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New results on 3-domination critical graphs

✍ Scribed by Camino Balbuena, Adriana Hansberg


Book ID
113013748
Publisher
Springer
Year
2011
Tongue
English
Weight
274 KB
Volume
83
Category
Article
ISSN
0001-9054

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## Abstract A graph __G__ is 3‐domination critical if its domination number Ξ³ is 3 and the addition of any edge decreases Ξ³ by 1. Let __G__ be a 3‐connected 3‐domination critical graph of order __n__. In this paper, we show that there is a path of length at least __n__βˆ’2 between any two distinct ve

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Let Ξ΄, Ξ³, i and Ξ± be respectively the minimum degree, the domination number, the independent domination number and the independence number of a graph G. The graph G is 3-Ξ³-critical if Ξ³ = 3 and the addition of any edge decreases Ξ³ by 1. It was conjectured that any connected 3-Ξ³-critical graph satisf