| Literature DB >> 28616062 |
Alexandra Pavlova1, Luciano B Beheregaray2, Rhys Coleman3, Dean Gilligan4, Katherine A Harrisson1,5,6, Brett A Ingram7, Joanne Kearns5, Annika M Lamb1, Mark Lintermans8, Jarod Lyon5, Thuy T T Nguyen9, Minami Sasaki2, Zeb Tonkin5, Jian D L Yen10, Paul Sunnucks1.
Abstract
Genetic diversity underpins the ability of populations to persist and adapt to environmental changes. Substantial empirical data show that genetic diversity rapidly deteriorates in small and isolated populations due to genetic drift, leading to reduction in adaptive potential and fitness and increase in inbreeding. Assisted gene flow (e.g. via translocations) can reverse these trends, but lack of data on fitness loss and fear of impairing population "uniqueness" often prevents managers from acting. Here, we use population genetic and riverscape genetic analyses and simulations to explore the consequences of extensive habitat loss and fragmentation on population genetic diversity and future population trajectories of an endangered Australian freshwater fish, Macquarie perch Macquaria australasica. Using guidelines to assess the risk of outbreeding depression under admixture, we develop recommendations for population management, identify populations requiring genetic rescue and/or genetic restoration and potential donor sources. We found that most remaining populations of Macquarie perch have low genetic diversity, and effective population sizes below the threshold required to retain adaptive potential. Our simulations showed that under management inaction, smaller populations of Macquarie perch will face inbreeding depression within a few decades, but regular small-scale translocations will rapidly rescue populations from inbreeding depression and increase adaptive potential through genetic restoration. Despite the lack of data on fitness loss, based on our genetic data for Macquarie perch populations, simulations and empirical results from other systems, we recommend regular and frequent translocations among remnant populations within catchments. These translocations will emulate the effect of historical gene flow and improve population persistence through decrease in demographic and genetic stochasticity. Increasing population genetic connectivity within each catchment will help to maintain large effective population sizes and maximize species adaptive potential. The approach proposed here could be readily applicable to genetic management of other threatened species to improve their adaptive potential.Entities:
Keywords: Macquarie perch Macquaria australasica; adaptive potential; effective population size; genetic rescue; genetic restoration; inbreeding depression; management; population persistence
Year: 2017 PMID: 28616062 PMCID: PMC5469170 DOI: 10.1111/eva.12484
Source DB: PubMed Journal: Evol Appl ISSN: 1752-4571 Impact factor: 5.183
Figure 1Geographic distribution of Macquarie perch samples analysed for this study (top), mitochondrial control region haplotype network showing distribution of haplotypes across populations (middle; Shoalhaven haplotype not included) and individual memberships in two or 12 genetic clusters inferred from microsatellite data (major structure inferred by K = 2 and K = 12 structure analysis of all HNB and MDB samples; see Appendix S9; Shoalhaven individual not included). Two colour stripes above structure plots are colour codes for basins (top) and populations (bottom), as on map. Yarra and Cataract Dam populations are translocated from the MDB; Cataract River comprises hybrids between endemic HNB lineage and fish dispersed from Cataract Dam (details in Appendix S9). On the haplotype network, populations are coloured as on the map (population labels are also given for each colour); each circle is a unique haplotype (number within‐haplotype ID, small black circle – missing haplotype); the size of each circle is proportional to the haplotype frequency; connections between circles are single substitutions unless marked with a number (of substitutions). In five locations, a single haplotype is fixed (1 in Abercrombie, 10 in Cotter, 41 in Murrumbidgee, 32 in Glenbrook, 42 in Wheeny)
Figure 3Fitted relationships between HL and environmental variables for variables with probability of inclusion greater than 0.7. The x‐axis shows standardized values for each variable (e.g. a value of 1 means 1 standard deviation above the mean value for that variable), and the y‐axis shows deviation from the mean HL value (in units of HL) for a given standardized value of the predictor variable. Grey shading is one standard deviation of the fitted effect. Models included basin and site as clustering variables, so these fitted effects account for differences among sites or between basins
