| Literature DB >> 29349850 |
Bernhard Kirchheimer1, Johannes Wessely1, Andreas Gattringer1, Karl Hülber1, Dietmar Moser1, Christoph C F Schinkel2, Marc Appelhans2, Simone Klatt2, Marco Caccianiga3, Agnes Dellinger1, Antoine Guisan4,5, Michael Kuttner1, Jonathan Lenoir6, Luigi Maiorano7, Diego Nieto-Lugilde8, Christoph Plutzar1, Jens-Christian Svenning9, Wolfgang Willner10, Elvira Hörandl2, Stefan Dullinger1.
Abstract
Asexual taxa often have larger ranges than their sexual progenitors, particularly in areas affected by Pleistocene glaciations. The reasons given for this 'geographical parthenogenesis' are contentious, with expansion of the ecological niche or colonisation advantages of uniparental reproduction assumed most important in case of plants. Here, we parameterized a spread model for the alpine buttercup Ranunculus kuepferi and reconstructed the joint Holocene range expansion of its sexual and apomictic cytotype across the European Alps under different simulation settings. We found that, rather than niche broadening or a higher migration rate, a shift of the apomict's niche towards colder conditions per se was crucial as it facilitated overcoming of topographical barriers, a factor likely relevant for many alpine apomicts. More generally, our simulations suggest potentially strong interacting effects of niche differentiation and reproductive modes on range formation of related sexual and asexual taxa arising from their differential sensitivity to minority cytotype disadvantage.Entities:
Keywords: zzm321990Ranunculus kuepferizzm321990; Apomictic plants; European Alps; geographical range; minority cytotype disadvantage; niche shift; polyploidization
Mesh:
Year: 2018 PMID: 29349850 PMCID: PMC5888191 DOI: 10.1111/ele.12908
Source DB: PubMed Journal: Ecol Lett ISSN: 1461-023X Impact factor: 9.492
Figure 1Current distribution of the two cytotypes of Ranunculus kuepferi. Red and blue dots represent sampled populations of diploids and tetraploids respectively. Surrounding convex hull areas are coloured correspondingly. Areas outside the Alpine chain were removed from the hulls.
Figure 2Potential ranges of the two cytotypes of Ranunculus kuepferi, and of R. kuepferi s.l. in the European Alps (grey) at five different times. Coloured sites are those which are climatically suitable and either above (blue) or below (brown) the modelled treeline at the respective time. Crosses mark the geographical positions of the initial populations, that is, those sites assumed to be occupied at the start of the simulations (10 kyr BP). Red polygons in the ‘current’ row represent the main break zone in Alpine species distributions identified in Thiel‐Egenter et al. (2011). To improve visibility, maps have been resampled to a resolution of 1 × 1 km² with all cells containing at least one suitable 100 × 100 m² site coloured appropriately. See Fig. S2 for an original resolution map.
Figure 3Convex hull areas around the observed current distribution of the two cytotypes of Ranunculus kuepferi (a) and around the current distributions simulated under the assumption that cytotypes have their specific climatic niches (b–d) or the merged niche of both cytotypes (e–g); and that they have their specific reproduction mode (b, e) or that both cytotypes are either apomicts (c, f) or sexual outcrossers (d, g). Each panel represents the result of a randomly selected replicate from the respective simulation setting (see Figs S6 and S7 for the results of the other two replicates). Background shading indicates sites (= raster cells) occupied by the species at the end of the simulation period. Areas outside the Alpine chain were removed from the hulls.
Figure 4Convex hull area ratios of the two cytotypes resulting from simulations under the 2 × 3 factorial combinations of the cytotypes’ niche (own N vs. common N of R. kuepferi s.l.) and reproductive modes (own R – sexual R – asexual R). Each dot represents one replicate simulation run. Values were calculated by dividing the convex hull area of the tetraploids by the convex hull area of the diploids. The log of this ratio was subtracted from the log of the same ratio applied to the real ranges of the two cytotypes. A value of 0 implies that simulated and real ratios do not differ.
Adjusted R 2 and AICc values of linear regression models explaining simulation results by the two factors explored (Reproduction with levels own – sexual – asexual; Niche with levels own – common niche of R. kuepferi s.l.), and their interaction respectively. The response variable was the difference between simulated and observed (log‐transformed) range size ratios of the two cytotypes as presented in Fig. 3. AICc is the Akaike Information Criterion corrected for small sample size, calculated following Burnham & Anderson (2002)
| Terms | Adj. | AICc |
|---|---|---|
| Reproduction | 0.23 | 71.0 |
| Niche | 0.30 | 66.9 |
| Reproduction + Niche | 0.59 | 46.5 |
| Reproduction × Niche | 0.98 | 15.7 |