A graph with at least two vertices is matching covered if it is connected and each edge lies in some perfect matching. A matching covered graph G is extremal if the number of perfect matchings of G is equal to the dimension of the lattice spanned by the set of incidence
β¦ LIBER β¦
Graphs of Non-Crossing Perfect Matchings
β Scribed by C. Hernando; F. Hurtado; Marc Noy
- Publisher
- Springer Japan
- Year
- 2002
- Tongue
- English
- Weight
- 256 KB
- Volume
- 18
- Category
- Article
- ISSN
- 0911-0119
No coin nor oath required. For personal study only.
π SIMILAR VOLUMES
Graphs with independent perfect matching
β
Marcelo H. de Carvalho; ClΓ‘udio L. Lucchesi; U. S. R. Murty
π
Article
π
2004
π
John Wiley and Sons
π
English
β 241 KB
Random Lifts Of Graphs: Perfect Matching
β
Nathan Linial*; Eyal Rozenman
π
Article
π
2005
π
Springer-Verlag
π
English
β 265 KB
Graphs of Triangulations and Perfect Mat
β
M.E. Houle; F. Hurtado; M. Noy; E. Rivera-Campo
π
Article
π
2005
π
Springer Japan
π
English
β 139 KB
Perfect Matchings of Generalized Polyomi
β
Chen Rong Si
π
Article
π
2005
π
Springer Japan
π
English
β 157 KB
Perfect matchings in regular bipartite g
β
P. Katerinis; N. Tsikopoulos
π
Article
π
1996
π
Springer Japan
π
English
β 356 KB
Z-transformation graphs of perfect match
β
Heping Zhang; Fuji Zhang; Haiyuan Yao
π
Article
π
2004
π
Elsevier Science
π
English
β 343 KB
Let G be a plane bipartite graph with at least two perfect matchings. The Z-transformation graph, ZF (G), of G with respect to a speciΓΏc set F of faces is deΓΏned as a graph on the perfect matchings of G such that two perfect matchings M1 and M2 are adjacent provided M1 and M2 di er only in a cycle t