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Outbreak statistics and scaling laws for externally driven epidemics.

Sarabjeet Singh1, Christopher R Myers2

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This study reveals that a driven susceptible-infectious-recovered (SIR) model exhibits unique outbreak scaling laws with tunable exponents, differing from the classic SIR model. External forcing fundamentally alters epidemic dynamics and size distributions.

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Area of Science:

  • Epidemiology
  • Statistical Physics
  • Complex Systems

Background:

  • Power-law scalings characterize continuous phase transitions in physical systems.
  • The classic susceptible-infectious-recovered (SIR) model demonstrates specific scaling laws for outbreak sizes (P(n)∼n-3/2) at critical points.

Purpose of the Study:

  • Investigate scaling laws in an SIR model with constant external forcing (reservoir forcing).
  • Analyze how this external forcing modifies epidemic outbreak statistics and scaling behavior.

Main Methods:

  • Developed a modified SIR model incorporating a constant force of infection per susceptible.
  • Analyzed the scaling laws of outbreak sizes and durations under varying external forcing rates.

Main Results:

  • The driven SIR model shows tunable exponents in scaling laws, dependent on external forcing rate.
  • Outbreak size distributions and scaling laws fundamentally differ from the classic SIR model.
  • A richer spectrum of outbreak sizes, scaling as O(Nξ) and O((N/lnN)2/3), is observed.

Conclusions:

  • External forcing introduces significant deviations from standard SIR epidemic dynamics.
  • The driven SIR model offers a more complex framework for understanding epidemic spread with external influences.
  • Tunable exponents and diverse scaling behaviors highlight the impact of continuous driving forces on epidemic systems.