Titlebook: Generalized Connectivity of Graphs; Xueliang Li,Yaping Mao Book 2016 The Author(s) 2016 Connectivity of Graphs.open problems.conjectures.r

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Maximum Generalized Local Connectivity,In this chapter, we introduce the results on the extremal problems of the generalized connectivity and generalized edge-connectivity.

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Strategic Management and the Computer,enever needed. All graphs considered in this book are finite, simple, and undirected, unless otherwise stated. We follow the graph theoretical terminology and notation of [., .] for all those not defined here.

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N. Joglar,J.L. Risco,A. Díaz,J.M. Colmenar a positive integer ., the . is to determine sharp bounds for (1) . and (2) ., as . ranges over the class ., and characterize the extremal graphs. The Nordhaus-Gaddum-type relations have received wide attention; see a survey paper [.] by Aouchiche and Hansen.

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Introduction,enever needed. All graphs considered in this book are finite, simple, and undirected, unless otherwise stated. We follow the graph theoretical terminology and notation of [., .] for all those not defined here.

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Algorithm and Complexity,e have seen in the last chapter, even for some very special graphs, it is very hard to get the exact values of their generalized .-connectivity for general .. A natural question is whether there is a polynomial-time algorithm to get the parameters ..(.) and .. In this chapter, we study the complexity of generalized connectivity.

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