title: The fixation probability of beneficial mutations.
abstract: The fixation probability, the probability that the frequency of a particular allele in a population will ultimately reach unity, is one of the cornerstones of population genetics. In this review, we give a brief historical overview of mathematical approaches used to estimate the fixation probability of beneficial alleles. We then focus on more recent work that has relaxed some of the key assumptions in these early papers, providing estimates that have wider applicability to both natural and laboratory settings. In the final section, we address the possibility of future work that might bridge the gap between theoretical results to date and results that might realistically be applied to the experimental evolution of microbial populations. Our aim is to highlight the concrete, testable predictions that have arisen from the theoretical literature, with the intention of further motivating the invaluable interplay between theory and experiment.
authors.affiliation: Applied Mathematics, University of Western Ontario, Middlesex College 255, London, Ontario, Canada.
authors.forename: Z
authors.initials: Z
authors.lastname: Patwa
authors.forename: L M
authors.initials: LM
authors.lastname: Wahl
mesh_terms: D000483:Alleles; D005075:Biological Evolution; D018703:Founder Effect; D005828:Genetics, Population; D008957:Models, Genetic; D009154:Mutation / Q000235:genetics*; D011156:Population Density; D011157:Population Dynamics