| Literature DB >> 31700150 |
Andrea L Baden1,2,3, Amanda N Mancini4,5, Sarah Federman6, Sheila M Holmes7, Steig E Johnson7, Jason Kamilar8, Edward E Louis9, Brenda J Bradley10.
Abstract
In recent decades Madagascar has experienced significant habitat loss and modification, with minimal understanding of how human land use practices have impacted the evolution of its flora and fauna. In light of ongoing and intensifying anthropogenic pressures, we seek new insight into mechanisms driving genetic variability on this island, using a Critically Endangered lemur species, the black-and-white ruffed lemur (Varecia variegata), as a test case. Here, we examine the relative influence of natural and anthropogenic landscape features that we predict will impose barriers to dispersal and promote genetic structuring across the species range. Using circuit theory, we model functional connectivity among 18 sampling localities using population-based genetic distance (FST). We optimized resistance surfaces using genetic algorithms and assessed their performance using maximum-likelihood population-effects mixed models. The best supported resistance model was a composite surface that included two anthropogenic features, habitat cover and distance to villages, suggesting that rapid land cover modification by humans has driven change in the genetic structure of wild lemurs. Primary conservation priority should be placed on mitigating further forest loss and connecting regions identified as having low dispersal potential to prevent further loss of genetic diversity and promote the survival of other moist forest specialists.Entities:
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Year: 2019 PMID: 31700150 PMCID: PMC6838192 DOI: 10.1038/s41598-019-52689-2
Source DB: PubMed Journal: Sci Rep ISSN: 2045-2322 Impact factor: 4.379
Figure 1Map illustrating locations of the n = 18 sampling localities included in this study (left). Colored nodes correspond to current subspecies status, as indicated to the right of the map. We provide results from an earlier structure plot (right) modified from Baden et al. (2014), which identify the Mangoro River as a likely driver of V. variegata population genetic structure into northern (red) and southern (green) genetic clusters.
Figure 2Maps of eastern Madagascar showing the landscape surfaces for (A) habitat, rivers, and roads; (B) distance to nearest village; and (C) topographic position index (TPI). Habitat type was derived by reclassifying a vegetation raster from The CEPF Madagascar Vegetation Mapping Project (http://www.vegmad.org/), while river and road data were downloaded from DIVA-GIS (http://www.diva-gis.org/), clipped to include only major features (i.e., using only roads that had been designated as ‘roads’ rather than ‘trails’), and then rasterized. Distance to nearest village was generated by selecting point locations with a designation of “Populated Places” from a gazetteer of foreign geographic feature names (data was downloaded from DIVA-GIS at http://www.diva-gis.org/gdata; source: GEOnet Names Server at the U.S. National Geospatial-Intelligence Agency), and calculating straightline distances from each site to the nearest village locale. Topographic position index was generated from a 30 arcsecond resolution digital elevation model (DEM; downloaded from DIVA-GIS at http://www.diva-gis.org/) using the Topography Tools toolkits in ArcGIS v10.3.1.
Results from bootstrap selection of optimized linear-mixed effects models on single surfaces.
| Surface | K | Avg. rank |
|
|
|---|---|---|---|---|
| Distance to Nearest Village | 3 | 1.5855 | 0.366392 | 0.4401 |
| Landscape Cover | 4 | 1.8005 | 0.499913 | 0.5569 |
| Rivers | 3 | 3.1204 | 0.052107 | 0.0021 |
| Roads | 3 | 4.1946 | 0.034615 | 0.0002 |
| Topographic Position Index | 3 | 4.3786 | 0.034022 | 0.0007 |
| Euclidean Distance | 2 | 5.9204 | 0.012951 | 0.0000 |
K = number of parameters following continuous surface transformation or number of categories in categorical surfaces; Avg. rank = average model rank following 10,000 bootstrap iterations; = average model weight averaged over 10,000 bootstrap iterations, representing the probability that the model is the best of the set; = proportion of bootstrap iterations in which model was chosen as the top model.
Results from bootstrap selection on optimized linear-mixed effects models on composite surface and its component single surfaces
| Surface | K | Avg. rank |
|
|
|---|---|---|---|---|
| Composite | 7 | 1.3028 | 0.524205 | 0.7004 |
| Landscape Cover | 4 | 2.3217 | 0.248352 | 0.1368 |
| Distance to Nearest Village | 3 | 2.4097 | 0.217474 | 0.1628 |
| Euclidean Distance | 2 | 3.9658 | 0.009968 | 0.0000 |
K = number of parameters following continuous surface transformation or number of categories in categorical surfaces; Avg. rank = average model rank following 10,000 bootstrap iterations; = average model weight averaged over 10,000 bootstrap iterations, representing the probability that the model is the best of the set; = proportion of bootstrap iterations in which model was chosen as the top model.
Figure 3Cumulative resistance surface among sampling localities created in Circuitscape 4.0 (https://circuitscape.org). Warm colors indicate areas of high conductive value (i.e., low resistance, high dispersal ability); cool colors indicate areas of low conductive value (i.e., high resistance, low dispersal ability).