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- W4230788600 abstract "Graph labelling is an assignment of labels to the vertices and/or edges of a graph with respect to certain restrictions and in accordance with certain predefined rules. The sumset of two non-empty sets A and B, denoted by A+B, is defined by A+B={a=b: ainA, binB}. Let X be a non-empty subset of the set Z and sP(X) be its power set. An textit{sumset labelling} of a given graph G is an injective set-valued function f: V(G)tosP_0(X), which induces a function f+: E(G)tosP_0(X) defined by f+(uv)=f(u)+f(v), where f(u)+f(v) is the sumset of the set-labels of the vertices u and v. This chapter discusses different types of sumset labeling of graphs and their structural characterizations. The properties and characterizations of certain hypergraphs and signed graphs, which are induced by the sumset-labeling of given graphs, are also done in this chapter." @default.
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- W4230788600 date "2020-01-01" @default.
- W4230788600 modified "2023-09-28" @default.
- W4230788600 title "Sumset Valuations of Graphs and Their Applications" @default.
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- W4230788600 doi "https://doi.org/10.4018/978-1-5225-9380-5.ch009" @default.
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