Mar. 2025

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Population structure and genetic diversity of hairfin anchovy (Setipinna tenuifilis) revealed by microsatellite markers

Bingjian Liu Shan Tong Jiasheng Li Xun Jin Sixu Zheng Yunpeng Wang Luxiu Gao Taobo Feng Mingzhe Han Yifan Liu

Bingjian Liu, Shan Tong, Jiasheng Li, Xun Jin, Sixu Zheng, Yunpeng Wang, Luxiu Gao, Taobo Feng, Mingzhe Han, Yifan Liu. Population structure and genetic diversity of hairfin anchovy (Setipinna tenuifilis) revealed by microsatellite markers[J]. Acta Oceanologica Sinica. doi: 10.1007/s13131-024-2369-9
Citation: Bingjian Liu, Shan Tong, Jiasheng Li, Xun Jin, Sixu Zheng, Yunpeng Wang, Luxiu Gao, Taobo Feng, Mingzhe Han, Yifan Liu. Population structure and genetic diversity of hairfin anchovy (Setipinna tenuifilis) revealed by microsatellite markers[J]. Acta Oceanologica Sinica. doi: 10.1007/s13131-024-2369-9

doi: 10.1007/s13131-024-2369-9

Population structure and genetic diversity of hairfin anchovy (Setipinna tenuifilis) revealed by microsatellite markers

Funds: The Zhejiang Provincial Natural Science Foundation of China under contract Nos LY22D060001 and LY20C190008; the National Natural Science Foundation of China (NSFC) under contract No. 41806156; the Key Research and Development Projects in Xizang under contract No. XZ202301ZY0012N.
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  • Marine environments feature open water, so marine fish are generally considered to have higher genetic diversity and lower genetic differentiation due to facilitated gene exchange. However, an increasing number of population genetics studies have shown that significant genetic differentiation is detected in some marine fishes with large population sizes and extensive habitats, such as Collichtys lucidus (Song et al., 2019), Lateolabrax maculatus (Wang et al., 2021), and Sillago japonica (Han et al., 2021). This suggests that we should master the genetic structure of marine fish as early as possible to deal with the challenges of fishing pressure, climate change, pollution and other challenges.

    Setipinna tenuifilis, commonly known as hairfin anchovy, is a pelagic fish with important economic and ecological significance (Li et al., 2022). It has extensive habitats, in the western Pacific and Indian Oceans, and has been recorded in the Bohai Sea, Yellow Sea, East China Sea, and South China Sea of China. In recent years, due to the increase in fishing intensity and the lack of management measures, S. tenuifilis germplasm resources have declined significantly, and people have begun to pay attention to the development and utilization of the S. tenuifilis fishery resources. In order to accurately assess the current status of S. tenuifilis germplasm resources, many researchers have used different genetic markers to conduct specific investigations and analyses on the genetic structure and diversity of the S. tenuifilis population.

    Xu et al. (2014) collected seven S. tenuifilis populations from China’s Dongying, Yantai, Qingdao, Nantong, Wenzhou, Xiamen and the Beibu Gulf coast for research, they found that populations can be divided into Yellow Sea group, East China Sea group and South China Sea group by comparing the frequency of repeated sequences in the mitochondrial control region. Large, all populations can be divided into the Yellow Sea Group, East China Sea Group and South China Sea Group. Using the same method, Li et al. (2022) analyzed five S. tenuifilis populations from Weihai, Yantai, Zhoushan, Xiangshan and Ninghai coasts, the result showed that there were no significant genetic differences between the East China Sea and Yellow Sea populations. Zhang (2013) used 11 microsatellite markers to evaluate the population structure of five S. tenuifilis populations from Weihai, Yantai, Zhoushan, Xiangshan and Ninghai coasts and found that there were weak differences between the East China Sea and Yellow Sea populations. Liu et al. (2024) used restriction-site associated DNA sequencing (RADseq) to classify nine S. tenuifilis populations collected from Dalian, Qinhuangdao, Qingdao, Lianyungang, Nantong, Zhoushan, Xiapu, Shantou and Zhanjiang coast, found that there are three genetic groups, namely northern group, southern group-a and southern group-b (Zhoushan population).

