Discrete Mathematics
Hamiltonian properties of domination-critical graphs
Journal of Graph Theory
Critical concepts in domination
Discrete Mathematics - Topics on domination
The maximum number of edges in a minimal graph of diameter 2
Journal of Graph Theory
The diameter of domination k-critical graphs
Journal of Graph Theory
Independence and hamiltonicity in 3-domination-critical graphs
Journal of Graph Theory
Hamiltonicity in 3-domination-critical graphs with &agr; = &dgr; + 2
Discrete Applied Mathematics
Some properties of 3-domination-critical graphs
Discrete Mathematics
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A set S of vertices in a graph G is a total dominating set of G if every vertex of G is adjacent to some vertex in S. The minimum cardinality of a total dominating set of G is the total domination number @c"t(G) of G. The graph G is total domination edge critical if for every edge e in the complement of G, @c"t(G+e)