| Literature DB >> 35206719 |
Fang Wang1, Min Li2, Haixia Zheng1, Tian Dong1, Xianhong Zhang1.
Abstract
Callosobruchus chinensis (Coleoptera Bruchidae), is a pest of different varieties of legumes. In this paper, a phylogeographical analysis of C. chinensis was conducted to provide knowledge for the prevention and control of C. chinensis. A total of 224 concatenated mitochondrial sequences were obtained from 273 individuals. Suitable habitat shifts were predicted by the distribution modelling (SDM). Phylogeny, genetic structure and population demographic history were analyzed using multiple software. Finally, the least-cost path (LCP) method was used to identify possible dispersal corridors and genetic connectivity. The SDM results suggested that the distribution of C. chinensis experienced expansion and contraction with changing climate. Spatial distribution of mtDNA haplotypes showed there was partial continuity among different geographical populations of C. chinensis, except for the Hohhot (Inner Mongolia) population. Bayesian skyline plots showed that the population had a recent expansion during 0.0125 Ma and 0.025 Ma. The expansion and divergent events were traced back to Quaternary glaciations. The LCP method confirmed that there were no clear dispersal routes. Our findings indicated that climatic cycles of the Pleistocene glaciations, unsuitable climate and geographic isolation played important roles in the genetic differentiation of C. chinensis. Human activities weaken the genetic differentiation between populations. With the change in climate, the suitable areas of C. chinensis will disperse greatly in the future.Entities:
Keywords: Callosobruchus chinensis; least-cost path (LCP); mitochondrial gene; phylogeography; the distribution modelling (SDM)
Year: 2022 PMID: 35206719 PMCID: PMC8878040 DOI: 10.3390/insects13020145
Source DB: PubMed Journal: Insects ISSN: 2075-4450 Impact factor: 2.769
Primers’ sequences for amplification of four mitochondrial genes (COI, COII, Cyt-b and 12S rRNA) for Callosobruchus chinensis.
| Gene | Primers | Annealing Temperature | Length (bp) |
|---|---|---|---|
|
| F: AATAAATGATTATTTTCCACTAATCATAAAGACATCGGGA | 56 °C | 1533 |
| R: TTAATTTGTTAGTAGGGGTAATTCGGAGTATCTATG | |||
|
| F: ATTTTTACTTGAAAAACAATTCTTCTTCAAGAC | 62 °C | 688 |
| R: AAATTTTGATTATTTTAGAAATTCATTTAATAAAATAATTAGGAGT | |||
|
| F: ATGAAAATAAATTTTCGAAAAACCCACC | 56 °C | 1140 |
| R: TTAGTGGTAAATGATTTTATCTCATATTTTGTATAAAATTGA | |||
| 12S rRNA | F: AAAAAATTTTATTTTGGTTATTTAATTAGATTTTTCTTGGT | 62 °C | 752 |
| R: GTCTTTCTAGGCACACTTTCCAG |
Figure 1Distribution of habitat suitability for Callosobruchus chinensis in China under six different climatic conditions, inferred using species distribution modelling (SDM). The different color indicates the degree of suitability.
Figure 2Predicted changes in the distribution areas of suitable habitat for Callosobruchus chinensis in China between two adjacent time periods. “-1” represents the expansion areas, which is the green region in figures; “0” represents the areas where the species did not exist, which is the white region in figures; “1” represents the areas where the distribution had not changed, which is the yellow region in figures; “2” represents the areas where the distribution was decreased, and this is the gray region in figures.
Nucleotide polymorphisms among 2803 bp of mtDNA sequence from Callosobruchus chinensis beetles in population samples across China.
| Population | N | Hap | S | Hd ± SD | Pi ± SD | Tajima’s D | Fu’s Fs |
|---|---|---|---|---|---|---|---|
| SJT | 10 | Hap-1(5), Hap-2(1), Hap-3(1), Hap-4(2), Hap-5(1); | 6 | 0.756 ± 0.130 | 0.00084 ± 0.00017 | 0.45768 | −0.23033 |
| SCQ | 10 | Hap-3(3), Hap-4(2), Hap-6(1), Hap-7(1), Hap-8(1); | 4 | 0.857 ± 0.108 | 0.00056 ± 0.00013 | 0.08124 | −1.69431 |
| SCW | 14 | Hap-4(1), Hap-9(1), Hap-10(1); | 2 | 1.000 ± 0.272 | 0.00048 ± 0.00016 | 0 | −1.2164 |
| SLZ | 10 | Hap-4(6), Hap-11(1), Hap-12(1), Hap-13(1), Hap-14(1); | 10 | 0.667 ± 0.163 | 0.00082 ± 0.00023 | −1.53448 | −0.27358 |
| SXX | 10 | Hap-2(5), Hap-4(1), Hap-15(2), Hap-16(1), Hap-17(1); | 6 | 0.756 ± 0.130 | 0.00066 ± 0.00017 | −0.53927 | −0.78721 |
