| Literature DB >> 28489863 |
Luca Montana1, Romolo Caniglia1, Marco Galaverni1, Elena Fabbri1, Atidje Ahmed2, Barbora Černá Bolfíková3, Sylwia D Czarnomska4, Ana Galov5, Raquel Godinho6,7, Maris Hindrikson8, Pavel Hulva9,10, Bogumiła Jędrzejewska4, Maja Jelenčič11, Miroslav Kutal12,13, Urmas Saarma8, Tomaž Skrbinšek12, Ettore Randi1,14.
Abstract
The survival of isolated small populations is threatened by both demographic and genetic factors. Large carnivores declined for centuries in most of Europe due to habitat changes, overhunting of their natural prey and direct persecution. However, the current rewilding trends are driving many carnivore populations to expand again, possibly reverting the erosion of their genetic diversity. In this study we reassessed the extent and origin of the genetic variation of the Italian wolf population, which is expanding after centuries of decline and isolation. We genotyped wolves from Italy and other nine populations at four mtDNA regions (control-region, ATP6, COIII and ND4) and 39 autosomal microsatellites. Results of phylogenetic analyses and assignment procedures confirmed in the Italian wolves a second private mtDNA haplotype, which belongs to a haplogroup distributed mostly in southern Europe. Coalescent analyses showed that the unique mtDNA haplotypes in the Italian wolves likely originated during the late Pleistocene. ABC simulations concordantly showed that the extant wolf populations in Italy and in south-western Europe started to be isolated and declined right after the last glacial maximum. Thus, the standing genetic variation in the Italian wolves principally results from the historical isolation south of the Alps.Entities:
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Year: 2017 PMID: 28489863 PMCID: PMC5425034 DOI: 10.1371/journal.pone.0176560
Source DB: PubMed Journal: PLoS One ISSN: 1932-6203 Impact factor: 3.240
Country of origin and size of the wolf, dog and wolf x dog hybrid samples analyzed in this study.
| Taxon | Country | Genetic cluster | Acronym | mtDNA | STR | Total |
|---|---|---|---|---|---|---|
| Italy | Italian wolves | WIT | 39 | 39 | 39 | |
| Portugal, Spain | Iberian wolves | WIB | 20 | 20 | 20 | |
| Slovenia | Dinaric wolves | WDIN | 20 | 20 | 20 | |
| Croatia | Dinaric wolves | WDIN | --- | 20 | 20 | |
| Greece | Balkanic wolves | WBALK | 15 | 10 | 15 | |
| Bulgaria | Balkanic wolves | WBALK | 17 | 17 | 17 | |
| Czech & Slovakia | Carpathian wolves | WCARP | --- | 20 | 20 | |
| Poland | --- | --- | 16 | --- | 16 | |
| Estonia | Baltic wolves | WBALT | 10 | 10 | 10 | |
| Latvia | Baltic wolves | WBALT | 10 | 10 | 10 | |
| Finland | Baltic wolves | WBALT | 9 | 9 | 9 | |
| Italy | Italian dogs | DIT | 8 | 69 | 69 | |
| Estonia | Hybrids | HY | 6 | 6 | 6 | |
| Italy | Hybrids | HY | 40 | 68 | 68 | |
| 210 | 318 | 339 |
a Genetic clusters and their acronyms, as defined by Bayesian cluster analyses (see: Results);
b mtDNA = samples sequenced at the mtDNA CR, ATP6, COIII and ND4 regions;
c STR = samples genotyped at 39 autosomal microsatellite (STR);
d The five wild-living wolves, sampled in Italy, showed a rare mtDNA haplotype, named W16 [18] and recently attributed to the Italian wolf population [19];
e Wolves from Croatia, Czech Republic and Slovakia were only used in Bayesian cluster analyses and ABC simulations;
f Wolves from Poland were not genotyped at the STR loci due to their low DNA quality, and were not assigned to any genetic cluster.
Fig 1Principal coordinate analysis of multilocus microsatellite wolf and dog genotype.
(A) First two components of a PCoA computed in GenAlEx [26] of the 39 multilocus microsatellite wolf and dog genotypes. (B) Multilocus microsatellites wolf and dog genotypes projected on the first function of a discriminant PC analysis (DAPC computed in Adegenet [28]). Identification of wolf samples: WBALT = Baltic countries; WCARP: Carpathians; WBALK = Balkans; WDIN = Dinarics; WIBP = Iberian Peninsula; WITA = Italy.
Fig 2Bayesian clustering of dog and wolf samples from different countries genotyped with 39 autosomal microsatellite loci obtained by Structure [29,30] assuming K = 3 and K = 7.
At K = 3 the three clusters are composed by dogs, Italian wolves and by all the other European wolves banded together, while at K = 7 wolves are split into six different geographical population clusters.
