Human Sexual Contact Network as a Bipartite Graph
arXiv:cond-mat/0111323 · doi:10.1016/S0378-4371(02)00628-3
Abstract
A simple model to encapsulate the essential growth properties of \emph{the web of human sexual contacts} is presented. In the model only heterosexual connection is considered and represented by a random growing bipartite graph where both male-female contact networks grow simultaneously. The time evolution of the model is analysed by a rate equation approach leading to confirm that male and female sexual contact distributions decay as power laws with exponents depending on influx and charisma of the sexes.
Corrected typos, to be published in Physica A
References in corpus (6)
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