| Literature DB >> 27311647 |
Radka Reifová1, Veronika Majerová2, Jiří Reif3,4, Markus Ahola5,6, Antero Lindholm7, Petr Procházka8.
Abstract
BACKGROUND: Understanding the mechanisms and selective forces leading to adaptive radiations and origin of biodiversity is a major goal of evolutionary biology. Acrocephalus warblers are small passerines that underwent an adaptive radiation in the last approximately 10 million years that gave rise to 37 extant species, many of which still hybridize in nature. Acrocephalus warblers have served as model organisms for a wide variety of ecological and behavioral studies, yet our knowledge of mechanisms and selective forces driving their radiation is limited. Here we studied patterns of interspecific gene flow and selection across three European Acrocephalus warblers to get a first insight into mechanisms of radiation of this avian group.Entities:
Keywords: Acrocephalus warblers; Adaptive radiation; Gene flow; Parallel adaptive evolution; Speciation; Z chromosome
Mesh:
Year: 2016 PMID: 27311647 PMCID: PMC4910229 DOI: 10.1186/s12862-016-0692-2
Source DB: PubMed Journal: BMC Evol Biol ISSN: 1471-2148 Impact factor: 3.260
Fig. 1Breeding ranges of the three studied Acrocephalus warblers, A. scirpaceus, A. palustris and A. dumetorum. Sampling sites are indicated by dark grey circles
Polymorphism statistics for eight studied loci
| Locus | Chra | Lb | Speciesc | Nd | Se | π (%)f | θ (%)g | TDh | FLDi | D (%)j |
|---|---|---|---|---|---|---|---|---|---|---|
|
| A | 484 |
| 44 | 9 | 0.323 | 0.427 | −0.701 | −0.566 | 3.273 |
|
| 32 | 13 | 0.805 | 0.667 | 0.675 | 0.149 | 3.648 | |||
|
| 48 | 10 | 0.268 | 0.466 | −1.225 | −1.641 | 3.594 | |||
| All | 124 | 32 | 0.731 | 1.226 | 3.494 | |||||
|
| A | 355 |
| 28 | 29 | 1.868 | 2.099 | −0.403 | −1.197 | 2.998 |
|
| 20 | 24 | 1.893 | 1.906 | −0.025 | −0.200 | 2.634 | |||
|
| 38 | 22 | 1.071 | 1.475 | −0.922 | −0.823 | 3.136 | |||
| All | 86 | 50 | 1.905 | 2.802 | 2.974 | |||||
|
| A | 636 |
| 24 | 29 | 0.999 | 1.221 | −0.683 | −1.224 | 2.732 |
|
| 38 | 35 | 0.819 | 1.310 | −1.314 | −2.431 | 2.557 | |||
|
| 38 | 30 | 0.861 | 1.123 | −0.809 | −0.404 | 2.578 | |||
| All | 100 | 71 | 1.031 | 2.156 | 2.607 | |||||
|
| A | 390 |
| 38 | 4 | 0.101 | 0.244 | −1.420 | −2.135 | 3.893 |
|
| 50 | 15 | 0.994 | 0.859 | 0.484 | 1.112 | 4.359 | |||
|
| 48 | 12 | 0.591 | 0.693 | −0.438 | 0.407 | 4.049 | |||
| All | 136 | 35 | 1.383 | 1.636 | 4.120 | |||||
|
| Z | 488 |
| 35 | 0 | 0.000 | 0.000 | / | / | 1.025 |
|
| 43 | 2 | 0.019 | 0.095 | −1.480 | −2.462 | 0.829 | |||
|
| 42 | 7 | 0.206 | 0.333 | −1.050 | −1.002 | 0.937 | |||
| All | 120 | 10 | 0.171 | 0.382 | 0.924 | |||||
|
| Z | 566 |
| 34 | 14 | 0.550 | 0.605 | −0.295 | 0.228 | 2.520 |
|
| 45 | 9 | 0.318 | 0.364 | −0.358 | 0.712 | 2.493 | |||
|
| 13 | 15 | 0.716 | 0.854 | −0.676 | −0.795 | 2.202 | |||
| All | 92 | 39 | 0.663 | 1.353 | 2.462 | |||||
|
| Z | 829 |
| 39 | 0 | 0.000 | 0.000 | / | / | 2.051 |
|
| 45 | 4 | 0.027 | 0.110 | −1.764 | −2.240 | 1.697 | |||
|
| 44 | 1 | 0.005 | 0.028 | −1.115 | −1.803 | 2.536 | |||
| All | 128 | 18 | 0.712 | 0.400 | 2.093 | |||||
|
| Z | 532 |
| 39 | 0 | 0.000 | 0.000 | / | / | 1.880 |
|
| 43 | 0 | 0.000 | 0.000 | / | / | 2.444 | |||
|
| 42 | 0 | 0.000 | 0.000 | / | / | 2.632 | |||
| All | 124 | 6 | 0.508 | 0.209 | 2.330 |
aAutosome (A), Chromosome Z (Z)
bLength of sequence (bp)
c A. scirpaceus (A.s.), A. palustris (A.p.), A. dumetorum (A.d.)
