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This study compares the Wright-Fisher and Moran models of genetic drift. The Moran model more accurately predicts genetic information loss during population bottlenecks than the Wright-Fisher model.

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Area of Science:

  • Population genetics
  • Mathematical biology
  • Evolutionary dynamics

Background:

  • The Wright-Fisher and Moran models are fundamental in population genetics for studying genetic drift.
  • Understanding the behavior of these models, especially under varying population sizes, is crucial for evolutionary studies.
  • Previous research has explored their mathematical properties and diffusion approximations.

Purpose of the Study:

  • To compare the discrete Markov chain formulations of the Wright-Fisher and Moran models.
  • To analyze their convergence to a common diffusion limit, particularly near boundaries.
  • To evaluate their accuracy in predicting genetic information loss during population size changes (bottlenecks).

Main Methods:

  • Application of exact discrete Markov chains to both models.
  • Analysis of population distribution evolution using diffusion variables.
  • Comparison of model behavior with their shared diffusion limit.
  • Investigation of uniform convergence properties near the boundary.

Main Results:

  • The Moran model demonstrates uniform convergence to the diffusion limit near the boundary.
  • The Wright-Fisher model permits fluctuating population sizes across generations.
  • Diffusion theory generally underestimates genetic information loss in population bottlenecks for the Wright-Fisher model.

Conclusions:

  • The Moran model provides a more accurate approximation to the diffusion limit, especially near boundaries.
  • The Wright-Fisher model's flexibility in population size is a key difference affecting genetic drift dynamics.
  • Accurate modeling of population bottlenecks requires careful consideration of model-specific behaviors to avoid underestimating genetic information loss.