    Microsatellite molecular markers are widely used in population genetics and related research work because of their co-dominance, polymorphism, near neutrality and other characteristics (Sheng et al., 2002). Based on the polymorphic microsatellite markers developed from the S. tenuifilis genome sequence, this study conducted population genetic analysis of nine S. tenuifilis populations in the coastal China’s seas, providing some theoretical basis for future management and conservation of S. tenuifilis resources.

    In the present study, a total of 180 wild individuals of hairfin anchovy (S. tenuifilis) were collected from the coastal waters of China in April 2018. Samples came from nine geographical locations, including Dalian (DL), Qinhuangdao (QH), Qingdao (QD), Lianyungang (LY), Nantong (NT), Zhoushan (ZZ), Xiapu (PX), Shantou (GS), and Zhanjiang (ZJ) (Supplementary Table S1 and Fig. 1). The genomic DNA extraction from the caudal fin or muscle of each fish was performed according to the standard phenol-chloroform method. The extracted DNAs were checked using 1% agarose gel electrophoresis and then stored at –20°C until use.

    Figure  1.  Schematic map of sampling locations along the coastal waters of China. A total of 180 individuals of S. tenuifilis from nine geographic locations (DL, QH, QD, LY, NT, ZZ, PX, GS, and ZJ) were collected for population analysis.

    The methods for screening microsatellite markers and detecting primer specificity are the same as described in Li et al. (2022). In the end, a total of 16 pairs of microsatellite primers (Sten01 to Sten16) with good specificity were selected (Supplementary Table S2). Each forward primer of each microsatellite locus was labelled with either FAM, HEX, or TAMRA fluorescent dye. Singleplex PCR was performed in 10 µL reaction volumes containing 5 µL Master Mix, 3.5 µL double-distilled H2O, 1 µL genomic DNA, 0.25 µL forward primers, and 0.25 µL reverse primers. The thermal cycler program was 94°C for 4 min; followed by 35 cycles of 94°C for 30 s, 50—60°C for 30 s, and 72°C for 25 s; and 72°C for 10 min. The PCR products were sent to Sangon Biotech (Shanghai) Co., Ltd for genotyping by capillary electrophoresis using GS 500 ladder as reference. The product size and genotypes of all samples were examined in GeneMapper v2.2 (Hulce et al., 2011).

    To characterize genetic diversity, the basic statistics such as the number of alleles (Na), observed heterozygosity (Ho) and expected heterozygosity (He) of each locus and each population were obtained by GenAlEx v6.503 (Peakall and Smouse, 2006). The polymorphic information content (PIC), and null allele frequency values (Fnull) of each locus were calculated by Cervus v3.0.7 (Kalinowski et al., 2007). Cervus v3.0.7 (Kalinowski et al., 2007) was also used to estimate departures from Hardy-Weinberg equilibrium (HWE) with Bonferroni correction for evaluating the significance of HWE deviations. Linkage disequilibrium (LD) between loci was tested using Genepop v4.7.5 (Rousset, 2008) with the Markov chain method (10 000 dememorization steps, 100 batches, 5 000 interactions), and a Bonferroni correction for multiple testing was then applied. The allelic richness (Ra) of each population was calculated by FSTAT v2.9.44 (Goudet, 2001) in order to adjust for the different sample sizes.

