DocumentCode
2521450
Title
On shortest path routing algorithm in crossed cube-connected ring networks
Author
Yu, Xin ; Li, Tao-shen
fYear
2009
fDate
10-11 Oct. 2009
Firstpage
348
Lastpage
354
Abstract
Crossed cube is a variation of hypercube, but some properties of the former are superior to those of the latter. However, it is difficult to extend the scale of crossed cube networks. For example, it is necessary to double the number of nodes to extend the scale of crossed cube networks. As a kind of hierarchical ring interconnection networks HRN, crossed cube-connected ring interconnection network CRN can effectively overcome the disadvantage. When extended, it only needs to be added a crossed cube. hence, it is a good topology for interconnection networks. Routing algorithm decides the performance of parallel computer system. In this paper, we first introduce the sufficient and necessary conditions for each link of one node in crossed cube to be a candidate link of a shortest path, and then present a shortest path adaptive routing algorithm with time complexity of O(n2) for CRN. At each routing step, it always choose a link in a good state to route from all the candidate links that belong to the shortest paths. Theoretical analysis show that the algorithm can output any shortest path.
Keywords
computational complexity; hypercube networks; parallel processing; crossed cube-connected ring networks; hierarchical ring interconnection networks; hypercube networks; parallel computer system; shortest path adaptive routing algorithm; Algorithm design and analysis; Computer networks; Concurrent computing; Educational institutions; Hypercubes; Information science; Multiprocessor interconnection networks; Network topology; Packaging; Routing; Crossed cube; Crossed cube-connected ring; Interconnection Networks; Routing Algorithm;
fLanguage
English
Publisher
ieee
Conference_Titel
Cyber-Enabled Distributed Computing and Knowledge Discovery, 2009. CyberC '09. International Conference on
Conference_Location
Zhangijajie
Print_ISBN
978-1-4244-5218-7
Electronic_ISBN
978-1-4244-5219-4
Type
conf
DOI
10.1109/CYBERC.2009.5342184
Filename
5342184
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