| Literature DB >> 30847096 |
Alexandre Lemopoulos1,2, Jenni M Prokkola1,3, Silva Uusi-Heikkilä2,4, Anti Vasemägi2,5,6, Ari Huusko7, Pekka Hyvärinen7, Marja-Liisa Koljonen8, Jarmo Koskiniemi9, Anssi Vainikka1.
Abstract
The conservation and management of endangered species requires information on their genetic diversity, relatedness and population structure. The main genetic markers applied for these questions are microsatellites and single nucleotide polymorphisms (SNPs), the latter of which remain the more resource demanding approach in most cases. Here, we compare the performance of two approaches, SNPs obtained by restriction-site-associated DNA sequencing (RADseq) and 16 DNA microsatellite loci, for estimating genetic diversity, relatedness and genetic differentiation of three, small, geographically close wild brown trout (Salmo trutta) populations and a regionally used hatchery strain. The genetic differentiation, quantified as F ST, was similar when measured using 16 microsatellites and 4,876 SNPs. Based on both marker types, each brown trout population represented a distinct gene pool with a low level of interbreeding. Analysis of SNPs identified half- and full-siblings with a higher probability than the analysis based on microsatellites, and SNPs outperformed microsatellites in estimating individual-level multilocus heterozygosity. Overall, the results indicated that moderately polymorphic microsatellites and SNPs from RADseq agreed on estimates of population genetic structure in moderately diverged, small populations, but RADseq outperformed microsatellites for applications that required individual-level genotype information, such as quantifying relatedness and individual-level heterozygosity. The results can be applied to other small populations with low or moderate levels of genetic diversity.Entities:
Keywords: ddRADseq; fisheries; population genetics; relatedness; salmonids
Year: 2019 PMID: 30847096 PMCID: PMC6392366 DOI: 10.1002/ece3.4905
Source DB: PubMed Journal: Ecol Evol ISSN: 2045-7758 Impact factor: 2.912
Sampling coordinates and summary of individuals used in the analysis with each marker. For RADseq data, N before filtering shown in parentheses
| Microsatellite data | RADseq data | ||||
|---|---|---|---|---|---|
| Population | Lat/Lon |
| Sex (F/M/immature) |
| Sex (F/M/immature) |
| Pohjajoki | 64° 17′ 50.703″ | 30 | 0/4/26 | 11 (12) | 0/4/8 |
| Tuhkajoki | 64° 2′ 28.337″ | 30 | 6/12/12 | 9 (11) | 3/3/5 |
| Vaarainjoki | 64° 28′ 50.510″ | 30 | 15/15/0 | 29 | 15/14/0 |
| Hatchery stock | Details in text | 30 | 15/15/0 | 26 (28) | 15/13/0 |
Figure 1A map showing the River Oulujoki watershed. Salmo trutta individuals used in the study were collected from rivers Vaarainjoki, Pohjajoki and Tuhkajoki, indicated by arrows. The rivers that the hatchery stock originated from, Kongasjoki and Varisjoki, are shown with asterisks
Figure 2Grouping of Salmo trutta samples on DAPC based on full microsatellite data (a), RADseq data (b) and microsatellite data (c) from the same individuals. Populations indicated by labelled symbols, hatchery stock (Ouv), Pohjajoki (Poh), Tuhkajoki (Tuh), Vaarainjoki (Vaa)
Figure 3DISTRUCT plots showing posterior probabilities of Salmo trutta individual genotypes (as bars) assigned to each population based on microsatellite data from all 120 individuals (a), RADseq data from 75 individuals (b), and microsatellite data from the same 75 individuals (c). The expected populations are separated by black lines. Populations from left to right hatchery stock (Ouv), Pohjajoki (Poh), Tuhkajoki (Tuh), Vaarainjoki (Vaa)