    Outlier test uses the genetic differentiation (FST) and relative level of total heterozygosity to identify whether the genetic markers in the study conform to the expected genetic distance of neutral distribution typically (Narum and Hess, 2011), but it is limited in its ability to detect balancing selection (Beaumont and Balding, 2004) and various forms of weakly differentiated selection (i.e., relaxed selection; Wachowiak et al., 2009). Therefore, before performing the population genetic analysis, two approaches were applied to detect microsatellite locus that potentially departs from neutral expectations in this study. (1) A hierarchical method developed by Excoffier et al. (2009) and implemented in Arlequin v3.5.1.22 (Excoffier and Lischer, 2010) was used to assume a hierarchical island model of migration between structured populations as follows: 100 000 coalescent simulations were performed, assuming 50 groups and 100 demes per group. The observed data for each locus were compared with the simulated distribution, and a particular locus was classified as a significant outlier if it lay outside the 99% confidence interval. (2) A Bayesian method implemented in BAYESCAN v2.1 (Foll and Gaggiotti, 2008) was also applied to test for signatures of selection. We ran 20 pilot runs of 5 000 iterations and an additional burn-in of 500 000 iterations with a thinning interval of 20 and a final sample size of 50 000. The threshold false discovery rate (FDR) was set at 1% to reduce statistical errors due to multiple tests.

    To assess genetic differentiation, the hierarchical analysis of molecular variance (AMOVA) was implemented and the genetic differentiation (FST) values were estimated using the same ARLEQUIN v3.5.1.2 (Excoffier and Lischer, 2010) with 10 000 permutations. The R language package was used to perform principal component analysis (PCA) based on microsatellite allele data. The Bayesian clustering analysis in STRUCTURE v2.3.4 (Pritchard et al., 2000) was used to detect the most likely number of genetic clusters (K-value). The model used was based on an assumption of admixture and correlated allele frequencies (Pritchard et al., 2000; Vicente et al., 2008; Zuccaro et al., 2008) with the option of “with no prior knowledge of sampling locations”. K value ranged from 1 to 10 with a burn-in period of 100 000 and a run length of 1 000 000, and ten replicates were run for each K. The optimum number of K was determined by Evanno’s method (Evanno et al., 2005) implemented on the Structure Harvester website (Earl and VonHoldt, 2012). The program Clumpp v1.1.2 (Jakobsson and Rosenberg, 2007) was used to align the 10 repetitions, and the results were then graphically displayed by the program Distruct v1.1 (Rosenberg, 2004). Maps of mean sea surface temperature and mean sea surface salinity in the China’s seas were drawn by the ODV-online browser tool (https://explore.webodv.awi.de/) and visualized using WOA18_0.25deg_All-Years_Annual data.

    The software BOTTLENECK v1.2.02 (Piry et al., 1999) was used to assess the occurrence of demographic bottlenecks in each population. The two-phase model (TPM) and stepwise mutation model (SMM) were used to test for heterozygosity excess. Overall, 1 000 simulations were run for both models, setting the proportion of one-step mutations at 95%, and the variance of multistep mutations at 5% for the TPM. One-tail Wilcoxon sign-ranked tests were used to test for heterozygosity excess as recommended by Piry et al. (1999) when less than 20 loci were available. In addition, mode-shift tests were used to identify potential bottlenecks by visualizing the allele frequency (Cornuet and Luikart, 1996).

    The genetic diversity of 180 individuals was analysed based on a panel of 16 microsatellite loci (Table 1). A total of 372 alleles were detected with an average value of 23.25 alleles per locus. The locus Sten09 showed the highest number of alleles (45), while the lowest number of alleles (12) was detected in Sten13. The observed and expected heterozygosity was detected at higher levels, The former (Ho) varied from 0.394 (Sten06) to 0.911 (Sten15) with an average of 0.639, and the latter (He) ranged from 0.418 (Sten16) to 0.914 (Sten04) with an average of 0.815. Except for the locus Sten16, highly polymorphic (PIC>0.5) was observed for the microsatellites panel surveyed. Deviation from Hardy-Weinberg equilibrium (HWE) was detected in 11 loci (Sten02, Sten03, Sten04, Sten06, Sten07, Sten08, Sten09, Sten10, Sten11, Sten13, and Sten14). Null alleles occurred in all loci, with five microsatellite loci showing high null allele frequencies (Fnull>0.2) and five loci showing moderate null allele frequencies (0.1<Fnull<0.2). We found that loci significantly deviated from HWE all had relatively high frequencies of null alleles (Fnull0.0879). No linkage disequilibrium (LD) was detected between pairs of loci after the Bonferroni correction in Genepop v4.7.5.

