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A Nearly Neutral Model of Molecular Signatures of Natural Selection after Change in Population Size
Uppsala University, Disciplinary Domain of Science and Technology, Mathematics and Computer Science, Department of Mathematics, Probability Theory and Combinatorics.
Uppsala University, Disciplinary Domain of Science and Technology, Mathematics and Computer Science, Department of Mathematics, Probability Theory and Combinatorics.ORCID iD: 0000-0002-7672-190X
Uppsala University, Disciplinary Domain of Science and Technology, Biology, Department of Ecology and Genetics, Evolutionary Biology.
2022 (English)In: Genome Biology and Evolution, E-ISSN 1759-6653, Vol. 14, no 5, article id evac058Article in journal (Refereed) Published
Abstract [en]

The nearly neutral theory is a common framework to describe natural selection at the molecular level. This theory emphasizes the importance of slightly deleterious mutations by recognizing their ability to segregate and eventually get fixed due to genetic drift in spite of the presence of purifying selection. As genetic drift is stronger in smaller than in larger populations, a correlation between population size and molecular measures of natural selection is expected within the nearly neutral theory. However, this hypothesis was originally formulated under equilibrium conditions. As most natural populations are not in equilibrium, testing the relationship empirically may lead to confounded outcomes. Demographic nonequilibria, for instance following a change in population size, are common scenarios that are expected to push the selection-drift relationship off equilibrium. By explicitly modeling the effects of a change in population size on allele frequency trajectories in the Poisson random field framework, we obtain analytical solutions of the nonstationary allele frequency spectrum. This enables us to derive exact results of measures of natural selection and effective population size in a demographic nonequilibrium. The study of their time-dependent relationship reveals a substantial deviation from the equilibrium selection-drift balance after a change in population size. Moreover, we show that the deviation is sensitive to the combination of different measures. These results therefore constitute relevant tools for empirical studies to choose suitable measures for investigating the selection-drift relationship in natural populations. Additionally, our new modeling approach extends existing population genetics theory and can serve as foundation for methodological developments.

Place, publisher, year, edition, pages
Oxford University Press (OUP) Oxford University Press, 2022. Vol. 14, no 5, article id evac058
Keywords [en]
nonequilibrium theory, nearly neutral theory, demographic nonequilibrium, theoretical population genetics, selection-drift balance
National Category
Evolutionary Biology
Identifiers
URN: urn:nbn:se:uu:diva-476167DOI: 10.1093/gbe/evac058ISI: 000799968600001PubMedID: 35478252OAI: oai:DiVA.org:uu-476167DiVA, id: diva2:1666940
Funder
Swedish Research Council, 2013/08271Knut and Alice Wallenberg FoundationAvailable from: 2022-06-09 Created: 2022-06-09 Last updated: 2025-03-18Bibliographically approved
In thesis
1. Probabilistic Models of Genetic Variability in Sequence Evolution
Open this publication in new window or tab >>Probabilistic Models of Genetic Variability in Sequence Evolution
2025 (English)Doctoral thesis, comprehensive summary (Other academic)
Abstract [en]

In this thesis, consisting of four papers, we develop probabilistic models of molecular evolution to advance our conceptual understanding of how evolutionary processes jointly shape sequence evolution and genetic variation across different time scales.  

As a first direction, we introduce a flexible framework to study the effects of nonstationary dynamics of various evolutionary processes on allele frequency trajectories. We obtain nonequilibrium allele frequency spectra within a Poisson random field model and derive measures of evolutionary processes over different time scales. In paper I, we consider a demographic nonequilibrium in form of a change in population size, and demonstrate that the selection-drift relationship after the change in population size deviates substantially from the equilibrium balance. This deviation is sensitive to the chosen combination of measures. In paper II, we examine how temporal dynamics of recombination hotspots can be inferred from measures of GC-biased gene conversion, and show that a combination of measures across different time scales reveals whether a recombination hotspot has formed or eroded, and indicates the relative age of the change.

As a second direction, in paper III we present a mutation-selection-drift model of sequence evolution that explicitly integrates both population genetic and phylogenetic modeling approaches and the corresponding time scales. Allele frequency trajectories at a locus are described by the path of a hybrid jump-diffusion process, with selection coefficients based on a fitness landscape. Within this framework, we present rigorous arguments that directional selection, in comparison to neutral evolution, reduces the magnitude of genetic variation. In paper IV, we apply the mutation-selection-drift model to codon sequence evolution within the context of speciation, during which polymorphisms contain essential information. By employing the link to the underlying fitness landscape and introducing a Poisson formulation of the model, we express divergence between two species, both on a common fitness landscape and on divergent fitness landscapes, with the aim to investigate differences between divergence due to genetic drift and divergent selection.

Altogether, in addition to augmenting conceptual understanding of sequence evolution, our analytical results provide valuable implications for the interpretation of empirical observations and form a basis for refined methodological development.

Place, publisher, year, edition, pages
Uppsala: Department of Mathematics, 2025. p. 80
Series
Uppsala Dissertations in Mathematics, ISSN 1401-2049 ; 139
Keywords
stochastic modeling, molecular evolution, theoretical population genetics, Wright-Fisher diffusion processes, Poisson random field approximation, nonequilibrium allele frequency trajectories, mutation-selection model
National Category
Probability Theory and Statistics Evolutionary Biology
Research subject
Applied Mathematics and Statistics
Identifiers
urn:nbn:se:uu:diva-552312 (URN)978-91-506-3099-2 (ISBN)
Public defence
2025-05-09, Häggsalen, Ångströmlaboratoriet, Regementsvägen 10, Uppsala, 09:15 (English)
Opponent
Supervisors
Available from: 2025-04-15 Created: 2025-03-18 Last updated: 2025-04-15

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Müller, RebekkaKaj, IngemarMugal, Carina

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