Vertex-Distinguishing E-total coloring of complete bipartite graph K7,n when n ≥ 978

被引：0

作者：

Chen, Xiang'en ^{[1
]}

机构：

[1] College of Mathematics and Statistics, Northwest Normal University, Lanzhou,730070, China

来源：

IAENG International Journal of Applied Mathematics | 2020年 / 50卷 / 01期

基金：

中国国家自然科学基金;

关键词：

Adjacent vertices - Chromatic number - Complete bipartite graphs - Graph - Graph G - Total chromatic number - Total coloring;

D O I：

暂无

中图分类号：

学科分类号：

摘要：

引用

页码：43 / 46

共 27 条

[21] Vertex-distinguishing IE-total Coloring of K4,4,p(p≥1008)
Chen Xiang'en
Ma Jingjing
JOURNAL OF ELECTRONICS & INFORMATION TECHNOLOGY, 2020, 42 (12) : 3068 - 3073
[22] Vertex-distinguishing IE-total Coloring of K4,4,p(p≥1008)
K4,4,p的点可区别的IE-全染色
Chen, Xiang'en (chenxe@nwnu.edu.cn), 1600, Science Press (42):
[23] EVERY LINK IS A BOUNDARY OF A COMPLETE BIPARTITE GRAPH K-2,K-n
Jang, Yongjun
Jeon, Sang-Min
Kim, Dongseok
KOREAN JOURNAL OF MATHEMATICS, 2012, 20 (04): : 403 - 414
[24] THE LINEAR 6-ARBORICITY OF THE COMPLETE BIPARTITE GRAPH K-m,K-n
He, Shengjie
Zuo, Liancui
DISCRETE MATHEMATICS ALGORITHMS AND APPLICATIONS, 2013, 5 (04)
[25] Decompositions of λ-fold complete bipartite 3-uniform hypergraphs λKn,n(3) into hypergraph K4(3) - e
Zhao, Hongtao
Zhang, Qingyun
UTILITAS MATHEMATICA, 2020, 115 : 227 - 237
[26] yA fundamental result of Extremal Graph Theory is the Hajnal Szemeredi theorem, which states that if k divides n then any graph G on n vertices with minimum degree 8(G) > (k 1)n/k contains a perfect Kk-packing, i.e. a spanning collection of vertexdisjoint k-cliques. This paper considers a conjecture of Fischer [4] on a multipartite analogue of this theorem. Suppose V1,., Vk are disjoint sets of n vertices each, and G is a k-partite graph on vertex classes V1, Vk (that is, G is a graph on the vertex set U " " U Vk such that no edge of G has both endvertices in the same 17j). We define the A multipartite Hajnal-Szemeredi theorem
Keevash, Peter
Mycroft, Richard
JOURNAL OF COMBINATORIAL THEORY SERIES B, 2015, 114 : 187 - 236
[27] Clinical MRI of the abdomen. Why, how, when N.C. Gourtsoyiannis (Ed.)Springer-Verlag Berlin Heidelberg 2011 ISBN: 978-3-540-85688-7 e-ISBN: 978-3-540-85689-4 DOI: 10.1007/978-3-540-85689-4
G. Beluffi
La radiologia medica, 2012, 117 (5) : 896 - 897

← 1 2 3 →