Domination In Graphs Theory And Applications
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Domination in Graphs Theory and Applications
In this chapter we collect some basic definitions and the-orems on graphs and hypergraphs which are needed for the subse-quent chapters. For graph theoretic terminology we refer to Chartrand and Lesniak [8] and for hypergraphs, we basically use the terminology of Berge [4, 5]. In Section 1.2 we give a brief outline of the basic definitions in graph theory and present the concept of minimal and maximal P-sets, where Pis a graph theoretic property concerning subsets of the vertex set V. In Section 1.3 we give a brief outline of the basic definitions in hypergraph theory, and in section 1.4 we present the fundamentals of domination in graphs and list some of the theo-rems that we use in subsequent chapters. In Section 1.5 we deal with algorithmic aspects, complexity results and NP-completeness. In Section 1.6 we present an overview of the organization of the remaining chapters of the book.
Fundamentals of Domination in Graphs
"Provides the first comprehensive treatment of theoretical, algorithmic, and application aspects of domination in graphs-discussing fundamental results and major research accomplishments in an easy-to-understand style. Includes chapters on domination algorithms and NP-completeness as well as frameworks for domination."
Fundamentals of Domination in Graphs
"Provides the first comprehensive treatment of theoretical, algorithmic, and application aspects of domination in graphs-discussing fundamental results and major research accomplishments in an easy-to-understand style. Includes chapters on domination algorithms and NP-completeness as well as frameworks for domination."