Genetic diversity and effective population size (N e) in all studied populations across the three datasets. Total number of alleles, mean locus‐specific allelic richness (Ar mean) and the estimates of expected heterozygosity (H e) and N e shown as measured from microsatellites in 120 individuals (A) and RADseq (B) and microsatellites (C) on the same 75 individuals. LD‐based estimates of N e are shown with 95% non‐parametric jackknifed confidence intervals. Note the difference in scale for H e: the theoretical maximum is 1 for multiallelic microsatellites and 0.5 for bi‐allelic SNPs
| A | B | C | ||||||||||
|---|---|---|---|---|---|---|---|---|---|---|---|---|
| Allele count | Ar mean |
|
| Allele count | Ar mean |
|
| Allele count | Ar mean |
|
| |
| Pohjajoki | 68 | 4.01 | 0.53 | 14.8 (6.9–34.7) | 6,566 | 1.26 | 0.09 | 13.0 (6.3–28.3) | 46 | 2.75 | 0.48 | 9.7 (2.8–73) |
| Tuhkajoki | 82 | 4.89 | 0.61 | 22.0 (12.4–46.3) | 6,854 | 1.31 | 0.1 | 2.10 (2.9–27.4) | 61 | 3.61 | 0.58 | 10.1 (4.4–28.8) |
| Vaarainjoki | 80 | 4.78 | 0.59 | 32.8 (11.5–infinite) | 7,555 | 1.47 | 0.11 | 24.5 (12.3–123.8) | 80 | 4.75 | 0.59 | 28.8 (10.1–infinite) |
| Hatchery stock | 108 | 6.31 | 0.66 | 53.0 (30.8–133) | 8,380 | 1.61 | 0.14 | 96.5 (60.8–149.0) | 102 | 6.042 | 0.66 | 57.1 (31.2–316.8) |
Pairwise F ST values for three wild brown trout river populations and one hatchery stock obtained using the full microsatellite dataset (A), and RADseq (B) and microsatellite data (C) on the same individuals
| A | B | C | |||||||
|---|---|---|---|---|---|---|---|---|---|
| Pohjajoki | Tuhkajoki | Vaarainjoki | Pohjajoki | Tuhkajoki | Vaarainjoki | Pohjajoki | Tuhkajoki | Vaarainjoki | |
|
| |||||||||
| Tuhkajoki | 0.154 | 0.202 | 0.197 | ||||||
| Vaarainjoki | 0.150 | 0.138 | 0.134 | 0.111 | 0.141 | 0.116 | |||
| Hatchery | 0.120 | 0.074 | 0.112 | 0.119 | 0.064 | 0.109 | 0.110 | 0.067 | 0.110 |
The number of identified full‐sib families with average exclusion probabilities and half‐sib dyads with average probabilities from microsatellite and SNP data on the same individuals (COLONY software). A comparison of the probabilities of matching half‐sib dyads is shown in Figure 4a
| Pohjajoki | Tuhkajoki | Vaarainjoki | Hatchery stock | ||
|---|---|---|---|---|---|
| Full‐sib families | SNPs | 8/0.98 | 5/0.99 | 25/1.00 | 26/0.97 |
| Microsatellites | 10/0.44 | 4/0.52 | 26/0.52 | 25/0.66 | |
| Half‐sib dyads | SNPs | 9/0.56 | 3/0.996 | 34/0.85 | 30/0.72 |
| Microsatellites | 66/0.18 | 52/0.07 | 334/0.18 | 176/0.26 |
Figure 4Scatter plots showing Salmo trutta half‐sib assignment probabilities across 39 dyads identified with both SNP and microsatellite markers (a) and individual sMLH values for 75 individuals from both markers (b). Results from the whole dataset of SNPs shown in x‐axis and from 16 microsatellites in the y‐axis
Figure 5Pairwise differences in relatedness using subsets of loci from RADseq (a) or microsatellite data (b) from the same 75 Salmo trutta individuals. Pairwise relatedness between individuals was compared between each subset and the maximum number of loci used (100 SNP or 16 microsatellite loci)
Figure 6Violin plots showing correlations between subsets of sMLH values in Salmo trutta according to different markers. For both microsatellites (msats) and SNPs, the correlation between two equal‐size randomized subsets was calculated for 1,000 replicated sets of loci. Points showing means within each subset