| Literature DB >> 30406863 |
Chih-Kai Yang1,2, Yu-Chung Chiang3, Bing-Hong Huang1, Li-Ping Ju4, Pei-Chun Liao5.
Abstract
BACKGROUND: Most genera of Fagaceae are thought to have originated in the temperate regions except for the genus Lithocarpus, the stone oaks. Lithocarpus is distributed in subtropical and tropical Asia, and its ancestral population is hypothesized to be distributed in tropical regions in Borneo and Indochina. Borneo and the nearby islands (the Greater Sunda Islands) were connected to the Malay Peninsula and Indochina prior to the Pliocene epoch and formed the former Sundaland continent. The Southeast Asian Lithocarpus, is thought to have dispersed between continental Asia and the present Sundaland. The drastic climate changes during the Pliocene and Pleistocene epochs which caused periodic sea-level changes is often used to explain the cause of its diversity. The aim of this study was to establish phylogenetic relationships by analyzing nuclear (nrDNA) and chloroplast (cpDNA) DNA in order to describe and analyze the origin, causes of diversification and historical biogeography of Lithocarpus.Entities:
Keywords: Continental Asia; Dispersal–extinction–cladogenesis (DEC); Diversification rate; Endemism; Greater Sunda Islands; Historical biogeography; Indochina; Lithocarpus; Phylogeny; Stone oak
Year: 2018 PMID: 30406863 PMCID: PMC6223401 DOI: 10.1186/s40529-018-0244-8
Source DB: PubMed Journal: Bot Stud ISSN: 1817-406X Impact factor: 2.787
Testing for diversification rate variation models by ∆AICRC test statistic
| Model | Log-likelihood | AIC | Parameter |
|---|---|---|---|
| Both cpDNA and nrITS (Fig. | |||
| PureBirth | − 2.3419 | r1 = 0.101 | |
| bd | − 1.682121 | 7.364 | r1 = 0.076, a = 0.405 |
| DDX | − 1.972169 | 7.944 | r1 = 0.065, x = − 0.136 |
| DDL | − 2.342 | 8.684 | r1 = 0.101, k = 1,168,951 |
| yule2rate | − 1.083 | 8.166 | r1 = 0.0687, r2 = 0.112, st1 = 14.894 |
| yule3rate | 1.871 | r1 = 0.087, r2 = 9.936, r3 = 0.115, st1 = 5.939, st2 = 5.936 | |
| ∆AICRC | 0.426 | ||
| cpDNA (Fig. | |||
| PureBirth | 25.97718 | − | r1 = 0.120 |
| bd | 26.15159 | − 48.30319 | r1 = 0.105, a = 0.220 |
| DDX | 26.19223 | − 48.38446 | r1 = 0.091, x = − 0.082 |
| DDL | 25.97713 | − 47.95426 | r1 = 0.120, k = 1,428,290 |
| yule2rate | 27.806 | − 49.612 | r1 = 0.063, r2 = 0.130, st1 = 15.636 |
| yule3rate | 31.18926 | − | r1 = 0.063, r2 = 0.665, r3 = 0.124, st1 = 15.636, st2 = 15.017 |
| ∆AICRC | 2.424 | ||
| nrITS (Fig. | |||
| PureBirth | − 5.870249 | 13.7405 | r1 = 0.086 |
| bd | − 4.303511 | r1 = 0.058, a = 0.532 | |
| DDX | − 5.695618 | 15.39124 | r1 = 0.061, x = − 0.105 |
| DDL | − 5.870443 | 15.74089 | r1 = 0.086, k = 1,284,297 |
| yule2rate | − 2.426486 | 10.85297 | r1 = 0.073, r2 = 0.148, st1 = 2.380 |
| yule3rate | 1.189585 | r1 = 0.075, r2 = 0.471, r3 = 0.112, st1 = 1.713, st2 = 1.457 | |
| ∆AICRC | 4.986 | ||
| cpDNA (Additional file | |||
| PureBirth | 103.309 | − 204.617 | r1 = 0.121 |
| bd | 107.116 | − | r1 = 0.076, a = 0.574 |
| DDX | 106.169 | − 208.338 | r1 = 0.046, x = − 0.251 |
| DDL | 103.308 | − 202.616 | r1 = 0.121, k = 2,195,621 |
| yule2rate | 108.500 | − 211.000 | r1 = 0.084, r2 = 0.153, st1 = 7.286 |
| yule3rate | 112.757 | − | r1 = 0.095, r2 = 0.184, r3 = 0.024, st1 = 4.059, st2 = 0.328 |
| ∆AICRC | 5.283 | ||
| nrITS (Additional file | |||
| PureBirth | 27.403 | − 52.806 | r1 = 0.110 |
| bd | 31.284 | − | r1 = 0.060, a = 0.667 |