| SXH | 10 | Hap-1(1), Hap-2(5), Hap-4(3), Hap-18(1); | 6 | 0.711 ± 0.117 | 0.00067 ± 0.00019 | −0.49593 | 0.44029 |
| SYQ | 10 | Hap-3(5), Hap-4(1), Hap-19(1), Hap-20(1); | 3 | 0.643 ± 0.184 | 0.00033 ± 0.00012 | −0.81246 | −1.38724 |
| SSY | 10 | Hap-1(2), Hap-3(1), Hap-4(5), Hap-21(1), Hap-22(1), Hap-23(1); | 8 | 0.800 ± 0.114 | 0.00078 ± 0.00019 | −0.8324 | −1.33144 |
| SD1 | 10 | Hap-3(2), Hap-4(4), Hap-22(4), Hap-24(1); | 5 | 0.764 ± 0.083 | 0.00073 ± 0.00011 | 0.73905 | 0.80985 |
| SD2 | 10 | Hap-3(1), Hap-15(1), Hap-25(1); | 2 | 1.000 ± 0.272 | 0.00048 ± 0.00016 | 0 | −1.2164 |
| HL | 13 | Hap-26(6), Hap-27(5), Hap-28(1), Hap-29(1); | 4 | 0.679 ± 0.089 | 0.00049 ± 0.00007 | 0.25198 | 0.19892 |
| HB1 | 12 | Hap-3(4), Hap-10(1), Hap-19(1), Hap-30(2); | 4 | 0.750 ± 0.139 | 0.00054 ± 0.00010 | −0.12075 | −0.42156 |
| HB2 | 17 | Hap-3(8), Hap-4(1), Hap-20(1), Hap-31(1); | 4 | 0.491 ± 0.175 | 0.00026 ± 0.00011 | −1.71166 | −1.4146 |
| SW | 14 | Hap-3(4), Hap-4(1), Hap-15(2), Hap-32(1), Hap33(1), Hap34(1); | 6 | 0.844 ± 0.103 | 0.00054 ± 0.00013 | −1.18946 | −2.60454 |
| JX | 16 | Hap-3(5), Hap-6(1), Hap-15(2), Hap-35(1), Hap-36(1); | 11 | 0.756 ± 0.130 | 0.00084 ± 0.00034 | −1.76515 | −0.23033 |
| AH | 11 | Hap-4(5), Hap-37(3), Hap-38(1), Hap-39(1), Hap-40(1), Hap-41(1); | 5 | 0.803 ± 0.096 | 0.00057 ± 0.00010 | −0.11051 | −1.92425 |
| TJ | 12 | Hap-3(5), Hap-4(4), Hap-42(1), Hap-43(1); | 3 | 0.709 ± 0.099 | 0.00032 ± 0.00007 | −0.38482 | −0.93979 |
| NM | 12 | Hap-3(1), Hap-44(7), Hap-45(2), Hap-46(1), Hap-47(1); | 9 | 0.667 ± 0.141 | 0.00058 ± 0.00024 | −1.83035 | −0.69537 |
| SC | 11 | Hap-3(2), Hap-9(3), Hap-26(3), Hap-48(1), Hap-49(1); | 5 | 0.844 ± 0.080 | 0.00067 ± 0.00011 | 0.27556 | −0.73268 |
| HJ | 23 | Hap-3(8), Hap-30(1), Hap-50(1), Hap-51(1), Hap-52(1); | 7 | 0.576 ± 0.163 | 0.00055 ± 0.00022 | −1.3042 | −0.83145 |
| JS | 14 | Hap-3(13), Hap-33(2), Hap-53(4), Hap-54(1), Hap-55(1); | 14 | 0.595 ± 0.108 | 0.00065 ± 0.00033 | −2.04699 | 0.51876 |
| GZ | 14 | Hap-4(8), Hap-41(1), Hap-56(1); | 3 | 0.378 ± 0.181 | 0.00021 ± 0.00012 | −1.56222 | −0.45861 |
| ALL | 224 | 58 | 0.876 ± 0.016 | 0.00085 ± 0.00006 | −2.24496 | −26.7717 |
N: number of sequences of different geographic populations used in this study; S, number of segregating sites; Hap, haplotype distribution; Hd ± SD, haplotype diversity ± standard deviation of haplotype diversity; Pi ± SD, nucleotide diversity ± standard deviation of Pi.
Figure 3Genetic boundaries detected by barrier analysis based on Monmonier’s algorithm. Black lines show Voronoi tessellation and red lines labeled areas indicate genetic discontinuities. The red lines with arrows at both ends indicate the eight main boundaries.
Figure 4The approach for identifying the population genetic structure of Callosobruchus chinensis in China based on concatenated mitochondrial genes. (a) When K was 2, the log (ml) value was used as the optimal value of the population space grouping; (b) BAPS clustering.
Figure 5MJ analysis of the network of Callosobruchus chinensis based on concatenated mitochondrial haplotypes. The circles represent different haplotypes with their proportional to the number of individuals. The colors represent different populations. The short line segments indicate mutated positions between haplotypes.
Figure 6The mitochondrial estimation of population divergence time of Callosobruchus chinensis based on BEAST.
Figure 7(a) Mismatch distribution curves of the entire samples for Callosobruchus chinensis. Observed and expected mismatch distribution are the red and green lines, respectively. (b) Historical demographic trends of the entire samples of Callosobruchus chinensis in China were implemented by Bayesian skyline plots (BSP), using an estimated rate of 0.0115 substitutions/site/MY and a standard deviation of 0.0005. The historical time (Ma) is displayed on the x-axis, and the effective population size is shown on the y-axis. The black solid line represents the median of population size, and blue areas represent 95% HPD.
Figure 8Potential dispersal routes of Callosobruchus chinensis in China across six time periods based on mitochondrial markers. Different colors represent different diffusion path costs, from red to yellow to blue, diffusion costs gradually increase.