| Literature DB >> 26110533 |
Leonardo D Amarilla1, Ana M Anton1, Jorge O Chiapella1, María M Manifesto2, Diego F Angulo3, Victoria Sosa3.
Abstract
The South American Transition Zone (SATZ) is a biogeographic area in which not only orogeny (Andes uplift) and climate events (aridification) since the mid-Miocene, but also Quaternary glaciation cycles had an important impact on the evolutionary history of the local flora. To study this effect, we selected Munroa argentina, an annual grass distributed in the biogeographic provinces of Puna, Prepuna and Monte. We collected 152 individuals from 20 localities throughout the species' range, ran genetic and demographic analyses, and applied ecological niche modeling. Phylogenetic and population genetic analyses based on cpDNA and AFLP data identified three phylogroups that correspond to the previously identified subregions within the SATZ. Molecular dating suggests that M. argentina has inhabited the SATZ since approximately 3.4 (4.2-1.2) Ma and paleomodels predict suitable climate in these areas during the Interglacial period and the Last Glacial Maximum. We conclude that the current distribution of M. argentina resulted from the fragmentation of its once continuous range and that climate oscillations promoted ecological differences that favored isolation by creating habitat discontinuity.Entities:
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Year: 2015 PMID: 26110533 PMCID: PMC4484249 DOI: 10.1371/journal.pone.0128559
Source DB: PubMed Journal: PLoS One ISSN: 1932-6203 Impact factor: 3.240
Fig 1Map of the sampling sites and phylogenetic relationships obtained by analysis of cpDNA haplotypes.
A, Geographic distribution of M. argentina cpDNA haplotypes in the South American Transition Zone (SATZ). B, Statistical parsimony haplotype network. Three population groups were defined: Puna, Prepuna, and Monte. Pie charts represent the haplotypes found in each sampling locality. Pie chart section size is proportional to the number of individuals per haplotype. Haplotype designations in the network correspond to those given in Table 1 (H1–H41). The numbers in the haplotypes indicate the number of individuals that share that haplotype. C, D and E, habitats where Munroa grows: Tucumán (Argentina), San Juan (Argentina), and Potosí (Bolivia), respectively. Photographs by Leonardo Amarilla.
M. argentina sampling locations, number of individuals (N ind.), voucher, phenological status of individuals of each locality in February (PS): flowering/fruiting, not flowering (—), biogeographic province, geographic coordinates, and haplotypes detected.
| Sample location | Abbreviation |
| Voucher | PS | Province | Latitude/Longitude | Haplotypes |
|---|---|---|---|---|---|---|---|
|
| MLH | 11 | Amarilla 1B (CORD) | Fruit | Prepuna | -32.7565/-68.8483 | H23 |
|
| SJB | 10 | Chiapella 2580 (CORD) | Fruit | Prepuna | -31.1498/-69.4499 | H20, 26, 25 |
|
| SJJ | 10 | Chiapella 2596 (CORD) | Fruit | Prepuna | -30.2998/-68.2773 | H20, 24, 22 |
|
| SJI | 8 | Peterson 19267 (2 ind.)/ Amarilla 3 (CORD) | Flower/Fruit | Prepuna | -29.5732/-69.4564 | H 19, 28, 27, 21 |
|
| LRF | 8 | Chiapella 2604 (CORD) | Flower/Fruit | Monte/Prepuna | -28.9155/-67.5164 | H 18, 29 |
|
| CCQ | 7 | Chiapella 2672 (CORD) | Flower/Fruit | Monte | -27.2281/-66.9374 | H 30 |
|
| CB | 8 | Chiapella 2656 (CORD) | Flower/Fruit | Monte | -27.6498/-67.0330 | H 30, 32 |
|
| TAV | 9 | Amarilla 1A (CORD) | Flower | Monte | -26.5902/-65.9181 | H 30, 31 |
|
| TCV | 8 | Amarilla 11 (CORD) | Flower | Monte | -26.3644/-65.9470 | H 38, 40 |
|
| SC | 8 | Chiapella 2712 (CORD) | Flower | Monte | -26.0722/-65.9698 | H 33, 35, 37 |
|
| SRL | 6 | Chiapella 2697 (CORD) | Flower | Monte | -24.9882/-65.5718 | H 34, 36, 39, 41 |
|
| SSC | 4 | Amarilla 31 (CORD) | Flower/— | Prepuna/Puna | -24.2100/-66.3230 | H 7 |
|
| JT | 11 | Amarilla 22A (CORD) | Flower | Prepuna/Puna | -23.5788/-65.3963 | H 7, 17, 13 |
|
| JH | 9 | Amarilla 22B (CORD) | Flower | Prepuna/Puna | -23.2097/-65.3512 | H 7, 13, 14, 15 |
|
| JS | 9 | Amarilla 24 (CORD) | Flower/— | Prepuna/Puna | -23.4166/-66.4833 | H 7, 13, 16 |
|
| BC | 4 | Wood 9498 (4 ind.)(LPB) | Flower/— | Puna | -20.6416/-65.2093 | H 2, 3 |
|
| BP | 6 | López 552(3 ind.)/Asplund 6485 19267 (3 ind.) (LPB) | Flower/— | Puna | -19.6148/-65.7646 | H 1, 4, 5 |
|
| BU | 5 | Chiapella 2801 (CORD) | Flower/— | Puna | -20.4607/-66.8273 | H 8, 9, 10, 11, 12 |
|
| BT | 5 | Chiapella 2818 (CORD) | Flower/— | Puna | -21.4433/-65.7188 | H 5, 6 |
|
| BY | 6 | Beck 26643, 26902/84, (2 ind. per n°) (LPB) | Flower/— | Puna | -21.8236/-65.2364 | H 5, 7 |
Fig 2Maximum clade credibility tree of the cpDNA haplotypes generated from BEAST.
