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On structure and substructure fault tolerance of star networks
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On structure and substructure fault tolerance of star networks
On structure and substructure fault tolerance of star networks
Journal Article

On structure and substructure fault tolerance of star networks

2023
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Overview
Let H and M be two connected subgraphs of an interconnection network G . If the removal of any minimum H -structure-cut (resp. H -substructure-cut) isolates a component isomorphic to M , then G is said to be super H | M -connected (resp. super sub - H | M - connected ). Furthermore, if the removal of any minimum H -structure-cut (resp. minimum H -substructure-cut) splits G into exactly two components, one of which is isomorphic to M , then G is said to be hyper H | M -connected (resp. hyper sub - H | M - connected ). The n -dimensional star network S n is one of alternative interconnection networks for multiprocessor systems. Let n ≥ 4 . In this paper, we prove that S n is hyper H | K 1 -connected and hyper sub- H | K 1 -connected for H ∈ { K 1 , r , P 5 } and 1 ≤ r ≤ n - 3 , S n is hyper P 4 | K 1 , 1 -connected and hyper sub- P 4 | K 1 , 1 -connected, S n with n ≥ 5 is super C 6 | K 1 -connected, and S n is hyper sub- C 6 | K 1 -connected, where K 1 is the complete graph on one vertex and K 1 , r is a star on 1 + r vertices, P k is a path on k vertices and C 6 is a cycle on 6 vertices.