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- W2533973288 abstract "The n-dimensional folded hypercube FQ n is an important variance of the hypercube Q n . It has many attractive properties and has received many researchers' extensive attention. In this paper, we discuss two kinds of local-connectivity based on the folded hypercube network FQ„: local k-sub-folded-hypercube-connectivity and local sub-folded-hypercube-connectivity. Each k-sub-folded-hypercube FQ k contains less than 2k−1 faulty nodes in a local k-sub-folded-hypercube-connectivity FQ„, and all the non-faulty nodes in FQ k make a connected graph. For each k-sub-folded-hypercube FQ k of FQ n , where k ≥ 1, there is an h-dimensional sub-folded-hypercube FQ h containing FQ k (thus h ≥ k) such that FQ h is local h-sub-folded-hypercube connected in a local sub-folded-hypercube-connectivity FQ„. We lead two theorems by the definition of local connectivity and show that a locally connected FQ n with a large number of faulty nodes is also globally connected. By the results of this paper, the fault tolerant capability of FQ n is improved greatly." @default.
- W2533973288 created "2016-10-28" @default.
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- W2533973288 creator A5036687874 @default.
- W2533973288 date "2012-10-01" @default.
- W2533973288 modified "2023-09-27" @default.
- W2533973288 title "Local-connectivity on FQ<inf>n</inf> with a large number of faulty nodes" @default.
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- W2533973288 doi "https://doi.org/10.1109/icaci.2012.6463193" @default.
- W2533973288 hasPublicationYear "2012" @default.
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