| Literature DB >> 35508960 |
Xia Shi1, Zhengfu Zhou1, Wenxu Li1, Maomao Qin1, Pan Yang1, Jinna Hou1, Fangfang Huang2, Zhensheng Lei3,4,5, Zhengqing Wu6, Jiansheng Wang7.
Abstract
BACKGROUND: Hexaploid wheat (Triticum aestivum L.) is a leading cereal crop worldwide. Understanding the mechanism of calcium (Ca) accumulation in wheat is important to reduce the risk of human micronutrient deficiencies. However, the mechanisms of Ca accumulation in wheat grain are only partly understood.Entities:
Keywords: Ca accumulation; Hexaploid wheat (Triticum aestivum L.); genome-wide association analysis; pyramid breeding; superior alleles
Mesh:
Substances:
Year: 2022 PMID: 35508960 PMCID: PMC9066855 DOI: 10.1186/s12870-022-03602-z
Source DB: PubMed Journal: BMC Plant Biol ISSN: 1471-2229 Impact factor: 5.260
Fig. 1Population structure and kinship estimations in 207 wheat cultivars. A Plot of cross-validation errors. B Population structure of wheat cultivar panel from K = 3 to K = 8. C Kinship matrix, showing pairwise genetic relatedness among individuals
Fig. 2Distribution of the wheat grain calcium concentrations measured in the natural population. A Boxplot showing the calcium concentrations among different locations. Data from three locations, Yuanyang (YY), Kaifeng (KF) and Shangqiu (SQ), are shown. B Distribution of the calcium concentrations in the association populations from YY, KF and SQ.
Descriptive statistics of the Ca concentrations in the association population
| Location | Trait | Mean ± SDa (mg/kg) | Range (mg/kg) | Kurt | Skew |
|---|---|---|---|---|---|
| Yuanyang (YY) | Ca concentration | 297.37 ± 116.77 | 139.18–676.04 | 0.5 | 1.1 |
| Kaifeng (KF) | Ca concentration | 319.05 ± 83.60 | 121.71–552.19 | 0.06 | 0.26 |
| Shangqiu (SQ) | Ca concentration | 376.02 ± 83.87 | 187.87–685.17 | 0.92 | 0.39 |
| BLUP | Ca concentration | 330.81 ± 5.37 | 320.96–348.08 | 0.7 | 1.01 |
a SD standard deviation
b Kurt, kurtosis, which is a measure of the ‘tailedness’ of the probability distribution of a real-valued random variable
c Skew, skewness, which is a measure of the asymmetry of the probability distribution of a real-valued random variable about its mean
List of significant loci and their detailed information for Ca accumulation identified by GLM, MLM and FarmCPU models
| ID | Chr. | Interval (bp) | No. of SNPs | Location | Peak SNP | Position (bp) | R | |
|---|---|---|---|---|---|---|---|---|
| 1 | 2A | 49,069,207–49,219,472 | 20 | KF | AX-110634514 | 49,219,472 | 2.76E-05 | 16.10 |
| YY | AX-110634514 | 49,219,472 | 7.01E-05 | 13.89 | ||||
| 2 | 3A | 38,138,188–38,141,372 | 2 | BLUP | AX-111799835 | 38,138,188 | 5.27E-05 | 17.09 |
| 3 | 3A | 662,398,903 | 1 | SQ | AX-109541359 | 662,398,903 | 6.77E-05 | 9.66 |
| YY | AX-109541359 | 662,398,903 | 1.77E-05 | 14.91 | ||||
| 4 | 3B | 2,151,413–20,504,151 | 7 | YY | AX-110013515 | 13,967,085 | 2.33E-05 | 15.03 |
| BLUP | AX-110013515 | 13,967,085 | 3.33E-05 | 18.03 | ||||
| 5 | 3B | 376,625,452–404,801,032 | 2 | YY | AX-110922471 | 376,625,452 | 1.71E-09 | 24.81 |
| BLUP | AX-110922471 | 376,625,452 | 5.56E-05 | 17.04 | ||||
| 6 | 3D | 40,526,440 | 1 | SQ | AX-94729264 | 40,526,440 | 1.05E-05 | 11.55 |
