| Literature DB >> 30185723 |
Yoon Jee Hong1, Kyung Seok Kim2, Mi-Sook Min1, Hang Lee1.
Abstract
The prevention and control of infectious diseases transmitted by wildlife are gaining importance. To establish effective management strategies, it is essential to understand the population structure of animals. Raccoon dogs (Nyctereutes procyonoides) in South Korea play a key role in the maintenance of food web stability and possess genetic compositions that are unique compared to those in other areas. However, wild raccoon dogs play another role as the main host of various infectious diseases. To establish long-term strategies for disease management, we investigated the genetic structure and possible geographic barriers that influence the raccoon dog population in South Korea by analyzing 16 microsatellite loci. The present study showed that mountains were the major factors responsible for genetic structuring, along with distance. We proposed potential management units (MUs) for raccoon dogs based on the genetic structuring and gene-flow barrier data obtained in this study. Four MUs were suggested for the Korean raccoon dog population (Northern, Central, Southwestern, and Southeastern). The Korean raccoon dog population structure determined in this study and the proposed MUs will be helpful to establish pragmatic strategies for managing Korean raccoon dog population and for preventing the transmission of infectious diseases.Entities:
Keywords: Nyctereutes procyonoides; management unit (MU); microsatellites; population structure; raccoon dog
Mesh:
Substances:
Year: 2018 PMID: 30185723 PMCID: PMC6207519 DOI: 10.1292/jvms.17-0456
Source DB: PubMed Journal: J Vet Med Sci ISSN: 0916-7250 Impact factor: 1.267
Fig. 1.Study areas including geographical features (A) and sampling information (B) of raccoon dogs. Thick and thin solid lines in green indicate representative mountains and watersheds, respectively. Solid lines in blue mean rivers. Pie charts show proportions of the STRUCTURE clusters of each subdivided group in Fig. 3. Solid (strong) and dotted (weak) lines indicate the genetic barriers generated by BARRIER program using Monmonier’s algorithm. SG: Seoul/Gyeonggi, WG: Western Gangwon, EG: Eastern Gangwon, CC: Chungcheong, JB: Jeonbuk, JN: Jeonnam, GS: Gyeongsang.
Fig. 3.Bar plots of raccoon dog population identified by STRUCTURE analysis.
Genetic diversity estimates for raccoon dogs
| Location | N | No. of alleles | Allelic diversity | Allelic richness | HWE | Number and loci list with null allele | ||
|---|---|---|---|---|---|---|---|---|
| SG | 30 | 104 | 5.8 | 4.457 | 0.711 | 0.622 | 0.001 | 2 ( |
| WG | 30 | 95 | 5.9 | 4.157 | 0.689 | 0.693 | 0.017 | none |
| EG | 27 | 95 | 6.4 | 4.248 | 0.720 | 0.556 | 0.002 | 2 ( |
| CC | 19 | 103 | 6.5 | 4.875 | 0.708 | 0.681 | 0.000 | 3 ( |
| JB | 29 | 86 | 5.4 | 3.940 | 0.663 | 0.609 | 0.051 | 3 ( |
| JN | 29 | 88 | 5.5 | 4.001 | 0.658 | 0.651 | 0.357 | none |
| GS | 30 | 93 | 5.9 | 4.220 | 0.683 | 0.646 | 0.000 | 4 ( |
N: Number of individual, No. of alleles: Number of alleles, Allelic diversity: Mean number of alleles, H: Observed heterozygosity, H: Expected heterozygosity, HWE P-value: The probability of Hardy-Weinberg equilibrium (P<0.05: significant departure from Hardy-Weinberg equilibrium).
Pairwise FST below the diagonal and gene flow (Nm, above the diagonal) between raccoon dog populations
| 1 | 2 | 3 | 4 | 5 | 6 | 7 | |
|---|---|---|---|---|---|---|---|
| 1. SG (30) | 21.987 | 17.863 | 8.355 | 8.005 | 5.992 | 7.261 | |
| 2. WG (30) | 0.006a) | 14.288 | 6.045 | 5.454 | 4.856 | 6.183 | |
| 3. EG (27) | 0.009a) | 0.015a) | 8.723 | 8.446 | 6.464 | 7.056 | |
| 4. CC (19) | 0.027a) | 0.047a) | 0.025a) | 10.969 | 6.158 | 6.166 | |
| 5. JB (29) | 0.038a) | 0.065a) | 0.036a) | 0.016ns | 10.225 | 4.902 | |
| 6. JN (29) | 0.056a) | 0.072a) | 0.051a) | 0.049a) | 0.029a) | 5.467 | |
| 7. GS (30) | 0.048a) | >0.059a) | >0.049a) | 0.050a) | 0.076a) | 0.066a) |
a) Significant after Bonferroni correction (P<0.003); ns, not significant; Indirect indicator of gene flow (Nm) was calculated among geographic populations using the equation, Nm = 1/4{(1-FST)/FST}.
Fig. 2.Scatter diagram generated from the principal coordinate analysis of geographical locations of raccoon dogs.
Fig. 4.Geographical barriers of limited gene flow determined by BARRIER using Monmonier’s algorithm. The bold lines showing genetic boundaries are proportional to the strength of the barriers. The thicker lines, the stronger barriers.
Fig. 5.Regression analysis for genetic isolation by geographic distance (IBD) of raccoon dog populations. Mantel test was carried out with 999 permutations for correlations.
Analysis of molecular variance (AMOVA) of raccoon dog populations
| Source of variation | df | SS | MS | Est. var. | % | Value | ||
|---|---|---|---|---|---|---|---|---|
| Among regions | 2 | 73.071 | 36.535 | 0.183 | 3 | 0.030 | 0.001 | |
| Among populations | 4 | 56.546 | 14.137 | 0.141 | 2 | 0.024 | 0.001 | |
| Among individuals | 187 | 1,209.976 | 6.470 | 0.753 | 12 | 0.054 | 0.001 | |
| Within individuals | 194 | 963.000 | 4.964 | 4.964 | 82 | 0.132 | 0.001 | |
| Total | 387 | 2,302.593 | 6.042 | 100 | 0.178 | 0.001 |
Three Korean regions_1. SG, EG, and WG (Northern) 2. CC, JB, and JN (Central and South-western) 3. GS (South-eastern). df, degree of freedom; SS, sum of squares; MS, mean squares.
Analysis to detect a recent population bottleneck or past population reduction event within populations
| Locality | Wilcoxon Test (TPM) | Mode-Shift | Garza & Williamson’s |
|---|---|---|---|
| SG | 0.46994 | normal L-shaped distribution | 0.799 |
| WG | 0.48997 | normal L-shaped distribution | 0.795 |
| EG | 0.39098 | normal L-shaped distribution | 0.792 |
| CC | 0.16125 | normal L-shaped distribution | 0.803 |
| JB | 0.12611 | normal L-shaped distribution | 0.810 |
| JN | 0.31609 | normal L-shaped distribution | 0.827 |
| GS | 0.29829 | normal L-shaped distribution | 0.763 |
a) One-tail probability for an excess of observed heterozygosity relative to the expected equilibrium heterozygosity, computed from the observed number of alleles under mutation-drift equilibrium; TPM: two-phase model of mutation. b) M-ratio=Mean ratio of the number of allele size.