| Literature DB >> 25567493 |
Abstract
Conservation genetics can be seen as the effort to influence the evolutionary process in ways that enhance the persistence of populations. Much published research in the field applies genetic sampling techniques to infer population parameters from the patterns of variation in threatened populations. The limited resolution of these inferences seems to yield limited confidence which results in conservative policy recommendations. As an alternative, I suggest that conservation genetics focus on the relationships between those variables conservationists can control, and the probability of desirable evolutionary outcomes. This research would involve three phases - a greater use of existing evolutionary theory; testing management options using experimental evolution; and 'field trials' under an adaptive management framework. It would take a probabilistic approach that recognizes the stochasticity inherent in evolutionary change. This would allow a more nuanced approach to conservation policy than rule of thumb guidelines. Moreover, it would capitalize on the fact that evolution is a unifying theory in biology and draw on the substantial body of evolutionary knowledge that has been built up over the last half a century.Entities:
Keywords: adaptation; adaptive management; effective population size; experimental evolution; genetic inference; population structure; theoretical modelling
Year: 2008 PMID: 25567493 PMCID: PMC3352403 DOI: 10.1111/j.1752-4571.2007.00008.x
Source DB: PubMed Journal: Evol Appl ISSN: 1752-4571 Impact factor: 5.183
Figure 1An example of the difficulty in genetic inference. Cumulative frequency distribution of Fst for data simulated using Simcoal (Excoffier et al. 2000– heavy lines) and analysed using FDist2 (Beaumont and Balding 2004– thin lines). Top panel: Island model with 1 and 10 migrants per generation (solid and dashed lines respectively). Because the data were simulated with the island model, the distribution is well matched by FDist2. Bottom panel: Populations phylogeneticaly related within two lineages at migration/drift equilibrium (solid lines) and recently diverged (dashed lines) 5Ne generations ago. Departure from the Island model greatly increases the stochastic variability of the data relative to assumptions of the analysis. Data were simulated assuming 10 populations each with Ne = 10 000, and the infinite alleles model with μ = 0.5 × 10−6. The island model assumed equal migration among all populations, whereas the phylogenetically structured model assumed five populations within each lineage, with Nm = 1 among populations within each lineage and restricted (Nm = 0.001) migration between lineages.
Figure 2Response of population growth rate (r) to changes in the effective population size (Ne) and rate of environmental change (k) using the model of Lynch and Lande (1992) (Eqn 1). For small populations, doubling Ne (solid arrows) has a greater effect than halving k (dashed arrows). For larger populations, reducing k has the greater effect. Parameters used are: rmax = 1; σ2w = 10; σ2 = 1; σ2z and σ2g were calculated following Lynch and Lande (1992) assuming that the trait under selection is controlled by 25 loci, with mutational variance of 0.001, and heritability of 0.5; k is expressed as the rate of change in the trait optimum in phenotypic standard deviations per generation (i.e. in Haldanes).