DocumentCode
2175835
Title
An Effective Method to Improve the Resistance to Frangibility in Scale-Free Networks
Author
Xu, Kaihua ; Meng, Yongwei ; Liu, Yuhua ; Xiong, Naixue ; Yang, Laurence T. ; Zheng, Meirong
Author_Institution
Coll. of Phys. Sci. & Technol., Central China Normal Univ., Wuhan, China
fYear
2010
fDate
11-13 Dec. 2010
Firstpage
214
Lastpage
221
Abstract
The scale-free networks reveals the essential characteristics of networks, which can be used to describe many realistic networks, which has a common features: The minority vertices have massive connections, the number of which may reach as high as several million, but the majority vertices only have few connections, which is one of characteristics of scale-free networks. So the scale-free networks were robust when nodes were moved randomly but frangible when nodes were attacked spitefully. If the networks ´ degree distribution is uniform, which may enhance the vulnerability capacity of the scale-free networks. Therefore this paper embarks from hubs and the minimum degree the two aspects to improve scale-free networks´ anti-frangibility ability. To improve the resistance to frangibility in scale free networks, a model based on endurable probability and entropy of degree distribution was proposed in this paper. In order to control the hubs, a method was put forward to measure off rank. We focused on the key nodes, which a certain nodes should be protected and a certain connections should be partitioned and reconstructed. Compare with the original structure, the optimized structure was smarter, more tolerant of wrong and resistant of frangibility. The simulation showed that the minimum degree of scale free networks was set and coordinated properly, which could mend the resistance to frangibility. And the topology of scale-free networks was optimized and the work efficiency and resist of frangibility were also improved.
Keywords
complex networks; entropy; network theory (graphs); optimisation; statistical distributions; topology; degree distribution; endurable probability; entropy; network topology; optimization; scale free network; Complex networks; Entropy; Optimization; Resistance; Robustness; Topology; Measure of rank; Topology optimization; endurable probability; entropy of degree distribution; frangibility; scale-free networks;
fLanguage
English
Publisher
ieee
Conference_Titel
Computational Science and Engineering (CSE), 2010 IEEE 13th International Conference on
Conference_Location
Hong Kong
Print_ISBN
978-1-4244-9591-7
Electronic_ISBN
978-0-7695-4323-9
Type
conf
DOI
10.1109/CSE.2010.36
Filename
5692478
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