Chronogram of M. argentina haplotypes and other Chloridoideae based on the consensus tree from the Bayesian dating analysis using a coalescent model with a constant size. All nodes are provided with the 95% Highest Posterior Density intervals (purple bars), the time of divergence (above branch) and the posterior probabilities (below branch). The individual haplotype and haplotype group designations correspond to those in Fig 1. Inset photo is M. argentina in San Antonio de los Cobres, Salta, Argentina. Photograph by Vanesa Pilatti.
Results of genetic and demographic analyses including probability of capturing the deepest coalescent event (Prob.), number of haplotypes (K), haplotype diversity (h), nucleotide diversity (π), Fu’s Fs (Fs), Tajima’s D (DT), Probability of DT ≠ 0 [Prob. (|DT|) > 0], probability of DT ≠ 0 based on coalescent simulations (P), Ramos-Onsins & Rozas’ (R2), probability of R2 based on coalescent simulations (P), maximum pairwise differences between any two sequences (k).
| Population | n | Prob. |
|
|
|
| Prob.(|DT|)>0/P |
| SSD |
|---|---|---|---|---|---|---|---|---|---|
|
| 59 | 0.96 | 17 | 0.80 (± 0.04) | 0.0012 (± 0.0008) | -8.19/-1.59 | |-1.6|/0.03 | 0.049/0.018/2.1 | 0.00277 |
|
| 47 | 0.95 | 12 | 0.85 (± 0.03) | 0.0010 (± 0.0007) | -1.75/-0.40 | |-0.4|/0.41 | 0.095/0.361/1.8 | 0.02329 |
|
| 46 | 0.95 | 12 | 0.78 (± 0.06) | 0.0008 (± 0.0006) | -7.51/-1.59 | |-1.6|/0.03 | 0.052/0.012/1.5 | 0.00132 |
|
| 152 | 0.98 | 41 | 0.92 (± 0.01) | 0.0021 (± 0.0001) | -8.31/-1.55 | |-1.5|/0.02 | 0.041/0.021/3.7 | 0.00235 |
The sum of squared deviations (SSD) is also given.
Structure of variation in M. argentina analyzed using an AMOVA with alternative groupings.
| Source of variation | d.f. | Percentage of variation |
|
|---|---|---|---|
|
| |||
|
| |||
| among groups | 2 | 45.1 | |
| among populations within groups | 1 | 31.8 | FCT = 0.45 |
| within populations | 148 | 23.1 | FSC = 0.57 |
| Total | 151 | FST = 0.77 | |
|
| |||
| among groups | 1 | 7.4 | |
| among populations within groups | 1 | 66.9 | FCT = 0.07 |
| within populations | 149 | 25.6 | FSC = 0.72 |
| Total | 151 | FST = 0.74 | |
|
| |||
| among groups | 1 | 2.5 | |
| among populations within groups | 1 | 68.6 | FCT = 0.02 |
| within populations | 149 | 28.9 | FSC = 0.76 |
| Total | 151 | FST = 0.70 | |
|
| |||
| among groups | 1 | 18.8 | |
| among populations within groups | 1 | FCT = 0.18 | |
| within populations | 149 | FSC = 0.69 | |
| Total | 151 | 56.1 | FST = 0.74 |
|
| 24.9 | ||
|
| |||
| among groups | 2 | 25.1 | |
| among populations within groups | 1 | 1.5 | FCT = 0.25 |
| within populations | 148 | 73.4 | FSC = 0.02 |
| Total | 151 | FST = 0.27 |
d.f., degrees of freedom; FCT, differentiation among groups within the species; FSC, differentiation among populations within groups; FST, differentiation among populations within the species.
***P < 0.0001.
Fig 3Multidimensional graph produced by the genetic landscape shape interpolation analysis that represents the genetic distances of haplotypes across the distribution range of M. argentina.
White bars identify phylogeographic barriers in the unglaciated part of the SATZ that separate three groups of populations: Puna, Prepuna and Monte.
Fig 4Inferred clustering from NeighborNet (A) (numbers are the bootstrap values), and from a Bayesian assignment with STRUCTURE assuming K = 3 (B), and K = 4 (C).
Each individual is represented by a single vertical line, partitioned into K colored segments that denote the individual’s estimated membership fractions in K clusters. Scale bar shows a distance of 0.1 substitutions per site.
Fig 5Climate-based predicted distribution of M. argentina for three geological time periods.
Predicted distribution during the Last Glacial Maximum was obtained using MIROC and CCSM models.