    Table  1.  The genetic diversity of 16 polymorphic microsatellite markers for S. tenuifilis
    Locus Na Ho He PIC HWE Fnull
    Sten01 20 0.794 0.869 0.899 NS 0.0664
    Sten02 31 0.750 0.899 0.923 *** 0.1080
    Sten03 21 0.756 0.887 0.918 *** 0.1013
    Sten04 32 0.572 0.914 0.951 *** 0.2498
    Sten05 17 0.867 0.861 0.887 NS 0.0163
    Sten06 18 0.394 0.680 0.677 *** 0.2921
    Sten07 27 0.611 0.770 0.792 *** 0.1190
    Sten08 22 0.544 0.877 0.906 *** 0.2517
    Sten09 45 0.467 0.914 0.956 *** 0.3455
    Sten10 28 0.450 0.889 0.936 *** 0.3531
    Sten11 17 0.700 0.808 0.818 *** 0.0879
    Sten12 21 0.817 0.880 0.904 NS 0.0551
    Sten13 12 0.572 0.668 0.714 *** 0.1288
    Sten14 17 0.606 0.809 0.845 *** 0.1739
    Sten15 29 0.911 0.892 0.925 NS 0.0086
    Sten16 15 0.411 0.418 0.445 NS 0.0645
    Mean 23.25 0.639 0.815 0.844 0.1514
    Notes: Na represents number of alleles, Ho observed heterozygosity, He expected heterozygosity, PIC polymorphic information content, HWE deviation from the Hardy-Weinberg equilibrium (NS meaning non-significant and *** less than 0.0001), and Fnull null allele frequency.
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    The genetic diversity of nine S. tenuifilis populations was summarized in Table 2. The mean allelic richness(Ra) was 11.625 and ranged from 10.938 (GS) to 12.188 (QD). The average number of alleles (Na) varied from 10.938 in GS to 12.188 in QD with an average of 11.625. The average observed and expected heterozygosity (Ho and He) were 0.639 and 0.815, respectively. In summary, the S. tenuifilis populations in the coastal China’s seas had high genetic diversity.

    Table  2.  Genetic diversity of nine S. tenuifilis populations
    Population Ra Na Ho He
    QH 12.125 12.125 0.616 0.805
    DL 11.688 11.688 0.578 0.787
    QD 12.188 12.188 0.638 0.798
    LY 11.813 11.813 0.659 0.814
    NT 11.688 11.688 0.625 0.805
    ZZ 11.188 11.188 0.625 0.838
    PX 11.188 11.188 0.663 0.816
    GS 10.938 10.938 0.678 0.822
    ZJ 11.813 11.813 0.669 0.847
    Mean 11.625 11.625 0.639 0.815
    Notes: Ra represents allelic richness, Na number of alleles, Ho observed heterozygosity, and He expected heterozygosity.
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    The test implemented in Arlequin indicated no loci were outliers for divergent selection (Fig. 2a). The BayeScan test supported five outlier loci (Sten02, Sten03, Sten04, Sten11, and Sten12) (Fig. 2b). It has been shown that microsatellites with high mutation rates can generate false signals for balancing selection (Beaumont, 2008; Hedrick, 2005). Therefore, combining the results of both software, we retained all microsatellite loci for subsequent analysis of the population genetic structure.

    Figure  2.  Plots of results of outlier tests. a. The hierarchical island model test for selection completed using the program Arlequin. The genetic differentiation (FST) is plotted against expected heterozygosity (He). b. The Bayesian test for selection completed using the program BayeScan. The dots on the right side of the vertical line are above a 0.99 probability of being candidates of selection.

