Displaying similar documents to “Counting Maximal Distance-Independent Sets in Grid Graphs”

The Well-Covered Dimension Of Products Of Graphs

Isaac Birnbaum, Megan Kuneli, Robyn McDonald, Katherine Urabe, Oscar Vega (2014)

Discussiones Mathematicae Graph Theory

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We discuss how to find the well-covered dimension of a graph that is the Cartesian product of paths, cycles, complete graphs, and other simple graphs. Also, a bound for the well-covered dimension of Kn × G is found, provided that G has a largest greedy independent decomposition of length c < n. Formulae to find the well-covered dimension of graphs obtained by vertex blowups on a known graph, and to the lexicographic product of two known graphs are also given.

Kasteleyn cokernels.

Kuperberg, Greg (2002)

The Electronic Journal of Combinatorics [electronic only]

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Some new formulas for π .

Almkvist, Gert, Krattenthaler, Christian, Petersson, Joakim (2003)

Experimental Mathematics

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Comparison of algorithms in graph partitioning

Alain Guénoche (2008)

RAIRO - Operations Research - Recherche Opérationnelle

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We first describe four recent methods to cluster vertices of an undirected non weighted connected graph. They are all based on very different principles. The fifth is a combination of classical ideas in optimization applied to graph partitioning. We compare these methods according to their ability to recover classes initially introduced in random graphs with more edges within the classes than between them.