Cellular Bipartite Graphs
✍ Scribed by Hans-Jürgen Bandelt; Victor Chepoi
- Publisher
- Elsevier Science
- Year
- 1996
- Tongue
- English
- Weight
- 310 KB
- Volume
- 17
- Category
- Article
- ISSN
- 0195-6698
No coin nor oath required. For personal study only.
📜 SIMILAR VOLUMES
For two integers a and b, we say that a bipartite graph G admits an (a, b)bipartition if G has a bipartition (X, Y ) such that |X| = a and |Y | = b. We say that two bipartite graphs G and H are compatible if, for some integers a and b, both G and H admit (a, b)-bipartitions. In this paper, we prove
## Abstract Given a fixed bipartite graph __H__, we study the asymptotic speed of growth of the number of bipartite graphs on __n__ vertices which do not contain an induced copy of __H__. Whenever __H__ contains either a cycle or the bipartite complement of a cycle, the speed of growth is ${{2}}^{\
Let 8 be a bipartite graph with edge set €and vertex bipartition M, N. The bichromaticity p ( 6) is defined as the maximum number p such that a complete bipartite graph on p vertices is obtainable from 5 by a sequence of identifications of vertices of M or vertices of N. Let p = max{lMI, IN\}. Hara
We describe here some properties of a class of graphs which extends the class of distance regular graphs: our graphs are bipartite and for cach vertex there exists an intersection array depending on the stable component of the vertex. Thus our graphs arc to distance regular graphs as bipartite regul