Results 181 to 189 of about 1,265 (189)
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A comparison between 1-factor count and resonant pattern count in plane non-bipartite graphs
Journal of Mathematical Chemistry, 2005zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Zhang, Heping, He, Jinghua
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The connectivity of matching transformation graphs of cubic bipartite plane graphs.
Ars Comb., 2001Let \(G\) be a cubic bipartite plane graph that has a perfect matching. It is shown that for any perfect matching \(M\) of \(G\), some face of \(G\) is \(M\)-alternating. Conversely, every face of \(G\) is \(M\)-alternating for some perfect matching \(M\) of \(G\). As proved by \textit{D. Wang} [J. Math.
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A Simple Linear Time Algorithm for Finding Even Triangulations of 2-Connected Bipartite Plane Graphs
2002Recently, Hoffmann and Kriegel proved an important combinatorial theorem [4]: Every 2-connected bipartite plane graph G has a triangulation in which all vertices have even degree (it's called an even triangulation). Combined with a classical Whitney's Theorem, this result implies that every such a graph has a 3-colorable plane triangulation. Using this
Huaming Zhang, Xin He 0005
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Regular Coronoids and Ear Decompositions of Plane Elementary Bipartite Graphs
2007A connected bipartite graph is called elementary (or normal) if its every edge is contained in some perfect matching. In rho classification of coronoids due to Cyvin et al., normal coronoids are divided into two types: regular and half essentially disconnected.
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Kekule patterns and Clar patterns in bipartite plane graphs
Journal of Chemical Information and Computer Sciences, 1995Peter E. John, Horst Sachs, Maolin Zheng
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Bipartite Graph based Multi-view Clustering
IEEE Transactions on Knowledge and Data Engineering, 2020Lusi Li, Haibo He
exaly
An Upper Bound on the Number of Edges in an Almost Planar Bipartite Graph
Journal of Mathematical Sciences, 2014D V Karpov, Karpov D V
exaly
Non 3-Choosable Bipartite Graphs and The Fano Plane.
Ars Comb., 2005Shannon L. Fitzpatrick +1 more
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