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Constant-selection evolutionary dynamics on weighted networks

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Abstract

The population structure often impacts evolutionary dynamics. In constant-selection evolutionary dynamics between two types, amplifiers of selection are networks that promote the fitter mutant to take over the entire population, and suppressors of selection do the opposite. It has been shown that most undirected and unweighted networks are amplifiers of selection under a common updating rule and initial condition. Here, we extensively investigate how edge weights influence selection on undirected networks. We show that random edge weights make small networks less amplifying than the corresponding unweighted networks in a majority of cases and also make them suppressors of selection (i.e. less amplifying than the complete graph, or equivalently, the Moran process) in many cases. Qualitatively, the same result holds true for larger empirical networks. These results suggest that amplifiers of selection are not as common for weighted networks as for unweighted counterparts.

Original languageEnglish
Article number20240223
JournalProceedings of the Royal Society A: Mathematical, Physical and Engineering Sciences
Volume480
Issue number2296
DOIs
StatePublished - Aug 28 2024

Keywords

  • Moran process
  • birth-death process
  • evolutionary dynamics
  • finite population
  • fixation probability
  • weighted networks

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