Superconnectivity of bipartite digraphs and graphs
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Publication:1292813
DOI10.1016/S0012-365X(99)90041-9zbMath0933.05089OpenAlexW4213246652MaRDI QIDQ1292813
Publication date: 9 August 1999
Published in: Discrete Mathematics (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1016/s0012-365x(99)90041-9
Related Items (16)
Sufficient conditions for \(k\)-restricted edge connected graphs ⋮ Sufficient Conditions for Maximally k-Isoperimetric Edge Connectivity of Graphs ⋮ A characterization of graphs by codes from their incidence matrices ⋮ Sufficient conditions for a graph to be super restricted edge-connected ⋮ Restricted arc-connectivity of generalized \(p\)-cycles ⋮ On the superconnectivity and the conditional diameter of graphs and digraphs ⋮ Super-connected and hyper-connected jump graphs ⋮ Vertex-transitive graphs that remain connected after failure of a vertex and its neighbors ⋮ Inverse degree and super edge-connectivity ⋮ Sufficient conditions for \(\lambda _k\)-optimality in triangle-free graphs ⋮ Neighborhood conditions for graphs to be super restricted edge connected ⋮ Sufficient conditions for super \(k\)-restricted edge connectivity in graphs of diameter 2 ⋮ All (k;g)‐cages are edge‐superconnected ⋮ Sufficient conditions for super-arc-strongly connected oriented graphs ⋮ A neighborhood condition for graphs to be maximally \(k\)-restricted edge connected ⋮ Sufficient conditions for bipartite graphs to be super-\(k\)-restricted edge connected
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