Mathematical Research Data Initiative
Main page
Recent changes
Random page
Help about MediaWiki
Create a new Item
Create a new Property
Create a new EntitySchema
Merge two items
In other projects
Discussion
View source
View history
Purge
English
Log in

On the bounds for the ultimate independence ratio of a graph

From MaRDI portal
Publication:1923515
Jump to:navigation, search

DOI10.1016/0012-365X(93)E0171-YzbMath0857.05049MaRDI QIDQ1923515

Xuding Zhu

Publication date: 7 October 1996

Published in: Discrete Mathematics (Search for Journal in Brave)


zbMATH Keywords

fractional chromatic numberindependence numberindependent setstar chromatic numberCartesian productindependence ratioultimate independence


Mathematics Subject Classification ID

Extremal problems in graph theory (05C35)


Related Items (6)

On the ultimate independence ratio of a graph ⋮ On the ultimate normalized chromatic difference sequence of a graph ⋮ Asymptotic values of the Hall-ratio for graph powers ⋮ Coloring graphs by translates in the circle ⋮ Adaptable chromatic number of graph products ⋮ Independence ratios of graph powers



Cites Work

  • The chromatic difference sequence of the Cartesian product of graphs
  • Homomorphisms of 3-chromatic graphs
  • The chromatic difference sequence of a graph
  • Independence ratios of graph powers
  • On the ultimate independence ratio of a graph
  • A note on the star chromatic number
  • Star chromatic number
  • Analogues of the Shannon Capacity of a Graph
  • Star chromatic numbers and products of graphs
  • On the Shannon capacity of a graph
  • Unnamed Item




This page was built for publication: On the bounds for the ultimate independence ratio of a graph

Retrieved from "https://portal.mardi4nfdi.de/w/index.php?title=Publication:1923515&oldid=14350811"
Tools
What links here
Related changes
Special pages
Printable version
Permanent link
Page information
MaRDI portal item
This page was last edited on 1 February 2024, at 15:01.
Privacy policy
About MaRDI portal
Disclaimers
Imprint
Powered by MediaWiki