| Literature DB >> 29435254 |
Kevin Leempoel1, Christian Parisod2,3, Céline Geiser2, Stéphane Joost1.
Abstract
Plant species are known to adapt locally to their environment, particularly in mountainous areas where conditions can vary drastically over short distances. The climate of such landscapes being largely influenced by topography, using fine-scale models to evaluate environmental heterogeneity may help detecting adaptation to micro-habitats. Here, we applied a multiscale landscape genomic approach to detect evidence of local adaptation in the alpine plant Biscutella laevigata. The two gene pools identified, experiencing limited gene flow along a 1-km ridge, were different in regard to several habitat features derived from a very high resolution (VHR) digital elevation model (DEM). A correlative approach detected signatures of selection along environmental gradients such as altitude, wind exposure, and solar radiation, indicating adaptive pressures likely driven by fine-scale topography. Using a large panel of DEM-derived variables as ecologically relevant proxies, our results highlighted the critical role of spatial resolution. These high-resolution multiscale variables indeed indicate that the robustness of associations between genetic loci and environmental features depends on spatial parameters that are poorly documented. We argue that the scale issue is critical in landscape genomics and that multiscale ecological variables are key to improve our understanding of local adaptation in highly heterogeneous landscapes.Entities:
Keywords: amplified fragment length polymorphism; digital elevation model; landscape genomics; local adaptation; multiscale analysis
Year: 2018 PMID: 29435254 PMCID: PMC5792616 DOI: 10.1002/ece3.3778
Source DB: PubMed Journal: Ecol Evol ISSN: 2045-7758 Impact factor: 2.912
Figure 1Population structure of the studied individuals. (a) Coefficients of membership to Population A obtained from C‐mean clustering are shown in (a) for each individual along the ridge. A semi‐circle was added to facilitate the visualization of the coefficients. (b) The Calinski Criterion values for the K‐mean clustering from 2 to 20 populations indicate that the most likely number of populations is 2. Finally, (c) shows the sorted membership coefficient to Population A and the standard error for each individual over the 1,000 iterations of the C‐means clustering, combined in Clumpp
Figure 2Pairwise relationship coefficient for AFLP markers in Biscutella laevigata. Pairwise relationships are calculated for 20 intervals of distances and are shown in black when significant (p‐value <.05/20) and in white otherwise
Comparison of DEM‐derived variables between habitats
| Variable | Habitat A | Habitat B | Habitat admixed | Pvalue AB | Significant resolutions |
|---|---|---|---|---|---|
| Alt | 1,994 (±33) | 1,955 (±32) | 1,964 (±37) | 1.92E‐27 | |
| Nor | −0.39 (±0.43) | −0.57 (±0.48) | −0.48 (±0.44) | 3.70E‐10 | 0.5, 1 |
| Eas | −0.05 (±0.65) | 0.4 (±0.52) | 0.31 (±0.62) | 1.54E‐08 | 0.5, 1, 4, 8 |
| Slo | 34.661 (±18.751) | 44.28 (±16.963) | 47.564 (±17.793) | 1.46E‐05 | 8 |
| VRM | 0.082 (±0.046) | 0.068 (±0.053) | 0.068 (±0.05) | 9.96E‐05 | 0.5 |
| TOP | 1.472 (±0.1) | 1.411 (±0.08) | 1.434 (±0.101) | 1.08E‐06 | 1 |
| WEX | 1.268 (±0.023) | 1.257 (±0.021) | 1.257 (±0.024) | 1.21E‐06 | 0.5, 1, 2 |
| SVF | 0.8 (±0.1) | 0.8 (±0.1) | 0.7 (±0.1) | 3.12E‐06 | 1, 8 |
| Ti6 | 206.099 (±59.745) | 169.79 (±70.372) | 162.939 (±64.248) | 4.07E‐05 | 8 |
| Ti12 | 74.7 (±20.776) | 86.121 (±21.817) | 80.085 (±21.162) | 4.38E‐10 | 0.5, 1, 8 |
| FPL | 27.29 (±37.08) | 41.6 (±39.08) | 41.55 (±42.04) | 7.02E‐06 | 4 |
| SWI | 4.9 (±0.7) | 4.5 (±0.7) | 4.4 (±0.7) | 2.18E‐05 | 8 |
Variables showing a significant difference between individuals of populations A, B and admixed ones are shown in the table. The mean and the standard deviation are given for each habitat. The following column provides the p‐value for the most significant Kruskal–Wallis test performed between Habitat A and B, and the final column indicates the resolutions at which the test was significant (<0.05 after Bonferroni's correction for multiple tests), that is, the variable in question is significantly different between the two populations at the spatial resolution indicated. Variables acronyms: altitude (Alt), northness (Nor), eastness (Eas), slope (Slo), vector rudggedness measure (VRM), positive topographic openness (TOP), wind exposure index (WEX), sky view factor (SVF), total insolation in June (Ti6), total insolation in December (Ti12), flow path length (FPL), SAGA wetness index (SWI). Pixel resolution is expressed in meters. DEM, digital elevation model
Significant GLMM models as measured with the log‐likelihood ratio
| Marker | Variable | Resolution | Likelihood ratio | β0 | β1 | AIC constant model | AIC variable model | Markers frequencies | ||
|---|---|---|---|---|---|---|---|---|---|---|
| Pop A | Pop B | admixed | ||||||||
| c1v492 | Alt | 7.24E‐16 | −9.16 | −0.45 | 453.4 | 390.3 | 0.25 | 0.36 | 0.37 | |
| c1v222 | TON | 0.5 | 1.16E‐14 | −9.10 | −0.47 | 469.9 | 412.3 | 0.31 | 0.42 | 0.38 |
| c1v382 | Nor | 1 | 2.75E‐07 | −0.19 | 0.72 | 494.1 | 469.6 | 0.51 | 0.44 | 0.42 |
| c1v382 | Ti12 | 1 | 3.75E‐07 | −0.20 | −0.71 | 494.1 | 470.2 | 0.51 | 0.44 | 0.42 |
| c1b376 | Alt | 5.91E‐07 | −1.89 | 1.12 | 358.3 | 335.4 | 0.33 | 0.15 | 0.18 | |
| c1b136 | WEX | 0.5 | 1.85E‐06 | −0.53 | 5.61 | 491.4 | 470.7 | 0.51 | 0.45 | 0.50 |
p‐Value, regression coefficients (β0 and β1), and AICs are provided for each model as well as the frequency of the genetic markers in each population. Both the AIC of the constant model and the AIC of the model including the variable are provided. Variables acronyms: altitude (Alt), negative topographic openness (TON), northness (Nor), total insolation in December (Ti12), wind exposure index (WEX). Pixel resolution is expressed in meters. GLMM, generalized linear mixed model
Figure 3Variation of the significance of association models between genetic marker c1v382 and northness for different spatial resolutions. The distribution of the marker along the ridge is shown in a). The background represents the aspect computed at a resolution of 1 m. (b) shows the significance of GLMM with increasing resolution (i.e., pixel size of the DEM in meters), represented by the log10 of the p‐value of the log‐likelihood ratio. The horizontal bar is the significance threshold of 0.05 after Bonferroni's correction