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On conflict-free connection of graphs

  • Published:2019-02 Issue: Volume:255 Page:167-182
  • ISSN:0166-218X
  • Container-title:Discrete Applied Mathematics
  • language:en
  • Short-container-title:Discrete Applied Mathematics

Author:

Chang Hong,Huang Zhong,Li Xueliang,Mao YapingORCID,Zhao Haixing

Funder

NSFC

NSFQH

Publisher

Elsevier BV

Subject

Applied Mathematics,Discrete Mathematics and Combinatorics

Reference31 articles.

1. A graph and its complement with specified properties I: Connectivity;Akiyama;J. Math. Math. Sci.,1979

2. A survey of Nordhaus–Gaddum type relations;Aouchiche;Discrete Appl. Math.,2013

3. Deterministic conflict-freecoloring for intervals: From offline to online;Bar-Noy;ACM Trans. Algorithms,2008

4. Graph Theory;Bondy,2008

5. H. Chang, T. Doan, Z. Huang, S. Jendrol’, X. Li, I. Schiermeyer, Graphs with conflict-free connection number two. arXiv:1707.01634v2 [math.CO].

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1. Conflict-Free Connection Number of Graphs with Four Bridges;Graphs and Combinatorics;2023-04-15

2. Upper Boundsand Extreme Results for Conflict-free Vertexconnection Number;Journal of Physics: Conference Series;2021-08-01

3. On the k -Component Independence Number of a Tree;Discrete Dynamics in Nature and Society;2021-06-05

4. Conflict-free Connection Number and Independence Number of a Graph;Acta Mathematicae Applicatae Sinica, English Series;2021-04

5. Some results on strong conflict-free connection number of graphs;Discrete Mathematics, Algorithms and Applications;2021-01-09
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