Plane Multigraphs with One-Bend and Circular-Arc Edges of a Fixed Angle
Abstract
References
Recommendations
A note on the Hadwiger number of circular arc graphs
The intention of this note is to motivate the researchers to study Hadwiger's conjecture for circular arc graphs. Let @h(G) denote the largest clique minor of a graph G, and let @g(G) denote its chromatic number. Hadwiger's conjecture states that @h(G)>=...
The clique operator on circular-arc graphs
A circular-arc graphG is the intersection graph of a collection of arcs on the circle and such a collection is called a model of G. Say that the model is proper when no arc of the collection contains another one, it is Helly when the arcs satisfy the ...
Self-clique Helly circular-arc graphs
A clique in a graph is a complete subgraph maximal under inclusion. The clique graph of a graph is the intersection graph of its cliques. A graph is self-clique when it is isomorphic to its clique graph. A circular-arc graph is the intersection graph of ...
Comments
Information & Contributors
Information
Published In
- Editors:
- Ryuhei Uehara,
- Katsuhisa Yamanaka,
- Hsu-Chun Yen
Publisher
Springer-Verlag
Berlin, Heidelberg
Publication History
Author Tags
Qualifiers
- Article
Contributors
Other Metrics
Bibliometrics & Citations
Bibliometrics
Article Metrics
- 0Total Citations
- 0Total Downloads
- Downloads (Last 12 months)0
- Downloads (Last 6 weeks)0
Other Metrics
Citations
View Options
View options
Get Access
Login options
Check if you have access through your login credentials or your institution to get full access on this article.
Sign in