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作 者:Gui-Juan Wang Cheng-Kuan Lin Jian-Xi Fan Jing-Ya Zhou Bao-Lei Cheng
机构地区:[1]School of Computer Science and Technology,Soochow University,Suzhou 215006,China [2]School of Computer Science and Technology,Qilu University of Technology(Shandong Academy of Sciences)Jinan 250353,China [3]College of Mathematics and Computer Science,Fuzhou University,Fuzhou 350108,China
出 处:《Journal of Computer Science & Technology》2020年第5期1064-1083,共20页计算机科学技术学报(英文版)
基 金:supported by the National Natural Science Foundation of China under Grant Nos.U1905211,61572337,and 61972272;Jiangsu Planned Projects for Postdoctoral Research Funds under Grant No.1701173B;Application Foundation Research of Suzhou of China under Grant No.SYG201653;a project funded by the Priority Academic Program Development of Jiangsu Higher Education Institutions.
摘 要:BCube is one kind of important data center networks.Hamiltonicity and Hamiltonian connectivity have significant applications in communication networks.So far,there have been many results concerning fault-tolerant Hamiltonicity and fault-tolerant Hamiltonian connectivity in some data center networks.However,these results only consider faulty edges and faulty servers.In this paper,we study the fault-tolerant Hamiltonicity and the fault-tolerant Hamiltonian connectivity of BCube(n,k)under considering faulty servers,faulty links/edges,and faulty switches.For any integers n≥2 and k≥0,let BCn,k be the logic structure of BCube(n,k)and F be the union of faulty elements of BCn,k,Let fv/fe,and fs be the number of faulty servers,faulty edges,and faulty switches of BCiLbe(n,k),respectively.We show that BCnik-F is fault-tolerant Hamiltonian if fv+fe+(n-1)/s≤(n-1)(k+1)-2 and BCn,k-F is fault-tolerant Hamiltonian-connected ifv,+fe+(n-1)fs≤(n-1)(k+1)-3.To the best of our knowledge,this paper is the first work which takes faulty switches into account to study the fault-tolerant Hamiltonicity and the fault-tolerant Hamiltonian connectivity in data center networks.
关 键 词:data center network BCube FAULT-TOLERANCE HAMILTONICITY Hamiltonian connectivity
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