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Classic Papers in Combinatorics || A Characterization of Perfect Graphs

✍ Scribed by Gessel, Ira; Rota, Gian-Carlo


Book ID
118168054
Publisher
Birkhäuser Boston
Year
2009
Weight
671 KB
Category
Article
ISBN
0817648429

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📜 SIMILAR VOLUMES


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Let u(G) and i(G) be the domination number and independent domination number of a graph G. respectively. Sumner and Moore [8] define a graph G to be domination perfect if y( H) = i( H), for every induced subgraph H of G. In this article, we give a finite forbidden induced subgraph characterization o

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Let G be a plane bipartite graph which admits a perfect matching and with distinguished faces called holes. Let MG denote the perfect matchings graph: its vertices are the perfect matchings of G, two of them being joined by an edge, if and only if they di er only on an alternating cycle bounding a f