    Estimates of pairwise genetic differentiation (FST) values among geographically defined groups (Table 3) showed the largest differentiation between the Lower DL and GS populations (FST=0.0515), and the lowest differentiation between the Lower PX and GS populations (FST=0.0076). Except for QH-NT, ZZ-ZJ, PX-GS, and GS-ZJ populations, there are significant differences between other paired populations. The STRUCTURE analysis of S. tenuifilis populations identified K=2 clusters (Fig. 3) for the pooled samples that roughly correspond to the northern group (QH, DL, QD, LY and NT populations), and the southern group (PX, GS and ZJ populations), while in the ZZ population, the number of individuals with genetic background of northern group was more equal to the number of individuals with genetic background of southern group. The clustering results of PAC were similar to those of STRUCTURE, distinguishing the QH, DL, QD, LY and NT populations (northern group) from the PX, GS and ZJ populations (southern group), and also supporting the existence of individuals with both genetic backgrounds in the ZZ population (Fig. 4). We excluded the ZZ population from molecular variance (AMOVA) because of the possibility of mixed genetic ancestry. The AMOVA demonstrated that the variance among populations (3.07%) was strongly lower than that within populations (96.93%), resulting in low genetic differentiation FST = 0.03071 (p<0.001) (Table 4). Assuming two genetic pools (northern and southern groups), the result showed that the variance among groups (2.23%) was higher than that among populations within group (1.85%), and FCT value was 0.02226 (p=0.01792), supporting the validity of the grouping.

    Table  3.  Pairwise genetic differentiation (FST) for nine S. tenuifilis populations using microsatellites
    QH DL QD LY NT ZZ PX GS ZJ
    QH
    DL 0.0327
    QD 0.0240 0.0229
    LY 0.0190 0.0265 0.0174
    NT 0.0120 0.0295 0.0147 0.0198
    ZZ 0.0158 0.0345 0.0249 0.0249 0.0182
    PX 0.0370 0.0504 0.0381 0.0312 0.0281 0.0220
    GS 0.0373 0.0515 0.0443 0.0364 0.0329 0.0165 0.0076
    ZJ 0.0368 0.0479 0.0466 0.0366 0.0423 0.0115 0.0227 0.0093
    Notes: Extremely significant difference probability values (p<0.01) following correction for multiple tests are indicated in bold.
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    Figure  3.  Population structure obtained from the STRUCTURE analysis (K=2, 3, 4). Individuals are represented by vertical bars. Different colours in the same individual indicate the percentage of the genome shared with each cluster according to the admixture proportions. The Y-axis represents the probability of belonging to a certain cluster, while the X-axis represents each population delimited by a black solid vertical line.
    Figure  4.  Clustering result of the principal component analysis (PAC).
    Table  4.  Analysis of molecular variance (AMOVA) of S. tenuifilis populations using microsatellites
    Sources of variations df Sum of squares Variance components Percentage of variation Fixation indices
    Total (QH, DL, QD, LY, NT, PX, GS, ZJ)
    Among all populations 7 105.728 0.21106 Va 3.07 FST = 0.03071*
    Within populations 312 2078.400 6.66154 Vb 96.93
    Two groups (QH, DL, QD, LY, NT) (PX, GS, ZJ)
    Among groups 1 34.978 0.15458 Va 2.23 FCT = 0.02226*
    Among populations within group 6 70.750 0.12825 Vb 1.85 FSC = 0.01889*
    Within populations 312 2078.400 6.66154 Vc 95.93 FST = 0.04073*
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    DownLoad: CSV

    One-tail Wilcoxon rank tests for heterozygosity excess were not statistically significant for both TPM and SMM in each S. tenuifilis population (Table 5). Besides, the allele frequencies of all populations showed normal L-shaped distribution of the mode-shift test. Both tests indicated that all populations of S. tenuifilis did not experience demographic bottlenecks.