dNumber of haploid sequences
eNumber of segregating sites
fAverage number of nucleotide differences
gProportion of polymorphic sites
hTajima’s D
iFu and Li’s D
jDivergence to outgroup measured as average pairwise divergence, Dxy
Fig. 2Haplotype networks of four autosomal (a) and four Z-linked (b) loci. Size of the circles are proportional to the number of haplotypes. A. scirpaceus is indicated in red, A. palustris in green and A. dumetorum in grey. In the case of 21281 and 24972, haplotype networks were constructed using only sequences with no recombination witin loci obtained with program IMgc (see Methods)
HKA test of positive selection
| Speciesa | Sum of deviationsb | Dfc |
|
|
|---|---|---|---|---|
|
| 28.8754 | 7 |
|
|
|
| 17.4805 | 7 |
|
|
|
| 24.4626 | 7 |
|
|
a A. scirpaceus (A.s.), A. palustris (A.p.), A. dumetorum (A.d.)
bCounted according to the formula ∑ (observed - expected)2/variance)
cDegree of freedom
dProbability from chi-square distribution (significant values are indicated in bold)
eProbability from simulations (no. of simulation 10 000; significant values are indicated in bold)
Fig. 3The marginal posterior probability distributions for the demographic parameters of the IM model. Effective population sizes of A. scirpaceus (Ns), A. palustris (Np), A. dumetorum (Nd), the common ancestor of A. scirpaceus and A. palustris (Nsp), and the common ancestor of all three species (Na). Divergence time between A. scirpaceus and A. palustris (t0) and between A. dumetorum and the common ancestor of A. scirpaceus and A. palustris (t1). Migration rates per year (ms>p indicates migration from A. palustris into A. scirpaceus)
Maximum-likelihood estimates (MLE) and 95 % highest posterior density (HPD) intervals of demographic parameters of isolation with migration model
| Parameter | MLE | HPD95Loa | HPD95Hib |
|---|---|---|---|
| Ns c | 429802 | 258540 | 663640 |
| Np c | 541781 | 344171 | 825022 |
| Nd c | 535194 | 360638 | 772326 |
| Nsp c | 80691 | 0 | 627412 |
| ms>p d | 1.14E-09 | 0 | 5.09E-07 |
| mp>s d | 1.92E-07 | 7.97E-09 | 5.43E-07 |
| ms>d d | 1.14E-09 | 0 | 1.22E-07 |
| md>s d | 1.14E-09 | 0 | 1.17E-07 |
| mp>d d | 1.14E-09 | 0 | 1.24E-07 |
| md>p d | 5.35E-08 | 0 | 2.17E-07 |
| md>sp d | 8.84E-07 | 1.81E-07 | 2.28E-06 |
| msp>d d | 1.14E-09 | 0 | 2.10E-06 |
| 2Nsms>p e | 0.00081 | - | - |
| 2Nsms>d e | 0.00039 | - | - |
| 2Npmp>s e | 0.23800 | - | - |
| 2Npmp>d e | 0.00054 | - | - |
| 2Ndmd>s e | 0.00044 | - | - |
| 2Ndmd>p e | 0.06182 | - | - |
| 2Ndmd>sp e | 0.94860 | - | - |
| 2Nspmsp>d e | 0.00750 | - | - |
| t0 f | 1116496 | 668580 | 2217184 |
| t1 f | 2546534 | 1657289 | 6583046 |
aLower 95 % HPD
bHigher 95 % HPD
cEffective population sizes of A. scirpaceus (Ns), A. palustris (Np), A. dumetorum (Nd), and the common ancestor of A. scirpaceus and A. palustris (Nsp) in numbers of individuals
dMigration rates per year (species are marked in the same way as above, e.g., ms>p indicates migration from A. palustris into A. scirpaceus)
eThe population migration rate (species are marked in the same way as above, e.g., 2Nsms>p indicates population migration rate from A. palustris to A. scirpaceus)
fDivergence time between A. scirpaceus and A. palustris (t0) and between A. dumetorum and the common ancestor of A. scirpaceus and A. palustris (t1) in numbers of years
Log-likelihood ratio tests of nested models
| Modela | log(P)b | 2LLRc | dfd | Pe |
|---|---|---|---|---|
| ms>p = 0, mp>s = 0 | −40.75 | 106.5 | 2 |
|
| ms>d = 0, md>s = 0 | 12.49 | 0 | 2 | 1.0000 |
| mp>d = 0, md>p = 0 | 9.265 | 6.448 | 2 |
|
| mp>sp = 0, msp>d = 0 | 9.333 | 6.313 | 2 |
|
aFour nested models with zero migration rates between (1) A. scirpaceus and A. palustris, (2) A. scirpaceus and A. dumetorum, (3) A. palustris and A. dumetorum, and (4) A. dumetorum and the common ancestor of A. scirpaceus and A. palustris were compared to the estimated full model
bEstimates of the posterior density function under the full model
cLog-likelihood ratio statistics calculated as the difference between the highest posterior probability for the full model and the highest posterior probability for the nested model
dThe degrees of freedom. Models in which migration at least in one direction is equal to 0 have distributions of 2LLR that are a mixture and χ2 mixture distribution was thus used to calculate the P-value
eThe probability of achieving the test statistics by chance under the null model (significant values in bold)