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A. Berry and J.-P. Bordat. Clique minimal separator decomposition. Research Report 97-213, LIRMM, 1997. 94

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This paper is cited in the following contexts:
Graph Extremities and Minimal Separation - Berry (2003)   Self-citation (Berry)   (Correct)

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A. Berry and J.-P. Bordat. Clique minimal separator decomposition. Research Report 97-213, LIRMM, 1997. 94


Representing a Concept Lattice By a Graph - Berry, Sigayret (2004)   Self-citation (Berry)   (Correct)

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A. Berry and J.-P. Bordat. Clique minimal separator decomposition. Research Report 97213, LIRMM (1997).


Representing a Concept Lattice By a Graph - Berry, Sigayret (2002)   Self-citation (Berry)   (Correct)

....minimal separator of G, de ning components C 1 ; C 2 ; C k . Replace G with G 1 = G(C 1 [ N(C 1 ) G 2 = G(C 2 [ N(C 2 ) and G k = G(C k [ N(C k ) This decomposition has the remarkable property that it distributes the minimal separators into the subgraphs it de nes. Property 5. 2 ([6]) Let G be a graph, let S be a clique minimal separator of G, let S(G) be the set of minimal separators of G. After a decomposition step of G by S, the elements of S(G) fSg are partitioned into the subgraphs obtained. 5.2 Minimal separator decomposition of a co bipartite graph In the case of ....

A. Berry and J.-P. Bordat. Clique minimal separator decomposition. Research Report 97213, LIRMM, 1997.

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