| Literature DB >> 28106055 |
Camilla Lo Cascio Sætre1, Charles Coleiro2, Martin Austad2, Mark Gauci2, Glenn-Peter Sætre1, Kjetil Lysne Voje1, Fabrice Eroukhmanoff1.
Abstract
Real-time observation of adaptive evolution in the wild is rare and limited to cases of marked, often anthropogenic, environmental change. Here we present the case of a small population of reed warblers (Acrocephalus scirpaceus) over a period of 19 years (1996-2014) after colonizing a restored wetland habitat in Malta. Our data show a population decrease in body mass, following a trajectory consistent with a population ascending an adaptive peak, a so-called Ornstein-Uhlenbeck process. We corroborate these findings with genetic and ecological data, revealing that individual survival is correlated with body mass, and more than half of the variation in mean population fitness is explained by variation in body mass. Despite a small effective population size, an adaptive response has taken place within a decade. A founder event from a large, genetically variable source population to the southern range margin of the reed warbler distribution likely facilitated this process.Entities:
Mesh:
Year: 2017 PMID: 28106055 PMCID: PMC5263874 DOI: 10.1038/ncomms14159
Source DB: PubMed Journal: Nat Commun ISSN: 2041-1723 Impact factor: 14.919
Figure 1Evolution of body mass towards an adaptive optimum.
(a) The Is-Simar nature reserve is situated on the island of Malta, in the Mediterranean Sea. Restoration of the wetland began in 1992, where a network of pools, canals and islands were created and vegetation replanted. Shortly after, in 1994, it was colonized by reed warblers (Acrocephalus scirpaceus). (b) Reed warblers nest in reed beds (Phragmites) or Tamarix trees (almost exclusively in the latter at Is-Simar) and usually lay three to five eggs, which are incubated by both parents. (c) The evolution of log body mass over time (years; N=392). Vertical error bars signify one standard error. The expected evolutionary trajectory of the best-fit adaptive model (OU) is shown as a line, with a 95% probability interval around in brown. The adaptive optimum (θ) for log body mass is 2.42. No samples available for year 2003.
Estimates of model fit for a neutral and an adaptive model of evolution for mean body mass.
| Body mass | Neutral | 30.45 | 2 | −56.10 | 0.002 | |
| Adaptive | 36.73 | 4 | −62.38 | 0.998 | 12.55, |
Neutral evolution was modelled as an unbiased random walk, and adaptive evolution was modelled as an Ornstein–Uhlenbeck (OU) process. For the OU model, the adaptive optimum (θ) for log body mass is 2.42, the step variance (σ2step) is 0.0004 and the alpha (α), the strength of the restraining force around the optimum, is 0.39. The log-likelihood (logL), number of parameters (K), bias-corrected Akaike Information Criterion (AICc) and Akaike weights suggest that the adaptive model is the more likely model. A likelihood ratio test (LRT), which tests the significance of the improved fit of the adaptive over the neutral model, with the latter treated as the null model, confirmed that indeed the observed changes in body mass are of an adaptive nature. The LRT statistic is distributed as a χ2, with two degrees of freedom.
Figure 2Fitness and body mass in the Maltese reed warbler population.
(a) Linear regression of mean population fitness (proportion of breeding adults each year (N years=16)) against the yearly distance from the adaptive optimum for body mass (θ) estimated from the OU model. As the population evolved towards the optimum, the mean population fitness increased significantly (linear regression: P=0.009) and overall, 58.7% of the variation in mean population fitness can be explained by variation in the distance from the adaptive optimum for body mass. (b) The effect of body mass on survival. Individuals marked and recaptured have a significantly lower body mass than individuals that are marked but never recaptured (total N=198). The dashed line corresponds to the adaptive optimum (θ) for body mass estimated from the OU model. The mean-standardized selection gradient is equal to −0.39 (linear regression: P=0.006).
Estimates of effective populations size (N e) from three independent methods.
| 7.75 (2–16) | 23.39 (4.68–32.75) | 23.60 (14.10–51) | 0.123 ( |
Field, harmonic mean of number of breeding pairs with the range shown in parentheses. OU, Ne1/4h2s2 p/s2 step, where h2 is the trait heritability (set to 0.5, with 0.1–0.7 shown in parentheses), s2 p is the phenotypic variance of the sample and s2 step is the step variance. molecular, linkage disequilibrium method with Ne estimator with 95% confidence intervals shown in parentheses.