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Torus连接Petersen图互连网络及路由算法 被引量:5

Topology and Routing Algorithms of Torus Connected Petersen Graph Interconnect Network
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摘要 可扩展性和短直径是设计大规模并行计算机系统互连网络的两个重要因素。基于Petersen图的短直径和正规性和Torus拓扑结构的可扩展性,提出了一种新的互连网络拓扑结构,称为Torus连接Petersen图互连网络。该互连网络拓扑结构具有短直径、正规性、对称性和良好的扩展性。网络节点采用混合编码方法,使得路由算法设计简单。分别设计了基于混合编码的单播、广播路由算法。分析表明提出的互连网络具有较好的拓扑性质。 Two important issues in the design of interconnection networks for massively parallel computers are sealability and small diameter. A new interconnection network topology, called Torus Connected Petersen Graph(TCPH), was proposed. The TCPG network combines the small diameter and of petersen graph and the scalability of torus topology. The TCPG network has better properties, such as small diameter, regular, symmetry and the scalability. The nodes of the TCPG network adopt the hybrid coding scheme, which can make routing algorithms simple and efficient. Both unicasting and broadcasting routing algorithms were designed for the TCPG network, and it is based on the hybrid coding scheme. A detailed analysis shows that the TCPG network is a better interconnection network in the properties of topology and the performance of communication.
出处 《计算机科学》 CSCD 北大核心 2009年第3期78-81,85,共5页 Computer Science
基金 国家自然基金(90607008) 国家"863"计划(2007AA01Z111)资助
关键词 TORUS PETERSEN图 网络拓扑 节点编码 路由算法 Torus, Petersen graph, Network topology, Node coding, Routing algorithms
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参考文献18

  • 1Wu R-Y, Chang J G,Chen G-H. Node-disjoint paths in hierarchical hypereube networks[C]//20th International Parallel and Distributed Processing Symposium. April 2006:5
  • 2Hillis W D. The Connection Machine [M]. Cambridge, MA, MIT Press, 1985
  • 3Dally W, Towles B. Principles and Practices of Interconnection Networks[M]. San Francisco: Morgan Kaufmann Press, 2004
  • 4Grama A, Gupta A, Karypis G, et al. Introduction to Parallel Computing (Second Edition)[M]. Addison-Wesley Press, 2003
  • 5刘方爱,刘志勇,乔香珍.A practical interconnection network RP(k) and its routing algorithms[J].Science in China(Series F),2001,44(6):461-473. 被引量:6
  • 6Wang L,Chen Z P,Jiang X H. Ringed Petersen spheres connected hypercube intereonneetion networks[C]///10th IEEE International Conference on Engineering of Complex Computer Systems. June 2005: 127-131
  • 7Abachi H,Walker A-J. Network Expandability and Cost Analysis of Torus, Hypercube and Tree Multi-Processor Systems[C] //Proceedings of the 28th Southeastern Symposium on System Theory (SSST'96). 1996:426-430
  • 8Ould-Khaoua M. On the Optimal Network for Multicomputers: Torus or Hypercube? [C]//Proceedings of the 4th International Euro-Par Conference on Parallel Processing. 1998 :889-992
  • 9Shahabi A , Honarmand N , Navabi Z. Programmable Routing Tables for Degradable Torus-Based Networks on Chips[C]// IEEE International Symposium on Circuits and Systems. May 2007 : 1065-1068
  • 10Lusala A K, Manet P, Rousseau B, et al. NoC Implementation in FPGA using Torus Topology[C]//International Conference on Field Programmable Logic and Applications. Aug. 2007:778-781

二级参考文献25

  • 1陈协彬.步长有限制的双环网络的最优路由算法[J].计算机学报,2004,27(5):596-603. 被引量:34
  • 2刘方爱,刘志勇,乔香珍.A practical interconnection network RP(k) and its routing algorithms[J].Science in China(Series F),2001,44(6):461-473. 被引量:6
  • 3王雷,林亚平.基于超立方体环连接的Petersen图互联网络研究[J].计算机学报,2005,28(3):409-413. 被引量:20
  • 4SATTY T L. The Analytic Hierarchy Process [ M ]. New York: McGrawHill, 1980.
  • 5LaForge L.E., Korver K.F., Fadali M.S.. What designers of bus and network architectures should know about hypercubes. IEEE Transactions on Computers, 2003, 52(4): 525~544.
  • 6Hibers P.A.J., Koopman M.R.J., van de Snepscheut J.L.A.. The twisted cube. In: Bakker J.W. et al. eds..Parallel Architectures and Languages Europe, Lecture Notes in Computer Science. Berlin/New York: Springer-Verlag, 1987, 152~159.
  • 7Chang Chien-Ping, Wang Jyh-Nan , Hsu Lih-Hsing. Topological properties of twisted cube. Information Sciences, 1999, 113 (1~2): 147~167.
  • 8Huang Wen-Tzeng, Tan J.J.M., Hung Chun-Nan, Hsu Lih-Hsing. Fault-tolerant hamiltonicity of twisted cubes. Journal of Parallel and Distributed Computing, 2002, 62(4): 591~604.
  • 9Chang Chien-Ping, Sung Ting-Yi, Hsu Lih-Hsing. Edge congestion and topological properties of crossed cubes. IEEE Transactions on Parallel and Distributed Systems, 2000, 11(1): 64~80.
  • 10Yang Ming-Chien, Li Tseng-Kuei, Tan J.J.M., Hsu Lih-Hsing. Fault-tolerant cycle embedding of crossed cubes. Information Processing Letters, 2003, 88(4): 149~154.

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