| DDX | 29.731 | − 55.463 | r1 = 0.038, x = − 0.306 |
| DDL | 21.496 | − 38.991 | r1 = 0.140, k = 174 |
| yule2rate | 31.106 | − 56.213 | r1 = 0.103, r2 = 0.368, st1 = 0.227 |
| yule3rate | 34.049 | − | r1 = 0.093, r2 = 9.384, r3 = 0.172, st1 = 2.055, st2 = 2.053 |
| ∆AICRC | − 0.471 | ||
r1, r2, r3, net diversification rates at stages 1, 2, and 3; st1 and st2, the first and the second rate-shift times; a, the extinction fraction extinction rate/speciation rate; x, the x parameter in the density-dependent exponetial model; k, the K parameter in the logistic density dependent model
PureBirth pure birth (Yule) model, bd rate-constant birth–death model, DDX and DDL exponential and logistic variants of the density-dependent speciation rate models, respectively, yule2rate and yule3rate multi-rate variants of the pureBirth model, ∆AIC the difference in AIC score between the best rate-constant (AICRC) and rate-variable (AICRV) models. The overall best-fit models were indicated with italic AIC value
Fig. 1Geographic distribution and the probable directions of species dispersal. Geographic distribution of the Asian Lithocarpus is separated into A continental Asia, B Indochina, C the Malay Peninsula, and D the Greater Sunda Islands. Arrows point to the putative dispersal routes and the migration times estimated by cpDNA and nrITS are denoted. Light gray regions are the present landmass; dark gray regions are the shallow seabed, representing the hypothetical coastlines of continental Asia and Sundaland during the Miocene and Quaternary glacials
Fig. 2Species tree and temporal analysis of diversification rates inferred by both cpDNA atpB-rbcL and nrITS. a Species tree reconstructed under the Yule’s pure-birth speciation model. Bold lines indicate lineages grouping with posterior probability > 80%; node labels are the splitting time (mya); the node bar is the 95% highest posterior density interval (HPD) of the splitting time. Geographic distribution areas are displayed as colored boxes. b and c are skylines of diversification rates of clade 1 and clade 2, respectively, inferred by rjMCMC and LTT. Dashed lines represent the classic skyline plots, while the bold and thin red lines indicate the skylines estimated with the rjMCMC and the corresponding 95% confidence intervals, respectively. The bold black line is the LTT plot. The blue, green and red arrows indicate the phylogenetic locations and times of diversification rate shifts
Fig. 3Species tree and temporal analysis of diversification rates inferred by cpDNA atpB-rbcL spacer reconstructed under Yule’s pure-birth speciation model. Bold lines indicate the lineages grouping with posterior probability > 80%; node labels are the splitting time (unit: mya); node bar is the 95% highest posterior density interval (HPD) of the splitting time. Geographic distribution areas were displayed as the colored box
Fig. 4Species tree and temporal analysis of diversification rates inferred by nuclear ITS spacer reconstructed under the Yule’s pure-birth speciation model. Bold lines indicate the lineages grouping with posterior probability > 80%; node labels are the splitting time (mya); the node bar is the 95% highest posterior density interval (HPD) of the splitting time. Geographic distribution areas are displayed as the colored boxes
Tail probabilities of asymmetric values for the among-lineage diversification rate variation in the phylogenetic topologies inferred from the species tree (BEAST)
