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http://eprints.org/relation/isVersionOf https://eprints.rclis.org/id/document/2889 http://eprints.org/relation/isVolatileVersionOf https://eprints.rclis.org/id/document/2889 http://eprints.org/relation/issmallThumbnailVersionOf https://eprints.rclis.org/id/document/2889 archive 408 disk0/00/00/60/92 2005-03-25 2014-10-02 12:00:43 2012-12-14 18:25:57 other show Rousseau Ronald Another look at small worlds: one node set - two link structures pub BC small world I present another view on the small world phenomenon: mathematically it can be considered as a consequence of having two graphs with the same net of nodes, but with a different link structure. 2005 en FALSE BE- http://hdl.handle.net/10760/6092 public FALSE Björneborn, L. (2004). Small-world link structures across an academic web space: a library and information science approach. Ph.D. Thesis from the Department of Information Studies. Royal School of Library and Information Science, Denmark. Braun, T. (2004). Hungarian priority in network theory. Science, 304, (18 June) 1745-1746. Karinthy, F. (1929). Minden másképpen van (Ötvenkét vasárnap). Athenaeum, Irodalmi és Nyomdai Rt., Budapest. Kochen, M. (ed.) (1989). The Small World. Norwood (NJ), Ablex Publishing. Milgram, S. (1967). The small world problem. Psychology Today, 1, May 1967, 60-67. Pool, I. de Sola and Kochen, M. (1978). Contacts and influence. Social Networks, 1, 5-51. Travers, J. and Milgram, S. (1969). An experimental study of the small world problem. Sociometry, 32, 425-443. Watts, D.J. and Strogatz, S. H. (1998). Collective dynamics of ‘small-world’ networks. Nature, 393 (June 4), 440-442. info:eu-repo/semantics/other