| YY | AX-94729264 | 40,526,440 | 2.65E-13 | 26.80 | ||||
| BLUP | AX-94729264 | 40,526,440 | 1.68E-05 | 18.15 | ||||
| 7 | 4A | 676,781,724–699,571,654 | 34 | KF | AX-108912427 | 699,571,654 | 2.35E-05 | 16.55 |
| SQ | AX-108912427 | 699,571,654 | 2.87E-06 | 12.89 | ||||
| YY | AX-108912427 | 699,571,654 | 2.24E-13 | 26.93 | ||||
| BLUP | AX-108912427 | 699,571,654 | 3.83E-06 | 19.55 | ||||
| 8 | 4B | 10,703,582–10,703,651 | 2 | SQ | AX-110637930 | 10,703,582 | 3.79E-05 | 10.24 |
| 9 | 5B | 431,075,720 | 1 | YY | AX-108753683 | 431,075,720 | 8.71E-05 | 13.77 |
| 10 | 5B | 606,299,294–606,814,678 | 4 | SQ | AX-111141605 | 606,299,294 | 5.00E-05 | 9.96 |
| 11 | 6A | 520,873,173 | 1 | YY | AX-111183340 | 520,873,173 | 2.88E-05 | 14.83 |
*The p-values were calculated by the MLM model
a The ID of the loci identified in the GWAS
b Chromosome
c The number of significant SNPs
d Most significant SNP
e Percentage of phenotypic variance explained by the MTA from the results of MLM model
Fig. 3Manhattan and quantile-quantile plots for wheat grains Ca concentrations using GLM, MLM and FarmCPU models in BLUP. The dashed horizontal line represents the significant threshold of −log10(P) = 4.0. The SNPs above the red dotted line are significantly associated with Ca variation
Information for stable genetic loci associated with Ca accumulation identnfied via GWAS
| SNP_id | Chromosome | Position (Mb) | Region | Near locus previous reported in the same chromosome | Candidate genes | Annotation |
|---|---|---|---|---|---|---|
| (Mb) | ||||||
| AX-110013515 | 3B | 13.97 | 2.15–20.50 | |||
| AX-110922471 | 3B | 376.63 | 294.5–404.8 | |||
| AX-94729264 | 3D | 40.53 | 40.53 | |||
| AX-108912427 | 4A | 699.57 | 676.78–699.57 |
a The ID of the loci linked to the significant SNP identified in the GWAS
b The significant SNPs’ physical positions in the ‘Chinese Spring’ reference genome (IWGSC RefSeq v2.0)
c Co-localized QTLs at this locus compared with in the literature
Fig. 4The phenotype values of accessions with superior alleles (blue bar) and inferior alleles (orange bar) of repetitive significant SNPs for wheat grain Ca concentration
ANOVA for individuals harboring the superior and inferior alleles for the stable significant SNPs in multi-environments
| SNP_id | Chr. | Allele type | Phenotype value(BLUP) | Allele number | Allele percentage(%) | ||||||||
|---|---|---|---|---|---|---|---|---|---|---|---|---|---|
| Superior | Inferior | Superior | Inferior | Superior | Inferior | Superior | Inferior | Ca_YY | Ca_SQ | Ca_KF | Ca_BLUP | ||
| AX-110013515 | 3B | AG | AA | 333.79 | 330.13 | 33 | 169 | 16.34 | 83.66 | 1.31E-06 | 5.35E-01 | 1.82E-01 | 2.97E-04 |
| AX-110922471 | 3B | GG | AA | 333.37 | 329.18 | 86 | 54 | 61.43 | 38.57 | 5.04E-06 | 6.91E-01 | 8.85E-04 | 2.52E-05 |
| AX-94729264 | 3D | CC | CT | 332.52 | 328.75 | 113 | 94 | 54.59 | 45.41 | 2.35E-07 | 1.22E-06 | 6.46E-04 | 2.34E-07 |
| AX-108912427 | 4A | GG | AG | 332.64 | 328.74 | 111 | 94 | 54.15 | 45.85 | 7.41E-21 | 3.73E-06 | 7.04E-04 | 9.08E-08 |
Fig. 5Linear regression between the number of (A) superior alleles and (B) inferior alleles