    Table  5.  Bottleneck analysis of S. tenuifilis populations under the two-phase mutation model (TPM) and stepwise mutation model (SMM)
    PopulationWilcoxon testMode-shift test
    TPMSMM
    One tail for
    H deficiency
    One tail for
    H excess
    One tail for
    H deficiency
    One tail for
    H excess
    QH0.216600.798130.105710.90360normal L-shaped
    DL0.019320.983230.004590.99619normal L-shaped
    QD0.009120.992250.007750.99345normal L-shaped
    LY0.371780.647140.231870.78340normal L-shaped
    NT0.201870.812270.148930.86278normal L-shaped
    ZZ0.628220.390980.449970.56987normal L-shaped
    PX0.036960.967300.016770.98550normal L-shaped
    GS0.216600.798130.096410.91232normal L-shaped
    ZJ0.530060.489980.316090.70171normal L-shaped
     | Show Table
    DownLoad: CSV

    Overall average heterozygosity, allelic abundance and polymorphism, etc., reflects the degree of genetic variability, selection pressure and gene flow, characteristic of microsatellites derived from a greater mutation level than other genetic markers, which makes them a valuable tool for genetic diversity analyses (Arranz et al., 2001). The species considered in this study, S. tenuifilis, has relatively higher levels of genetic diversity in microsatellites (mean Na=23.25, mean Ho=0.639, mean Ra=11.625, and PIC=0.844>0.5). Compared to other Clupeiformes fishes, such as Coilia nasus (mean Na=10.65, mean Ho=0.692, and PIC=0.692) (Yang et al., 2014), Clupea pallasii (mean Na=10.50, mean Ho=0.647, and PIC=0.809) (Semenova et al., 2015), and Engraulis ringens (mean Na=11.53, mean Ho=0.590, and PIC=0.880) (Ferrada-Fuentes et al., 2018), similar high genetic diversity has also been reported. Marine fish have high genetic diversity, indicating that S. tenuifilis populations in the coastal China’s seas have a higher mutation rate and adapt to evolution. We speculate that in a short historical period, S. tenuifilisn in the coastal China’s seas will maintain a large population size and are not prone to genetic bottlenecks.

    The genetic differentiation index (FST) is an important parameter to measure population differentiation and genetic distance (Wright, 2010). In the present study, the FST values ranged from 0.0076 to 0.0515 (Table 3), and most differentiations among nine populations reached a significant level (p<0.01). Based on 16 microsatellite markers, the coastal S. tenuifilis populations in China could be divided into northern and southern groups, which was verified by STRUCTURE analysis (Fig. 3), principal component analysis (PCA) (Fig. 4), and analysis of molecular variance (AMOVA) (Table 4). Interestingly, STRUCTURE and PCA analysis supported that ZZ population showed gene mixture (Figs 3 and 4). The same results were also mentioned in a morphological study that northern and southern populations of S. tenuifilis mixed in the Changjiang River (Yangtze River) Estuary by Liu et al. (2004).

