DocumentCode
2884545
Title
Approximating Shortest Paths in Spatial Social Networks
Author
Ratti, C. ; Sommer, Christoph
fYear
2012
fDate
3-5 Sept. 2012
Firstpage
585
Lastpage
586
Abstract
We evaluate an algorithm that efficiently computes short paths in social networks by exploiting their spatial component. The main idea is very simple and builds upon Milgram´s seminal social experiment, where target individuals were found by having participants forward, or route, messages towards the target. Motivated by the somewhat surprising success of this experiment, Kleinberg introduced a model for spatial social networks, wherein a procedure called ´greedy routing´ can be used to find short, but not necessarily shortest paths between any two individuals. We extend Klein berg´s greedy routing procedure to explore k>;=1 links at each routing step. Experimental evaluations on social networks obtained from real-world mobile and landline phone communication data demonstrate that such adaptations can efficiently compute accurate estimates for shortest-path distances.
Keywords
greedy algorithms; network theory (graphs); Kleinberg greedy routing procedure; Milgram seminal social experiment; landline phone communication data; mobile phone communication data; shortest path approximation; shortest-path distance estimation; spatial component; spatial social network; Approximation algorithms; Conferences; Euclidean distance; Mobile communication; Mobile computing; Routing; Social network services;
fLanguage
English
Publisher
ieee
Conference_Titel
Privacy, Security, Risk and Trust (PASSAT), 2012 International Conference on and 2012 International Confernece on Social Computing (SocialCom)
Conference_Location
Amsterdam
Print_ISBN
978-1-4673-5638-1
Type
conf
DOI
10.1109/SocialCom-PASSAT.2012.132
Filename
6406312
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