On the chromatic number of (P5, K2,)-free graphs
Author:
Funder
DAAD
Publisher
Elsevier BV
Subject
Applied Mathematics,Discrete Mathematics and Combinatorics
Reference8 articles.
1. Dominating cliques in P5-free graphs;Bacsó;Period. Math. Hungar.,1990
2. Perfect Coloring and Linearly χ-Bound P6-free Graphs;Choudum;J. Graph Theory,2006
3. The Strong Perfect Graph Theorem;Chudnovsky;Ann. of Math.,2006
4. Graph theory and probability;Erdős;Canad. J. Math.,1959
5. On graphs without P5 and P5¯;Fouquet;Discrete Math.,1995
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1. On the chromatic number of $$P_5$$-free graphs with no large intersecting cliques;Journal of Combinatorial Optimization;2023-10
2. A Tight Linear Bound to the Chromatic Number of $$(P_5, K_1+(K_1\cup K_3))$$-Free Graphs;Graphs and Combinatorics;2023-04-04
3. On the chromatic number of some P5-free graphs;Discrete Mathematics;2022-10
4. On the Chromatic Number of (<i>P</i><sub>5</sub>, <i>C</i><sub>5</sub>, Cricket)-Free Graphs;Engineering;2022
5. Polynomial $$\chi $$ χ -Binding Functions and Forbidden Induced Subgraphs: A Survey;Graphs and Combinatorics;2019-01
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