## Abstract Let __G__ be a connected __k__βregular bipartite graph with bipartition __V__(__G__)β=β__X__ βͺ __Y__ and adjacency matrix __A__. We say __G__ is detβextremal if __per__ (__A__)β=β|__det__(A)|. Detβextremal __k__βregular bipartite graphs exist only for __k__β=β 2 or 3. McCuaig has charac
Amalgams of Cubic Bipartite Graphs
β Scribed by Domenico Labbate
- Book ID
- 111579092
- Publisher
- Springer
- Year
- 2004
- Tongue
- English
- Weight
- 119 KB
- Volume
- 32
- Category
- Article
- ISSN
- 0925-1022
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π SIMILAR VOLUMES
In the paper two (a local and an expanding) inductive definitions of the class of all simple connected bipartite cubic graphs are given. ## 0. ~n~~uction We shall use the notions and notations from [l, 31. An inductive definition of a class Cn(S?'; 9) is local iff for each rule from 9 the part of
The class of 3-connected bipartite cubic graphs is shown to contain a oon-Hamiltonian graph with only 78 vertices and to have a shortness exponent less than one. In this paper, a graph is a simple undirected gaph and a subgraph is an induced subgraph. For a~ay graph G, v(G) denotes the number of ve