Epistatic Effects of QTLs and QE Interaction Effects on Oil Content in Soybean

2008 ◽  
Vol 34 (6) ◽  
pp. 952-957 ◽  
Author(s):  
Da-Peng SHAN
2014 ◽  
Vol 40 (1) ◽  
pp. 37
Author(s):  
Hui-Zhen LIANG ◽  
Yong-Liang YU ◽  
Hong-Qi YANG ◽  
Hai-Yang ZHANG ◽  
Wei DONG ◽  
...  

Author(s):  
Asko Mäki-Tanila ◽  
William G. Hill

The genetic comparison of animals is based on their own performance and that of animals sharing genetic factors with them. Their expected genetic similarity is deduced from pedigree information and also now directly using a large number of molecular genetic markers over the genome (genomic breeding values). Quantitative trait analyses may also include gene interaction or epistatic effects. Additive x additive interaction effects have been found, particularly in crosses of inbred and widely diverse selected lines. These and gene functional studies have generated much interest in including the interaction effects in genome-wide analyses within populations, including animal breeding stocks. Several issues need consideration before incorporating them in genetic models: influence of gene interaction on the genetic evaluation and on the gains produced by selection, proportion of epistatic variance with multiple genes, expectations with common allele frequency distributions, and probability of finding interaction effects with the genomic tools. - The average effect of an allele already includes interaction effects with other loci, but with magnitude dependent on their frequencies. If a major epistatic effect is favourable, selection may fix the respective allele quickly. With milder effects the frequencies of interacting favourable alleles at both loci of pair will increase. - Even with additive effects in an underlying genotype, the relationship between phenotypes and genotypes may be non-linear and there is epistasis on the observed scale. An example is a categorical trait (diseased or not), where the analysis on the observed scale using an approximating model can be transformed to the underlying additive scale. In the multiplicative model the amount of epistasis increases with the coefficient of variation (CV), but the proportion never exceeds 1- ln(1+CV2)/CV2, and most of the epistatic variance is due to two-locus interactions. - The additive variance is directly proportional to heterozygosity (H), with a maximum at allele frequency ½ in a biallelic case. Additive x additive variance requires segregation in both the interacting loci A and B and is proportional to HAHB, and correspondingly for more loci. Hence epistatic variance can reach high values only when allele frequencies near ½. - As the number of loci (n) is increased, average effects at individual loci decline with 1/√n (i.e. variance as 1/n). Similarly additive x additive effects must decline as 1/n. In genome-wide analyses, the number of effects to be estimated is the square of that for individual loci. With many thousands of markers very stringent test criteria have to be used so the power is very low. It has become obvious that the genomic tools cannot harvest all the existing genetic variation. In particular the variation due to rare alleles is often undetected. Such problems are even more likely in considering interaction effects. In summary, gene interaction effects are automatically utilized in selection using additive models while most epistatic effects are expected to be very small and difficult to detect in genome-wide analyses.


2004 ◽  
Vol 5 (4) ◽  
pp. 371-377 ◽  
Author(s):  
Yong-ming Gao ◽  
Jun Zhu ◽  
You-shen Song ◽  
Ci-xin He ◽  
Chun-hai Shi ◽  
...  

2020 ◽  
Author(s):  
Yue Wang ◽  
Shulin Liu ◽  
Jiajing Wang ◽  
Chang Yang ◽  
Zhixi Tian ◽  
...  

Abstract Background Soybean seed oil has been widely used in human consumption and industrial production. Results In order to identify the additive and epistatic effects QTLs and QTLs by environments interactions (AE and AAE) for seed oil content in soybean, an eight-environment conjoint analysis based on two populations RIL3613 and RIL6013 with an integrating map was conducted. An new high-density integrated genetic map containing 2212 SNP markers and covering 5718.01 cM with an average distance of 2.61 cM were constructed by the combination of two linkage maps of two associated recombinant inbred line (A-RIL) populations. A total of 64 additive effect and additive × environment interaction (AE) QTL were identified on 19 chromosomes by both ICIM and IM methods, and the proportion of phenotypic variations explained (PVE) range of QTL related to oil content was 1.29–10.75%, of which 19 QTLs had overlapping marker intervals, and qOil-5-1 was identified simultaneously in both RIL populations. Compared with previous SSR positioning results, it is found 8 SNP sites within the QTL physical interval located in the SSR sites. Among them, 4 QTLs were new found. Twelve pairs of epistatic QTLs (additive × additive, AA) and QTL interactions with environments (AAE) for oil content were identified by the ICIM method, of which 3 QTLs were new found, and 2 additive effect QTLs, qOil-9-2 and qOil-15-1, linked to the other two QTLs to produce epistatic effects. A total of 5 potential candidate genes were identified based on genetic ontology and annotated information showing the relationship with seed oil content and/or fatty acid biosynthesis and metabolism. Conclusion These QTLs with different effects provide the good basis for molecular-assisted breeding of soybean oil content-related traits and further fine mapping of related genes.


2009 ◽  
Vol 35 (1) ◽  
pp. 41-47 ◽  
Author(s):  
Da-Peng SHAN ◽  
Rong-Sheng ZHU ◽  
Li-Jun CHEN ◽  
Zhao-Ming QI ◽  
Chun-Yan LIU ◽  
...  

Crop Science ◽  
1992 ◽  
Vol 32 (4) ◽  
pp. 922-927 ◽  
Author(s):  
Bahman Shafii ◽  
Karen A. Mahler ◽  
William J. Price ◽  
Dick L. Auld

HortScience ◽  
1992 ◽  
Vol 27 (10) ◽  
pp. 1114-1115 ◽  
Author(s):  
George E. Boyhan ◽  
Joseph D. Norton

Muskmelon (Cucumis melo L.) breeding line AC-82-37-2 was identified as having resistance to alternaria leaf blight caused by Alternaria cucumerina (Ell. and Ev.) Elliot. An analysis of this resistance with a three-factor scaling test indicated that both additive and dominance effects were highly significant. The x2 value indicated that there were epistatic effects as well. The six-factor scaling test revealed no significant dominance effect, but the additive and homozygote × heterozygote epistatic interaction effects were highly significant.


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