Universal behavior in a generalized model of contagion.

By Peter Sheridan Dodds, Duncan J. Watts. Physical Review Letters, 2004

514 citations recorded by the source corpus.

Models of contagion arise broadly in both the biological and the social sciences, with applications ranging from the transmission of infectious diseases to the spread of cultural fads. In this Letter, we introduce a general model of contagion which, by explicitly incorporating memory of past exposures to, for example, an infectious agent, rumor, or new product, includes the main features of existing contagion models and interpolates between them. We obtain exact solutions for a simple version of the model, finding that under general conditions only three classes of collective dynamics exist. Furthermore, we find that, for a given length of memory, the class into which a particular system falls is determined by only two parameters. Our model suggests novel measures for assessing the susceptibility of a population to large contagion events, and also a possible strategy for inhibiting or facilitating them.

Subfields: Sociology and Political Science, Statistical and Nonlinear Physics

View Paper: https://www.semanticscholar.org/paper/d08210b536781bbbbdf95e5a584c4c8623d86892

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In Sociology and Political Science

  1. Kristina Lerman
  2. Jon M. Kleinberg
  3. Filippo Menczer
  4. Duncan J. Watts
  5. Rumi Ghosh
  6. Jure Leskovec
  7. Sharad Goel
  8. Lars Backstrom

In Statistical and Nonlinear Physics

  1. Jure Leskovec
  2. Kristina Lerman
  3. Jon M. Kleinberg
  4. Linyuan Lu
  5. Tao Zhou
  6. Duncan J. Watts
  7. Lars Backstrom
  8. Filippo Menczer

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