Selective sweep probabilities in spatially expanding populations
Alexander Stein, Kate Bostock, Ramanarayanan Kizhuttil, Maciej Bak, Robert Noble

TL;DR
The study explores how beneficial mutations spread in expanding populations, offering insights into evolutionary processes in tumours and invasive species.
Contribution
The research derives simple expressions for selective sweep probabilities in spatial expansions, independent of mutation rate.
Findings
Selective sweep probabilities are independent of mutation rate in spatial expansions.
Mutants can displace slowly spreading wildtypes under constant expansion speed.
Selective sweeps are rare in human tumours except during early growth.
Abstract
Evolution during range expansions shapes biological systems from microbial communities and tumours to invasive species. A fundamental question is whether, when a beneficial mutation arises during a range expansion, it will evade clonal interference and sweep to fixation. However, most theoretical investigations of range expansions have considered regimes in which selective sweeps are effectively impossible, while studies of selective sweeps have assumed constant population size or ignored spatial structure. Here we use mathematical modelling and analysis to investigate selective sweep probabilities and timings in biologically relevant scenarios, including the case in which mutants can displace a slowly spreading wildtype. Assuming constant expansion speed, we find surprisingly simple approximate and exact expressions for sweep probabilities in one, two and three dimensions, which are…
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Taxonomy
TopicsEvolution and Genetic Dynamics · Mathematical Biology Tumor Growth · Cancer Genomics and Diagnostics
