1) Gauss integral directed graph
高斯整谱图
2) guassian integral directed graph
高斯整谱有向图
3) Guassian Integral Graph
高斯整图
4) integral graph
整谱图
1.
Cocktail party graphs G=CP(n)=K2n-nK2 is an integral graph.
设图G是一个简单图,图G的补图记为G,如果G的谱完全由整数组成,就称G是整谱图。
2.
Based on the study of the bipartite semiregular graph and characteristic multinomial formula of bipartite graph,the necessary and sufficient conditions for some classes of integral graphs are obtained,and some special graphs are given.
研究二部半正则图的补图、二部补图的特征多项式公式 ,给出几个特殊图类的谱 ,得到几类整谱图的充要条件及一些新的整谱图类 。
3.
By using the operator generalized line graphs on some integral graphs,a series of infinite integral graphs is constructed.
对一些整谱图,运用一种全新的广义线图算子方法,构造出了一系列无穷多个新的整谱图。
5) integral graphs
整谱图
1.
Cocktail party graphs CP(n)=K_(2n)-nK_2 and complete bipartite graphs K_aa all are integral graphs.
图G是一个简单,图G的补图记为G,如果G的谱完全由整数组成,就称G是整谱图,鸡尾酒会图CP (n)=K_(2n)-nK_2(K_(2n)是完全图)和完全二部图K_(a,a)都是整谱图。
2.
Cocktail party graphs CP(n)=K2n-nK2 and complete bipartite graphs Ka,a all are integral graphs[1].
设图G是一个简单图,图G的补图记为■,如果G的谱都是整数,就称G是整谱图。
6) integration map
整合图谱
1.
A total of 411 quantitative trait loci(QTL) conferring grain yield and its components of maize was collected and analyzed using bioinformatics tool,and the integration map containing 221 QTL was constructed by BioMercator 2.
1软件构建出含221个QTL的整合图谱。
补充资料：高斯型谱带
分子式：
CAS号：
性质：用高斯函数描写的一类带型，可写成：F(ν-ν0)=(a/)exp[-a2(v-v0)2]式中a-1与带宽成比例，v0为谱带峰高极大处的频率
CAS号：
性质：用高斯函数描写的一类带型，可写成：F(ν-ν0)=(a/)exp[-a2(v-v0)2]式中a-1与带宽成比例，v0为谱带峰高极大处的频率
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