Chinese Journal of Network and Information Security ›› 2017, Vol. 3 ›› Issue (9): 40-46.doi: 10.11959/j.issn.2096-109x.2017.00193

• Papers • Previous Articles     Next Articles

Fault tolerance of balanced hypercubes

Xin-xin ZHANG1,2,Li XU1,2(),Li-mei LIN1,2,3   

  1. 1 School of Mathematics and Computer Science,Fujian Normal University,Fuzhou 350007,China
    2 Fujian Provincial Key Laboratory of Network Security and Cryptology,Fuzhou 350007,China
    3 College of Computer and Information Science,Fujian Agriculture and Forestry University,Fuzhou 350002,China
  • Revised:2017-08-17 Online:2017-09-01 Published:2017-10-18
  • Supported by:
    The National Natural Science Foundation of China(61771140);The National Natural Science Foundation of China(U1405255);The National Natural Science Foundation of China(61702100);Fuzhou Science and Technology Bureau Project(2015-G-59);University Industry Cooperation of Major Science and Technology Project of Fujian Province(2017H6005);Fujian Provincial Education Department Project(JAT160123);Post-doctoral Science Foundation of China(2017M612107)

Abstract:

Fault tolerance is one of the important ways to measure the reliability of multiprocessor interconnection networks.g-restricted edge connectivity and g-restricted connectivity can ensure every remaining component is disconnected ,the number of neighbors of vertex is no less than g,which can measure the fault tolerance and reliability of multiprocessor and multichannel system more accurately.Balanced hypercubes is a variant of the hypercube,which has some specific topological properties,it can better meet the needs of the multiprocessor system and many new networks.The {1,2}-restricted edge connectivity and the {1,2}-restricted connectivity of balanced hypercubes were proposed,which could enrich the evaluation system of network fault tolerance and reliability in balanced hypercubes topology and it laid a good foundation for the fault diagnosis algorithm of balances hypercube.

Key words: fault tolerance, restricted connectivity, restricted edge-connectivity, balanced hypercubes

CLC Number: 

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