| Literature DB >> 17892545 |
Begoña Martínez-Cruz1, José Antonio Godoy.
Abstract
BACKGROUND: Dating of population divergence is critical in understanding speciation and in evaluating the evolutionary significance of genetic lineages, upon which identification of conservation and management units should be based. In this study we used a multilocus approach and the Isolation-Migration model based on coalescence theory to estimate the time of divergence of the Spanish and Eastern imperial eagle sister species. This model enables estimation of population sizes at split, and inference of gene flow after divergence.Entities:
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Year: 2007 PMID: 17892545 PMCID: PMC2098776 DOI: 10.1186/1471-2148-7-170
Source DB: PubMed Journal: BMC Evol Biol ISSN: 1471-2148 Impact factor: 3.260
Figure 1Current worldwide distribution of Spanish and Eastern imperial eagles. The Spanish imperial eagle is confined to the Iberian Peninsula (shaded in light grey), whereas the Eastern imperial eagle has a distribution range through Eurasia (shaded in black).
Parameter estimates, ESS and autocorrelation values (1 million steps) for each of three runs performed for mitochondrial DNA (mtDNA) dataset
| MtDNA dataset | q1 | q2 | qA | t | |
| Run1 | HiPt | 5.12 | 14.86 | 18.47 | 0.75 |
| HPD90Lo | 1.53 | 7.45 | 7.58 | 0.27 | |
| HPD90Hi | 12.43 | 26.99 | 48.66 | 1.65 | |
| ESS | 1601 | 1266 | 12901 | 474 | |
| Autocor | -0.0048 | 0.014 | -0.0029 | -0.0066 | |
| Run2 | HiPt | 4.51 | 14.28 | 17.58 | 0.68 |
| HPD90Lo | 1.5 | 7.52 | 8.51 | 0.24 | |
| HPD90Hi | 12.37 | 28.24 | 39.95 | 1.66 | |
| ESS | 1306 | 782 | 16792 | 349 | |
| Autocor | -0.011 | -0.0198 | 0.001 | -0.0493 | |
| Run3 | HiPt | 5.22 | 14.99 | 16.52 | 0.71 |
| HPD90Lo | 1.55 | 7.34 | 8.02 | 0.24 | |
| HPD90Hi | 12.55 | 27.5 | 43.65 | 1.76 | |
| ESS | 1149 | 756 | 14102 | 348 | |
| Autocor | -0.0133 | -0.0039 | -0.0002 | 0.0013 |
Parameter estimates, ESS and autocorrelation values (1 million steps) for each of three runs performed for the eight microsatellite dataset
| Eight microsatellite dataset | q1 | q2 | qA | m1 | t | |
| Run1 | HiPt | 1.91 | 3.58 | 57.13 | 0.99 | 1.35 |
| HPD90Lo | 0.73 | 1.87 | 21.88 | 0.38 | 0.4 | |
| HPD90Hi | 5.43 | 5.96 | 170.52 | 2.47 | 3.45 | |
| ESS | 6808 | 4136 | 9630 | 6256 | 2315 | |
| Autocor | 0.0045 | 0.0177 | 0.0073 | -0.0004 | 0.0266 | |
| Run2 | HiPt | 1.91 | 3.58 | 56.84 | 0.99 | 1.42 |
| HPD90Lo | 0.73 | 1.87 | 22.18 | 0.38 | 0.4 | |
| HPD90Hi | 5.43 | 5.9 | 171.11 | 2.47 | 3.41 | |
| ESS | 6586 | 4166 | 10179 | 5745 | 1252 | |
| Autocor | 0.0019 | -0.0035 | 0.0003 | 0.0108 | -0.0087 | |
| Run3 | HiPt | 1.91 | 3.64 | 56.55 | 1 | 1.37 |
| HPD90Lo | 0.73 | 1.87 | 22.47 | 0.36 | 0.41 | |
| HPD90Hi | 5.43 | 5.9 | 169.94 | 2.53 | 3.35 | |
| ESS | 6194 | 4652 | 11189 | 5141 | 2495 | |
| Autocor | -0.0046 | -0.0104 | -0.0046 | 0.002 | -0.0244 |
Figure 2Posterior probability distributions. A) Distributions for t for i) the set of eight microsatellite markers, under an SMM model and ii) the mitochondrial dataset, under the HKY model. B) Distributions for mfor the set of eight microsatellite markers, under an SMM model.