Modifiers of mutation rate: A general reduction principle

Uri Liberman*, Marcus W. Feldman

*Corresponding author for this work

Research output: Contribution to journalArticlepeer-review

Abstract

A deterministic two-locus population genetic model with random mating is studied. The first locus, with two alleles, is subject to mutation and arbitrary viability selection. The second locus, with an arbitrary number of alleles, controls the mutation at the first locus. A class of viability-analogous Hardy-Weinberg equilibria is analyzed in which the selected gene and the modifier locus are in linkage equilibrium. It is shown that at these equilibria a reduction principle for the success of new mutation-modifying alleles is valid. A new allele at the modifier locus succeeds if its marginal average mutation rate is less than the mean mutation rate of the resident modifier allele evaluated at the equilibrium. Internal stability properties of these equilibria are also described.

Original languageEnglish
Pages (from-to)125-142
Number of pages18
JournalTheoretical Population Biology
Volume30
Issue number1
DOIs
StatePublished - Aug 1986

Funding

FundersFunder number
National Institutes of HealthGM-28016
National Institute of General Medical SciencesR01GM010452

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