    This mixed phenomenon in the ZZ population and north-south differentiation of S. tenuifilis populations might result from two main factors. Firstly, historical glacial action. Some scholars have discussed that the phylogeographic pattern and genetic structure of marine fish in the coastal China’s seas are affected by the Quaternary glacial-interglacial cycle (Maggs et al., 2008; Larmuseau et al., 2009). During the glacial period, the sea level of the East China Sea, which is connected to the Bohai and Yellow Seas, dropped by about 150 m from the present, and the sea level of the South China Sea dropped by about 100-120 m, resulting in the sea level in the East China Sea is slightly lower (or in a transitional state). After the glacial period, the sea level rose and the marginal sea was reconnected. Xu (2014) reported that the northern and southern populations of S. tenuifilis had different population expansion times during the Pleistocene using mitochondrial control region sequences. Therefore, successive isolation and reconnection of marginal seas in China during the Pleistocene may have hindered gene flow between S. tenuifilis populations to some extent, promoting the divergence of genetic lineages in S. tenuifilis populations. Secondly, spatial heterogeneity. Many studies have shown that eurythermal fish living at different latitudes have undergone natural selection with spatial heterogeneity, leading to changes in population structure and heritable phenotypic differentiation, accompanied by optimized adaptations to selection pressures imposed by local environments (Han et al., 2021; Tamaki and Honza, 1991). Setipinna tenuifilis has a wide latitude distribution in the northwestern Pacific Ocean, differences in water temperature (Fig. 5a) can create different levels of selection pressure, which can affect traits related to S. tenuifilis growth and reproduction. It has been reported the southern population of S. tenuifilis in China’s coast enters the spawning period earlier than the northern population, and the asynchrony of spawning in the northern and southern populations may further limit the genetic exchange between the northern and southern populations (Zhao et al., 2016). In addition, the high flux of nutrient input from the Changjiang River Estuary to the East China Sea (Fig. 5b) has led to a high level of primary productivity (Mu et al., 2020). It may be a common feeding ground for the northern and southern S. tenuifilis populations, leading to the phenomenon of two genetic backgrounds in ZZ population.

    Figure  5.  Mean sea surface temperature (a) and mean sea surface salinity (b) in the coastal region of China.

    This study is the first to effectively explore the polymorphism and genetic differentiation of S. tenuifilis germplasm resources using microsatellite markers. Our results indicated that the existing high genetic diversity in S. tenuifilis may be the result of maintaining a large population size. The significant genetic structure in wild S. tenuifilis populations is consistent with previous studies, and this genetic pattern may be the natural selection of historical glacial action and spatial heterogeneity of environmental factors in the coastal China’s seas. In summary, based on the significant genetic differences of 16 microsatellite markers, it is recommended to divide the northern and southern populations of S. tenuifilis in the coastal China’s seas into two different fishery management units to develop breeding and conservation plans.

  • Figure  1.  Schematic map of sampling locations along the coastal waters of China. A total of 180 individuals of S. tenuifilis from nine geographic locations (DL, QH, QD, LY, NT, ZZ, PX, GS, and ZJ) were collected for population analysis.

    Figure  2.  Plots of results of outlier tests. a. The hierarchical island model test for selection completed using the program Arlequin. The genetic differentiation (FST) is plotted against expected heterozygosity (He). b. The Bayesian test for selection completed using the program BayeScan. The dots on the right side of the vertical line are above a 0.99 probability of being candidates of selection.

    Figure  3.  Population structure obtained from the STRUCTURE analysis (K=2, 3, 4). Individuals are represented by vertical bars. Different colours in the same individual indicate the percentage of the genome shared with each cluster according to the admixture proportions. The Y-axis represents the probability of belonging to a certain cluster, while the X-axis represents each population delimited by a black solid vertical line.

    Figure  4.  Clustering result of the principal component analysis (PAC).

    Figure  5.  Mean sea surface temperature (a) and mean sea surface salinity (b) in the coastal region of China.

    Table  1.   The genetic diversity of 16 polymorphic microsatellite markers for S. tenuifilis

    Locus Na Ho He PIC HWE Fnull
    Sten01 20 0.794 0.869 0.899 NS 0.0664
    Sten02 31 0.750 0.899 0.923 *** 0.1080
    Sten03 21 0.756 0.887 0.918 *** 0.1013
    Sten04 32 0.572 0.914 0.951 *** 0.2498
    Sten05 17 0.867 0.861 0.887 NS 0.0163
    Sten06 18 0.394 0.680 0.677 *** 0.2921
    Sten07 27 0.611 0.770 0.792 *** 0.1190
    Sten08 22 0.544 0.877 0.906 *** 0.2517
    Sten09 45 0.467 0.914 0.956 *** 0.3455
    Sten10 28 0.450 0.889 0.936 *** 0.3531
    Sten11 17 0.700 0.808 0.818 *** 0.0879
    Sten12 21 0.817 0.880 0.904 NS 0.0551
    Sten13 12 0.572 0.668 0.714 *** 0.1288
    Sten14 17 0.606 0.809 0.845 *** 0.1739
    Sten15 29 0.911 0.892 0.925 NS 0.0086
    Sten16 15 0.411 0.418 0.445 NS 0.0645
    Mean 23.25 0.639 0.815 0.844 0.1514
    Notes: Na represents number of alleles, Ho observed heterozygosity, He expected heterozygosity, PIC polymorphic information content, HWE deviation from the Hardy-Weinberg equilibrium (NS meaning non-significant and *** less than 0.0001), and Fnull null allele frequency.
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    Table  2.   Genetic diversity of nine S. tenuifilis populations

