conveyed in a sad and simple graph. It reports a survey of households experiencing hardship in 2011-and who helped them when times were tough. What counted as tough times?
该项调查针对2011年经历困境的家庭,以及陷入困境时得到过谁的帮助,调查结果通过一幅简单而令人悲哀的图表呈现。 - 2、
Upper Bound Of The Maximum Possible Numbers OF Edges In A simple graph Containing no 3-Regular Subgraph
不含3正则子图之简单图的最大可能边数的一个上界 - 3、
The traversing algorithm for the simple graph has been researched for many years and lots of mature algorithms are developed.
简单图遍历算法已经非常成熟,但是还没有完善的冗余拓扑图遍历算法。 - 4、
In seeking maximal independent sets of a simple graph by procedures, ongoing research is also relatively small.
在求简单图极大独立集的程序实现方面,目前开展的研究工作还比较少。 - 5、
The minimum number of colors required for an adjacent vertex-distinguishing total coloring of a simple graph G is called the adjacent vertex-distinguishing total chromatic number, denoted by xat ( G).
若一个正常全染色其相邻顶点的色集不同时,就称之为邻点可区别全染色,邻点可区别全染色所用颜色的最小数称为邻点可区别全色数。 - 6、
Let G be a simple graph.
G是有限简单图。 - 7、
The upper boundary and the extremal graph properties of the strong chromatic number χ s ( G) of a simple graph G ( V, E) are studied.
研究了简单图G(V,E)的强色数χs(G)的上界与极图及χs(G)与全色数χT(G)的关系; - 8、
It defines firstly the matrix representation of gird and proves that the Rank of simple graph conjunction matrix is a v-1 conjunction matrix and obtains the conjunction matrix of a directed graph of a thermodynamic system fluid grid by analyzing the fluid
首先定义了网络图的矩阵表示,证明了简单图的关联矩阵T的秩Rank(T)为v1,并对热力系统的流体网络图进行了分析,获得热力系统流体网络有向图的关联矩阵。 - 9、
Let G be a 2 connected simple graph of order n and connectivity k.
设G是一个2连通简单图,具有阶n和连通度k。 - 10、
Circuit searching in simple graph
简单图中回路问题的求解 - 11、
Let G be a simple graph. The vertices and edges of G are called the elements of G.
设G是简单图,G的点和边称为G的元素。 - 12、
Maximal simple graph without Perfect Matching
无完美对集最大简单图 - 13、
According to chromatic polynomial, this article categorize from Hass diagram of n ≤ 4.And that offer the compare diagram between Hass diagram and simple graph.
本文根据色性将n≤4的哈斯图进行了分类,并给出哈斯图与无向简单图比较图表。 - 14、
A sufficient condition to decide a simple graph with a complete subgraph
简单图含有完全子图的一个充分条件 - 15、
A problem on regular packing of simple graph
一个简单图的正则包装问题 - 16、
Let G be a simple graph with no isolated vertices.
设G是一个没有孤立点的简单图。 - 17、
Let G be a simple graph. A circuit of G, through all vertices of G, is called Hamilton circuit.
设G是一个简单图,一个经过G的全部顶点的回路称为G的哈密尔顿回路。 - 18、
An algorithm is presented for finding the point-connectivity and point independence number of a simple graph.
为求简单图的点连通度、点独立数给出一个算法。 - 19、
Let G ( V, E) be simple graph, Ore studied Hamilton connected graphs with any nonadjacent two vertices.
令G(V,E)是简单图,Ore研究了不相邻两点情况的哈密尔顿连通图。 - 20、
Fiedler gives a remarkable result on the structure of the eigenvectors of G corresponding to its second smallest eigenvalue for G being a simple graph.
若G为简单图,关于G的对应次小特征值的特征向量的结构,Fiedler给出一个值得注意的结论。 - 21、
In the present paper, we shall give some sufficient conditions to determine whether a given simple graph will be of class one and establish a few results about △-critical graphs.
本文给出了第一类图的几个充分条件,并对△-临界图建立了一些结果。 - 22、
The sufficient property that Hamilton Circuit exists in the special and simple graph with 4 nodes is discussed. A conclusion is made that the ( 2 k-1)-canonical and simple graph with 4 nodes are Hamilton Graph.
讨论了特殊的4k(k>1)个结点的简单图中存在Hamilton回路的充分性,并由此提出:具有4k个结点的(2k-1)正则简单图都是Hamilton图。 - 23、
Let G be an ( k-1)-edge connected and k-regular simple graph, and F is an edge set of G with| F| ≤ k-1.In this paper, we prove that G-F has complete matching if G has a complete matching.
设G是k正则(k-1)-边连通的简单图,F是G的一个边集且F≤k-1。本文证明了如下结论:如果G有完美匹配,则G-F也有完美匹配。 - 24、
Proposition 6.1 H is a simple graph.
命题6.1H是一个图。 - 25、
Let G be a simple graph of order n.
设G是n阶简单图。 - 26、
In graph theory, a tree is a simple graph with no circles.
在图论中,树是一个不含圈的简单连通图。
最新更新词汇: dynamic memorypossum oakeastern cottontailstring pointerfirst angle systemRiver Styxroad runneratomic power station
更新时间:2026-03-25 00:38
更新时间:2026-03-25 00:38

