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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指數(shù)

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

試驗(yàn)

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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側(cè)面左右

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.

傀儡

過份

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.

assent

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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