| Both cpDNA and nrITS (Fig. | |||||
| Observed | 251 | − 0.5855 | 1.50E−10 | 0.6747 | 50.2261 |
| Min ERM | 507 | − 0.9566 | 1.93E−17 | 0.5302 | 44.0535 |
| Max ERM | 64 | − 0.0856 | 0.0472 | 0.9256 | 61.3567 |
| 0.025 frequentile RR | 368 | − 0.8315 | 1.08E−13 | 0.5918 | 47.8035 |
| 0.975 frequentile RR | 233 | − 0.5207 | 4.01E−08 | 0.7284 | 54.2252 |
| TailPr | 0.0006 | 0.0003 | 3.00E−05 | 0.0001 | 6.00E−05 |
| cpDNA (Fig. | |||||
| Observed | 324 | − 0.5129 | 4.33E−10 | 0.7196 | 66.2184 |
| Min ERM | 651 | − 0.9533 | 5.95E−19 | 0.5418 | 55.7200 |
| Max ERM | 104 | − 0.1478 | 0.0010 | 0.8833 | 73.5864 |
| 0.025 frequentile RR | 440 | − 0.7518 | 1.98E−15 | 0.6262 | 60.3685 |
| 0.975 frequentile RR | 227 | − 0.3930 | 2.91E−08 | 0.7900 | 68.394 |
| TailPr | 0.0051 | 0.0005 | 8.00E−05 | 0.0002 | 0.0002 |
| nrITS (Fig. | |||||
| Observed | 294 | − 0.5483 | 1.43E−10 | 0.7035 | 58.2993 |
| Min ERM | 589 | − 1.0168 | 2.51E−19 | 0.5244 | 50.1407 |
| Max ERM | 79 | − 0.1281 | 0.0020 | 0.8990 | 67.3080 |
| 0.025 frequentile RR | 386 | − 0.7540 | 3.50E−14 | 0.6198 | 55.2110 |
| 0.975 frequentile RR | 215 | − 0.4135 | 9.37E−08 | 0.7744 | 62.4962 |
| TailPr | 0.0044 | 0.0023 | 0.0037 | 0.0059 | 0.0048 |
| cpDNA (Additional file | |||||
| Observed | 599 | − 0.5573 | 3.72E−19 | 0.6878 | 103.0830 |
| Min ERM | 1112 | − 0.8805 | 1.77E−28 | 0.5576 | 94.1847 |
| Max ERM | 220 | − 0.2034 | 2.54E−07 | 0.8536 | 117.8260 |
| 0.025 frequentile RR | 854 | − 0.7510 | 2.40E−23 | 0.6348 | 100.578 |
| 0.975 frequentile RR | 463 | − 0.4276 | 8.03E−14 | 0.7606 | 110.5650 |
| TailPr | 0.0007 | 3.00.E− 05 | 0.0001 | 0.0007 | 0.0022 |
| nrITS (Additional file | |||||
| Observed | 724 | − 1.0221 | 2.02E−21 | 0.5400 | 60.0154 |
| Min ERM | 754 | − 1.0083 | 5.14E−20 | 0.5637 | 60.8534 |
| Max ERM | 120 | − 0.1426 | 0.0004 | 0.8893 | 80.0882 |
| 0.025 frequentile RR | 652 | − 0.9238 | 9.54E−20 | 0.5688 | 62.8712 |
| 0.975 frequentile RR | 351 | − 0.5370 | 1.53E−12 | 0.6977 | 70.1858 |
| TailPr | 0.0021 | 0.0005 | 0.0019 | 0.0017 | 0.0144 |
I is the Colless’s tree imbalance index; M and M are the nodal probability product and nodal probability sum of the tree, respectively; M* and M* are modified versions of M and M obtained through differential weighting of the individual equal-rate Markov nodal probabilities according to their species diversity. These indices display the diversification rate variation of the whole tree
Fig. 5The species tree reconstructed by combined cpDNA atpB-rbcL spacer and nrITS data. Geographic distribution areas are displayed as colored boxes. Colored internodes indicate the ancestral geographic distribution areas reconstructed by DEC model. Lineages with bold and thin lines were derived from nodes (ancestral areas) with likelihood > 0.7 and > 0.5, respectively. Those with likelihoods < 0.5 are treated as unknown (black lineages). Dispersal and vicariance events inferred by S-DIVA are denoted
Fig. 6Skylines of the lineage-through-time (LTT) plots (a) and the effective size of lineages (b) of Asian Lithocarpus species from the cpDNA + nrITS tree. Grey regions of a indicate simulated LTT plots based on 1000 post-convergence Bayesian trees computed by BEAST. In b, the dashed lines represent the classic skyline plots, while the bold and thin solid lines indicate the skylines estimated with the rjMCMC and the corresponding 95% confidence intervals, respectively