Analysis of a large-scale weighted network of one-to-one human communication

By Jukka-Pekka Onnela, J. Saramaki, Jorkki Hyvonen, Gábor Szabó, Marcio A. de Menezes, Kimmo K. Kaski, Albert-László Barabási, János Kertész. 2007

398 citations recorded by the source corpus.

We construct a connected network of 3.9 million nodes from mobile phone call records, which can be regarded as a proxy for the underlying human communication network at the societal level. We assign two weights on each edge to reflect the strength of social interaction, which are the aggregate call duration and the cumulative number of calls placed between the individuals over a period of 18 weeks. We present a detailed analysis of this weighted network by examining its degree, strength, and weight distributions, as well as its topological assortativity and weighted assortativity, clustering and weighted clustering, together with correlations between these quantities. We give an account of motif intensity and coherence distributions and compare them to a randomized reference system. We also use the concept of link overlap to measure the number of common neighbours any two adjacent nodes have, which serves as a useful local measure for identifying the interconnectedness of communities. We report a positive correlation between the overlap and weight of a link, thus providing strong quantitative evidence for the weak ties hypothesis, a central concept in social network analysis. The percolation properties of the network are found to depend on the type and order of removed links, and they can help understand how the local structure of the network manifests itself at the global level. We hope that our results will contribute to modelling weighted large-scale social networks, and believe that the systematic approach followed here can be adopted to study other weighted networks.

Subfields: Computer Networks and Communications, Statistical and Nonlinear Physics, Transportation

View Paper: https://www.semanticscholar.org/paper/545f98b3591afb9e08e5b6e3b6b4036bba03c583

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The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.

In Computer Networks and Communications

  1. Albert-László Barabási
  2. Alain Barrat
  3. Francisco Aparecido Rodrigues
  4. Luciano da Fontoura Costa
  5. P. R. Villas Boas
  6. Gonzalo Travieso
  7. Hawoong Jeong
  8. Ciro Cattuto

In Statistical and Nonlinear Physics

  1. Albert-László Barabási
  2. Alain Barrat
  3. Francisco Aparecido Rodrigues
  4. Luciano da Fontoura Costa
  5. P. R. Villas Boas
  6. Gonzalo Travieso
  7. Yong-Yeol Ahn
  8. János Kertész

In Transportation

  1. Alain Barrat
  2. Albert-László Barabási
  3. Yong-Yeol Ahn
  4. János Kertész
  5. Marc Barthelemy
  6. Marta C. González
  7. Shan Jiang
  8. Carlo Ratti

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