    Population Ra Na Ho He
    QH 12.125 12.125 0.616 0.805
    DL 11.688 11.688 0.578 0.787
    QD 12.188 12.188 0.638 0.798
    LY 11.813 11.813 0.659 0.814
    NT 11.688 11.688 0.625 0.805
    ZZ 11.188 11.188 0.625 0.838
    PX 11.188 11.188 0.663 0.816
    GS 10.938 10.938 0.678 0.822
    ZJ 11.813 11.813 0.669 0.847
    Mean 11.625 11.625 0.639 0.815
    Notes: Ra represents allelic richness, Na number of alleles, Ho observed heterozygosity, and He expected heterozygosity.
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    Table  3.   Pairwise genetic differentiation (FST) for nine S. tenuifilis populations using microsatellites

    QH DL QD LY NT ZZ PX GS ZJ
    QH
    DL 0.0327
    QD 0.0240 0.0229
    LY 0.0190 0.0265 0.0174
    NT 0.0120 0.0295 0.0147 0.0198
    ZZ 0.0158 0.0345 0.0249 0.0249 0.0182
    PX 0.0370 0.0504 0.0381 0.0312 0.0281 0.0220
    GS 0.0373 0.0515 0.0443 0.0364 0.0329 0.0165 0.0076
    ZJ 0.0368 0.0479 0.0466 0.0366 0.0423 0.0115 0.0227 0.0093
    Notes: Extremely significant difference probability values (p<0.01) following correction for multiple tests are indicated in bold.
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    Table  4.   Analysis of molecular variance (AMOVA) of S. tenuifilis populations using microsatellites

    Sources of variations df Sum of squares Variance components Percentage of variation Fixation indices
    Total (QH, DL, QD, LY, NT, PX, GS, ZJ)
    Among all populations 7 105.728 0.21106 Va 3.07 FST = 0.03071*
    Within populations 312 2078.400 6.66154 Vb 96.93
    Two groups (QH, DL, QD, LY, NT) (PX, GS, ZJ)
    Among groups 1 34.978 0.15458 Va 2.23 FCT = 0.02226*
    Among populations within group 6 70.750 0.12825 Vb 1.85 FSC = 0.01889*
    Within populations 312 2078.400 6.66154 Vc 95.93 FST = 0.04073*
    下载: 导出CSV

    Table  5.   Bottleneck analysis of S. tenuifilis populations under the two-phase mutation model (TPM) and stepwise mutation model (SMM)

    PopulationWilcoxon testMode-shift test
    TPMSMM
    One tail for
    H deficiency
    One tail for
    H excess
    One tail for
    H deficiency
    One tail for
    H excess
    QH0.216600.798130.105710.90360normal L-shaped
    DL0.019320.983230.004590.99619normal L-shaped
    QD0.009120.992250.007750.99345normal L-shaped
    LY0.371780.647140.231870.78340normal L-shaped
    NT0.201870.812270.148930.86278normal L-shaped
    ZZ0.628220.390980.449970.56987normal L-shaped
    PX0.036960.967300.016770.98550normal L-shaped
    GS0.216600.798130.096410.91232normal L-shaped
    ZJ0.530060.489980.316090.70171normal L-shaped
    下载: 导出CSV
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