Evolution of molecular phenotypes under stabilizing selection
Armita Nourmohammad, Stephan Schiffels, Michael Laessig

TL;DR
This paper develops a universal analytical framework to understand how molecular phenotypes evolve under stabilizing selection, independent of genetic details, applicable to both sexual and asexual populations.
Contribution
It introduces a coarse-grained statistical model for phenotypic evolution that captures dynamics across different recombination regimes and derives universal equilibrium properties.
Findings
Equilibrium distributions of phenotypic diversity and divergence are analytically derived.
The ratio of divergence to diversity depends universally on the strength of stabilizing selection.
The method enables inference of selection on molecular phenotypes beyond genomic data.
Abstract
Molecular phenotypes are important links between genomic information and organismic functions, fitness, and evolution. Complex phenotypes, which are also called quantitative traits, often depend on multiple genomic loci. Their evolution builds on genome evolution in a complicated way, which involves selection, genetic drift, mutations and recombination. Here we develop a coarse-grained evolutionary statistics for phenotypes, which decouples from details of the underlying genotypes. We derive approximate evolution equations for the distribution of phenotype values within and across populations. This dynamics covers evolutionary processes at high and low recombination rates, that is, it applies to sexual and asexual populations. In a fitness landscape with a single optimal phenotype value, the phenotypic diversity within populations and the divergence between populations reach…
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