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Analysing landscape effects on dispersal networks and gene flow with genetic graphs

Abstract : Graph‐theoretic approaches have relevant applications in landscape genetic analyses. When species form populations in discrete habitat patches, genetic graphs can be used (a) to identify direct dispersal paths followed by propagules or (b) to quantify landscape effects on multi‐generational gene flow. However, the influence of their construction parameters remains to be explored. Using a simulation approach, we constructed genetic graphs using several pruning methods (geographical distance thresholds, topological constraints, statistical inference) and genetic distances to weight graph links (FST, DPS, Euclidean genetic distances). We then compared the capacity of these different graphs to (a) identify the precise topology of the dispersal network and (b) to infer landscape resistance to gene flow from the relationship between cost‐distances and genetic distances. Although not always clear‐cut, our results showed that methods based on geographical distance thresholds seem to better identify dispersal networks in most cases. More interestingly, our study demonstrates that a sub‐selection of pairwise distances through graph pruning (thereby reducing the number of data points) can counter‐intuitively lead to improved inferences of landscape effects on dispersal. Finally, we showed that genetic distances such as the DPS or Euclidean genetic distances should be preferred over the FST for landscape effect inference as they respond faster to landscape changes.
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https://hal.archives-ouvertes.fr/hal-03130628
Contributor : Théoriser Et Modéliser Pour Aménager (umr 6049) Université de Bourgogne Franche-Comté <>
Submitted on : Wednesday, February 3, 2021 - 5:04:30 PM
Last modification on : Tuesday, July 20, 2021 - 4:04:18 PM

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Paul Savary, Jean-Christophe Foltête, Hervé Moal, Gilles Vuidel, Stéphane Garnier. Analysing landscape effects on dispersal networks and gene flow with genetic graphs. Molecular Ecology Resources, Wiley/Blackwell, 2021, ⟨10.1111/1755-0998.13333⟩. ⟨hal-03130628⟩

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