A Theorem on k -Saturated Graphs
A. Hajnal
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Source: Crossref
Published: Jan 1, 1965
DOI: 10.4153/cjm-1965-072-1
Open original source ↗Source abstract
In this paper we consider finite graphs without loops and multiple edges. A graph is considered to be an ordered pair 〈G, *〉 where G is a finite set the elements of which are called the vertices of while * is a subset of [ G ] 2 (where [ G ] 2 is the set of all subsets of two elements of G ). The elements of * are called the edges of . If { P , Q } ∊ *, we say that Q is adjacent to P . The degree of a vertex is the number of vertices adjacent to it. Let k be an integer. We say that is the complete k - graph if G has k elements and * = [ G ] 2 .
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