| Literature DB >> 23505485 |
Paula Costa-Urrutia1, Simona Sanvito, Nelva Victoria-Cota, Luis Enríquez-Paredes, Diane Gendron.
Abstract
Population differentiation in environments without well-defined geographical barriers represents a challenge for wildlife management. Based on a comprehensive database of individual sighting records (1988-2009) of blue whales from the winter/calving Gulf of California, we assessed the fine-scale genetic and spatial structure of the population using individual-based approaches. Skin samples of 187 individuals were analyzed for nine microsatellite loci. A single population with no divergence among years and months and no isolation by distance (Rxy = 0.1-0.001, p>0.05) were found. We ran two bayesian clustering methods using Structure and Geneland softwares in two different ways: 1) a general analysis including all individuals in which a single cluster was identified with both softwares; 2) a specific analysis of females only in which two main clusters (Loreto Bay and northern areas, and San Jose-La Paz Bay area) were revealed by Geneland program. This study provides information indicating that blue whales wintering in the Gulf of California are part of a single population unit and showed a fine-scale structure among females, possibly associated with their high site fidelity, particularly when attending calves. It is likely that the loss of genetic variation is minimized by male mediated gene flow, which may reduce the genetic drift effect. Opportunities for kin selection may also influence calf survival and, in consequence, have a positive impact on population demography in this small and endangered population.Entities:
Mesh:
Year: 2013 PMID: 23505485 PMCID: PMC3591444 DOI: 10.1371/journal.pone.0058315
Source DB: PubMed Journal: PLoS One ISSN: 1932-6203 Impact factor: 3.240
Figure 1Map of the study area.
Statistics of the nine microsatellite loci.
| Locus | MgCl2 (mM) | AT1/AT2(°C) | Na | Size | HO | HE |
| GATA98 | 4.7 | 51°/52° | 9 | 74–120 |
|
|
| GT541 | 3.1 | 56°/55° | 9 | 79–99 | 0.7 | 0.76 |
| AC137 | 3.1 | 55°/54° | 9 | 91–119 |
|
|
| GT023 | 3.1 | 60°/58° | 6 | 114–124 | 0.77 | 0.76 |
| CA232 | 3.1 | 56°/55° | 8 | 142–168 | 0.65 | 0.65 |
| AC087 | 3.1 | 56°/55° | 12 | 165–180 | 0.83 | 0.83 |
| EV037 | 3.9 | 51°/52° | 8 | 172–194 | 0.58 | 0.58 |
| GATA417 | 3.1 | 56°/55° | 13 | 174–226 | 0.83 | 0.83 |
| CA234 | 3.1 | 55°/54° | 13 | 191–215 | 0.91 | 0.88 |
| Mean | 9.6 | 0.74 | 0.74 | |||
| SD | 2.4 | 0.03 | 0.09 |
At = Annealing temperature (subscript 1 and 2 correspond to the first and second PCR cycle). Na = Number of alleles per locus, Size = observed range in fragment size in base pairs (bp), Observed (HO) and Expected (HE) heterozygosity per locus. HO deficiency loci are highlight in bold (p<0.05).
36 Palsbøll et al., 1999,
34 Bérubé et al. 2005,
37 Bérubé et al. 200,
38 Valsecchi and Amos 1996.
Blue whale grouping criteria for population structure testing at the temporal scale.
| Grouping Criteria | Groups | Size | Sex ratio | HWE | RST, FST |
| Years | 13 | 16–61 |
| RST = 0–0.01, p>0.05 | |
| mode = 39, SD = 12 | X2 = 4.5, p = 0.9, df = 12 | Remaining Groups:p = 0.3–0.008 | FST = 0–0.03, p>0.05 | ||
| adjusted B p = 0.004,13 test | |||||
| Month-year | 23 | 10–36 |
|
| RST = 0.0001–0.03, p = 0.01–0.9 |
| mode = 11, SD = 8 | March: X2 = 15, p = 0.07, df = 10 | Remaining Groups:p = 0.3–0.008 | FST = 0.0001–0.001, p = 0.03–0.9 | ||
| April: X2 = 0.6, p = 0.6, df = 1 | adjusted B p = 0.0022,23 test | adjusted B-Yp = 0.008 | |||
| Sighting frequency | 3 | 39–69 | X2 = 0.68, p = 0.8, df = 2 | p = 0.02–0.2, | RST = 0–0.001, p>0.05 |
| mode = 39, SD = 17 | adjusted B p = 0.01 | FST = 0–0.0004, p>0.05 |
Grouping criteria: see Methods. Groups = number of groups of the temporal structure analyses. Size = range, mode and standard deviations of groups. Sex ratio = sex ratio of the group compared to overall sex ratio (1.41∶1) in the population. HWE = Hardy-Weinberg equilibrium. RST and FST = range values of pairwise RST and FST comparisons among groups. Adjusted B and B-Y p-values refer to the adjusted p-values after sequential Bonferroni and Benjaminy-Yekutiely correction respectively.
denotes all p-values were >0.05. Significant results are in bold.
Figure 2Results of the Structure model
fitting. K = number of population. Ln P(D) = logarithm of the data probability obtained for complete (a) and female (b) data set. Highest posterior probability in both cases is for k = 1.
Results of the fitting of the Bayesian clustering model with Geneland program.
| Data set | K | Individuals per K | Divergence (RST, FST) | Inbreeding (FIS) |
| Complete | 3(1) | 1 = 171,2 = 3,3 = 3 | ||
| Females | 3(2) | 1 = 66, 2 = 29, 3 = 4 |
|
|
|
|
|
K = number of inferred clusters; in brackets are the number of K with significant RST and FIS close to zero. Individual per K = number of individuals assigned to each K. RST and FST = pairwise divergence among K, FIS = inbreeding coefficient per K. Significant divergence and inbreeding close to zero are in bold, p = p-value at 95% confidence.
Figure 3Map of the mode posterior probabilities obtained with the Geneland model.
Estimated clusters of blue whales in the Gulf of California are shown in different colours. Green cluster represent Loreto cluster and yellow cluster represent San Jose- La Paz cluster. Dots represent the geographic centroid of individual female blue whale sightings.