The 2-good-neighbor connectivity and 2-good-neighbor diagnosability of bubble-sort star graph networks
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文摘
Connectivity plays an important role in measuring the fault tolerance of interconnection networks. The gg-good-neighbor connectivity of an interconnection network GG is the minimum cardinality of gg-good-neighbor cuts. Diagnosability of a multiprocessor system is one important study topic. A new measure for fault diagnosis of the system restrains that every fault-free node has at least gg fault-free neighbor vertices, which is called the gg-good-neighbor diagnosability of the system. As a famous topology structure of interconnection networks, the nn-dimensional bubble-sort star graph BSnBSn has many good properties. In this paper, we prove that 2-good-neighbor connectivity of BSnBSn is 8n−228n−22 for n≥5n≥5 and the 22-good-neighbor connectivity of BS4BS4 is 8; the 22-good-neighbor diagnosability of BSnBSn is 8n−198n−19 under the PMC model and MM∗∗ model for n≥5n≥5.

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