摘要
图G的一个k-(d,1)-全标号是一个映射f:V(G)UE(G)→︱0,1,…,︱使得任意2个相邻的点和相邻的边有不同的值,且任一对相关联的点和边的值的差的绝对值至少为d.G的(d,1)-全标号数定义为λrd(G)有一个k-(d,1)-全标号的最小的k值,得到了轮图的(2,1)-全标号.
The (d,1) -total labelling number λd^T(G) of a graph G is the width of the smallest range of integers that suffices to label the vertices and edges of G such that no two adjacent vertices or two adjacent edges have the same labels and the difference between the labels of a vertex and its incident edges is at least d.The (2,1)-total labelling numbers of Wheel graphs were presented.
出处
《内蒙古民族大学学报(自然科学版)》
2009年第6期615-616,共2页
Journal of Inner Mongolia Minzu University:Natural Sciences
关键词
(d
1)-全标号
距离2标号
轮图
(d,1)-total labelling
Distance two labelling
Wheel graphs