Details of the environmental model predicting homozygosity‐by‐locus (HL, an inverse of genetic diversity): final set of seven variables (first column) and variables highly correlated to them (second column), predicted relationships with HL, probability of inclusion in the model (value >0.7 indicate a strong association with HL, shown in bold) and direction of the effect (positive means that a variable increases HL; negative means that a variable decreases HL). Environmental variables were sourced from National Environmental Stream Attributes Database. Environs are valley bottoms associated with the stream
| Environmental predictors | Correlated variables | Predicted relationships with HL | Probability of inclusion | Direction of effect |
|---|---|---|---|---|
| Flow regime disturbance index calculated for period 1970–2000 | Annual mean accumulated soil water surplus, Stream and environs average hottest month maximum temperature, Coefficient of variation of monthly totals of accumulated soil water surplus | Higher genetic diversity (lower HL) within larger and more permanent streams and/or more variance in genetic diversity in small rivers | 0.28 | Neutral |
| Barrier‐free flow‐path length | Higher genetic diversity (lower HL) in larger river fragments |
| Positive | |
| Maximum barrier‐free flow‐path length upstream | Annual mean accumulated soil water surplus | Increase in genetic diversity (decrease in HL) with distance to upstream dam |
| Negative |
| Stream segment slope | Higher genetic diversity (lower HL) in streams with higher slope | 0.49 | Neutral | |
| Stream and valley percentage extant woodland and forest cover | Higher genetic diversity (lower HL) in streams with more vegetated banks | 0.19 | Positive | |
| Stream and environs average coldest month minimum temperature | Mean segment elevation | Lower genetic diversity (higher HL) in warmer streams |
| Positive |
| Mean November temperature | Higher genetic diversity (lower HL) in streams with cooler temperatures during start of the breeding season | 0.47 | Positive |
Figure 2Estimates of mitochondrial and nuclear genetic diversity and effective population sizes (N e, onesamp: lower–upper 95% confidence limits, bars show mean N e) for 19 populations (coloured as on Figure 1). Crosses indicate populations for which mtDNA was not sequenced here (estimates from partial control region (Faulks et al., 2010a) were the following: Wollemi Hd = 0.111, π = 0.0006; Erskine Hd = 0, π = 0; Kowmung Hd = 0.708, π = 0.0076). Inbreeding coefficient F e for each population is calculated as F e = 1 − He/HeDartmouth; adjusted N e is calculated as 4.5× onesamp N e (see Section 4; lower and upper bounds are not adjusted)
Summary of Vortex simulations of two management scenarios. In 50‐years‐of‐translocation scenarios, King Parrot and Murrumbidgee populations are supplemented by individuals from Dartmouth and Cataract Dam, respectively
| Scenario | Do‐nothing | 50‐years‐of‐translocation | Do‐nothing | 50‐years‐of‐translocation | ||||
|---|---|---|---|---|---|---|---|---|
| Populations | Dartmouth | King Parrot | Dartmouth | King Parrot | Cataract Dam | Murrumbidgee | Cataract Dam | Murrumbidgee |
| Initial population size, | 3,000 | 500 | 3,000 | 500 | 300 | 100 | 300 | 100 |
| Probability of extinction | 0.002 | 0.21 | 0.022 | 0.006 | 0.36 | 0.828 | 0.776 | 0.032 |
| Time to first extinction, years | 85 | 82 | 76 | 92 | 78 | 63 | 42 | 90 |
|
| 340 | 61 | 257 | −221 | 44 | 31 | 42 | −18 |
|
| 3,269 | 337 | 3,743 | 680 | 337 | 118 | 478 | 450 |
|
| 0.104 | 0.181 | Not estimated | Not estimated | 0.131 | 0.26 | Not estimated | Not estimated |
| He at year 0 | 0.491 | 0.426 | 0.491 | 0.426 | 0.472 | 0.19 | 0.472 | 0.19 |
| He at year 100 | 0.481 | 0.379 | 0.478 | 0.442 | 0.401 | 0.151 | 0.398 | 0.331 |
| Number of alleles at year 0 | 5.68 | 3.52 | 5.68 | 3.52 | 3.36 | 1.8 | 3.36 | 1.8 |
| Number of alleles at year 100 | 5.03 | 2.92 | 4.95 | 4.26 | 2.6 | 1.5 | 2.6 | 2.86 |
| Number of haplotypes at year 0 | 6 | 4 | 6 | 4 | 2 | 1 | 2 | 1 |
| Number of haplotypes at year 100 | 5.53 | 2.53 | 5.36 | 6.11 | 1.73 | 1 | 1.75 | 2.51 |
| Number of lethal alleles/individual at year 0 | 3.15 | 3.15 | 3.15 | 3.15 | 3.15 | 3.15 | 3.15 | 3.15 |
| Number of lethal alleles/individual at year 100 | 3 | 2.53 | 2.94 | 2.8 | 2.28 | 1.83 | 2.44 | 2.72 |
Figure 4Results of Vortex simulations for King Parrot (initial population size N = 500; black line) and Murrumbidgee (N = 100; grey line) under do‐nothing (solid line) or 50‐years‐of‐translocation (dashed line) scenarios