Scientific collaboration network

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Scientific collaboration network is a social network where nodes are scientists and links are co-authorships as the latter is one of the most well documented forms of scientific collaboration[1][2]. It is an undirected, scale-free network where the degree distribution follows a power law with an exponential cutoff – most authors are sparsely connected while a few authors are intensively connected.[3] The network has an assortative nature – hubs tend to link to other hubs and low-degree nodes tend to link to low-degree nodes. Assortativity is not structural, meaning that it is not a consequence of the degree distribution, but it is generated by some process that governs the network’s evolution.[4]

Study by Mark Newman[edit]

A detailed reconstruction of an actual collaboration was made by Mark Newman. He analyzed the collaboration networks through several large databases in the fields of biology and medicine, physics and computer science in a five-year window (1995-1999). The results showed that these networks form small worlds, in which randomly chosen pairs of scientists are typically separated by only a short path of intermediate acquaintances. They also suggest that the networks are highly clustered, i.e. two scientists are much more likely to have collaborated if they have a third common collaborator than are two scientists chosen randomly from the community.[5]

Modeling frameworks[edit]

From a statistical viewpoint, two classes of probabilistic models have been studied for scientific collaboration: (i) static models, where the collaboration network at a given moment in time is analyzed based on behavioral and demographic features of scholars[6][7], (ii) dynamic models, where the evolution of a collaboration network is analyzed as a stochastic process which take place along a specified time windows[8].

Preferential attachment models for evolving networks[edit]

Barabasi et al. studied the collaboration networks in mathematics and neuro-science of an 8-year period (1991-1998) to understand the topological and dynamical laws governing complex networks. They viewed the collaboration network as a prototype of evolving networks, as it expands by the addition of new nodes (authors) and new links (papers co-authored). The results obtained indicated that the network is scale-free and that its evolution is governed by preferential attachment. Moreover, authors concluded that most quantities used to characterize the network are time dependent. For example, the average degree (network’s interconnectedness) increases in time. Furthermore, the study showed that the node separation decreases over time, however this trend is believed to be offered by incomplete database and it can be opposite in the full system.[8]


  1. ^ Glanzel, Wolfgang (2004). Handbook of Quantitative Science and Technology Research. Springer Netherlands. ISBN 978-1-4020-2755-0. 
  2. ^ De Stefano, D.; Giordano, G.; Prosperina Vitale, M. (2011). "Issues in the analysis of co-authorship networks". Quality and Quantity. 45 (5): 1091–1107. 
  3. ^ Ying, Ding (January 2011). "Scientific collaboration and endorsement: Network analysis of coauthorship and citation networks". Journal of Informetrics. 5 (1): 188. doi:10.1016/j.joi.2010.10.008. Retrieved May 24, 2014. 
  4. ^ Barabasi, Albert-Laszlo (November 2012). Network Science. 
  5. ^ Newman, Mark. "The structure of scientific collaboration networks". Retrieved May 24, 2014. 
  6. ^ Nasini, S.; Martinez-de-Albeniz, V.; Dedarirad, T. (2017). "Conditionally Exponential Random Models for Individual Properties and Network Structures: Method and Application". Social Networks. 48 (1): 202–212. doi:10.1016/j.socnet.2016.09.001. 
  7. ^ Dedarirad, T.; Nasini, S. (2017). "Research impact in co-authorship networks: a two-mode analysis". Journal of Informetrics. 11 (2): 371–388. doi:10.1016/j.joi.2017.02.002. 
  8. ^ a b Barabasi, Albert-Laszlo; H Jeong; Z Néda; E Ravasz; A Schubert; T Vicsek (15 August 2002). "Evolution of the social network of scientific collaborations". Physica A: Statistical Mechanics and its Applications. 311 (3-4): 590–614. doi:10.1016/S0378-4371(02)00736-7. Retrieved May 24, 2014.