On computing a conditional edge-connectivity of a graph
Information Processing Letters
Generalized Measures of Fault Tolerance with Application to N-Cube Networks
IEEE Transactions on Computers
Performance Analysis of k-ary n-cube Interconnection Networks
IEEE Transactions on Computers
On super-edge-connected digraphs and bipartite digraphs
Journal of Graph Theory
Extraconnectivity of graphs with large girth
Discrete Mathematics - Special issue on graph theory and applications
Super-connectivity and super-edge-connectivity for some interconnection networks
Applied Mathematics and Computation
Graph Theory With Applications
Graph Theory With Applications
On reliability of the folded hypercubes
Information Sciences: an International Journal
On the edge-connectivity and restricted edge-connectivity of a product of graphs
Discrete Applied Mathematics
Substar Reliability Analysis in Star Networks
Information Sciences: an International Journal
Super-connected and super-arc-connected Cartesian product of digraphs
Information Processing Letters
Conditional matching preclusion sets
Information Sciences: an International Journal
Super p-restricted edge connectivity of line graphs
Information Sciences: an International Journal
Edge fault tolerance of graphs with respect to super edge connectivity
Discrete Applied Mathematics
Conditional connectivity of star graph networks under embedding restriction
Information Sciences: an International Journal
Hamiltonian properties of honeycomb meshes
Information Sciences: an International Journal
Edge-fault tolerance of hypercube-like networks
Information Processing Letters
Vulnerability of super edge-connected networks
Theoretical Computer Science
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Let G=(V,E) be a connected graph. G is said to be super edge connected (or super-@l for short) if every minimum edge cut of G isolates one of the vertex of G. A graph G is called m-super-@l if for any edge set S@?E(G) with |S|=