Estimated genetic variability in six wolf clusters identified by Bayesian analyses.
| Microsatellites | mtDNA | ||||||||
|---|---|---|---|---|---|---|---|---|---|
| CR | ND4 | COIII | ATP6 | MF | |||||
| n | 39 | n | 39 | ||||||
| Ao/Ae | 3.9/2.3 | N | 2 | 1 | 1 | 1 | 2 | ||
| Ho/He | 0.44/0.50 | H | 0.229 | 0.000 | 0.000 | 0.000 | |||
| F | 0.117 | π | 0.00046 | 0.00000 | 0.00000 | 0.00000 | |||
| n | 20 | n | 20 | ||||||
| Ao/Ae | 4.5/3.1 | N | 4 | 3 | 2 | 1 | 5 | ||
| Ho/He | 0.52/0.61 | H | 0.711 | 0.416 | 0.100 | 0.000 | |||
| F | 0.127 | π | 0.00299 | 0.00052 | 0.00043 | 0.00000 | |||
| n | 40 | n | 20 | ||||||
| Ao/Ae | 6.1/3.6 | N | 2 | 2 | 2 | 2 | 3 | ||
| Ho/He | 0.62/0.69 | H | 0.337 | 0.337 | 0.337 | 0.337 | |||
| F | 0.117 | π | 0.00747 | 0.00119 | 0.00583 | 0.00286 | |||
| n | 27 | n | 32 | ||||||
| Ao/Ae | 6.6/3.9 | N | 7 | 6 | 3 | 3 | 10 | ||
| Ho/He | 0.66/0.71 | H | 0.843 | 0.760 | 0.589 | 0.679 | |||
| F | 0.085 | π | 0.01408 | 0.00208 | 0.00866 | 0.00448 | |||
| n | 20 | n | n.a. | ||||||
| Ao/Ae | 4.7/3.1 | N | |||||||
| Ho/He | 0.64/0.64 | H | |||||||
| F | 0.000 | π | |||||||
| n | 28 | n | 28 | ||||||
| Ao/Ae | 6.7/4.1 | N | 5 | 5 | 3 | 2 | 6 | ||
| Ho/He | 0.68/0.73 | H | 0.605 | 0.510 | 0.446 | 0.353 | |||
| F | 0.073 | π | 0.00947 | 0.00304 | 0.00763 | 0.00699 | |||
Cluster composition and acronyms are described in Table 1. Microsatellites = 39 autosomal microsatellites; n = genotyped samples; Ao/Ae = average observed/effective number of alleles; Ho/He = average observed/expected heterozygosity; F = inbreeding coefficient. mtDNA = sequences at CR, ND4, COIII and ATP6 mtDNA regions; n = sequenced samples; N = haplotype numbers; H = haplotype diversity; π = nucleotide diversity. MF = number of concatenated multi-fragment haplotypes detected in the six wolf clusters.
Fig 3Bayesian mtDNA phylogenetic tree (computed in Beast) [47] with a table indicating the bootstrap support and the estimated TMRCA (and their 95% HDP) of the main internodes.
The four main clades A1, A2, B1 and B2 are indicated. All dog haplotypes that form a monophylum were collapsed (see S3 and S5 Tables for the details on the haplotypes and clade composition).
Original parameter estimation and statistics (median and quantiles) of the posterior distribution for the scenario with the highest posterior probabilities.
| Parameters Scenario 2 | median | q050 | q950 |
|---|---|---|---|
| 3.38E+03 | 1.50E+03 | 7.76E+03 | |
| 3.24E+03 | 7.85E+02 | 8.28E+03 | |
| 5.48E+03 | 1.51E+03 | 9.29E+03 | |
| 6.83E+03 | 3.42E+03 | 9.60E+03 | |
| 5.01E+03 | 6.51E+02 | 9.28E+03 | |
| 6.40E+03 | 7.46E+02 | 2.65E+04 | |
| 1.44E+04 | 3.47E+03 | 2.85E+04 | |
| 1.65E+04 | 4.60E+03 | 2.87E+04 | |
| 3.27E+03 | 3.55E+02 | 8.29E+03 | |
| 1.72E-04 | 1.10E-04 | 3.48E-04 | |
| 1.04E-01 | 1.00E-01 | 1.36E-01 | |
| 2.67E-06 | 5.44E-07 | 7.53E-06 |
N1-N2-N3 = Italian-Iberian-Dinaric post-bottleneck effective population sizes; N1b-N2b-N3b = Italian-Iberian-Dinaric pre-bottleneck effective population sizes; NA = effective population size of the starting population; t1 = time of divergence from common ancestor in thousands of generations (3 years per generation in C. lupus); db = duration of bottleneck; Âμmic_1 = mean mutation rate; pmic_1 = mean coefficient P; snimic_1 = mean SNI rate.
Size of the bottleneck in four wolf populations as estimated by DIYABC under the best two demographic scenarios described in S5 Fig.
| Scenario | Italian Peninsula | R | Iberian Peninsula (N2b/N2) | R | Dinaric regions (N3b/N3) | R |
|---|---|---|---|---|---|---|
| 2 | 6400/3380 | 1.9 | 14.400/3240 | 4.4 | 16.500/5480 | 3.0 |
N = post-bottleneck effective population size. Nb = pre-bottleneck effective population size. R = Nb/N ratio.
Fig 4Best scenarios as inferred by Diyabc.
Graphical representation of the resulting population sizes and divergence times estimated for the two best simulated scenarios, using a generation time g = 3 years. The width of branches is proportional to the inferred effective population sizes.