Sufficient conditions for maximally connected dense graphs
Discrete Mathematics
On the number of edges of quadrilateral-free graphs
Journal of Combinatorial Theory Series B
Discrete Mathematics
Graphs of diameter two with no 4-circuits
Discrete Mathematics
Graphs and Digraphs, Fourth Edition
Graphs and Digraphs, Fourth Edition
A lower bound on the order of regular graphs with given girth pair
Journal of Graph Theory
Connectivity of Regular Directed Graphs with Small Diameters
IEEE Transactions on Computers
Superconnectivity of regular graphs with small diameter
Discrete Applied Mathematics
On the connectivity and superconnected graphs with small diameter
Discrete Applied Mathematics
Adjacency matrices of polarity graphs and of other C4-free graphs of large size
Designs, Codes and Cryptography
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A maximally connected graph of minimum degree @d is said to be superconnected (for short super-@k) if all disconnecting sets of cardinality @d are the neighborhood of some vertex of degree @d. Sufficient conditions on the diameter to guarantee that a graph of odd girth g and even girth h=g+3 is super-@k are stated. Also polarity graphs are shown to be super-@k.