2019
DOI: 10.2134/agronj2019.03.0220
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Mean Performance and Stability in Multi‐Environment Trials I: Combining Features of AMMI and BLUP Techniques

Abstract: Abbreviations: AMMI, additive main effects and multiplicative interaction; ASV, additive main effects and multiplicative interaction stability value; AVRC, index and the ranks of the mean yields; BLUP, best linear unbiased prediction; EV, averages of the squared eigenvector values; GEI, genotype × environment interaction; HMGV, harmonic mean of genotypic values; HMRPGV, harmonic mean of relative performance of genotypic values; IPCA, interaction principal component axis; LMM, linear mixed-effect model; MET, mu… Show more

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Cited by 241 publications
(390 citation statements)
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“…The genotypic stability of each genotype was quantified by the weighted average of absolute scores from the singular value decomposition of the matrix of best linear unbiased predictions for the GEI effects generated by a linear mixed‐effect model (WAASB), estimated as follows: WAASBi=false∑k=1p|IPCAik×EPk|/false∑k=1pEPk where WAASB i is the weighted average of absolute scores of the i th genotype, IPCA ik is the score of the i th genotype in the k th interaction principal component axis (IPCA), and EP k is the amount of the variance explained by the k th IPCA. The genotype with the lowest WAASB value is considered the most stable (Olivoto et al, 2019).…”
Section: Methodsmentioning
confidence: 99%
“…The genotypic stability of each genotype was quantified by the weighted average of absolute scores from the singular value decomposition of the matrix of best linear unbiased predictions for the GEI effects generated by a linear mixed‐effect model (WAASB), estimated as follows: WAASBi=false∑k=1p|IPCAik×EPk|/false∑k=1pEPk where WAASB i is the weighted average of absolute scores of the i th genotype, IPCA ik is the score of the i th genotype in the k th interaction principal component axis (IPCA), and EP k is the amount of the variance explained by the k th IPCA. The genotype with the lowest WAASB value is considered the most stable (Olivoto et al, 2019).…”
Section: Methodsmentioning
confidence: 99%
“…Users will find in a complete framework to implement the most used parametric and non-parametric stability statistics for MET analysis. The package implements stability methods not available in any other R package, including the estimation of BLUP-based stability statistics (Colombari Filho et al, 2013), newer stability methods such as the weighted average of absolute scores from the (T. Olivoto, Lúcio, et al, 2019), the multi-trait stability index (Olivoto et al, 2019), and the implementation of cross-validation procedures for AMMI and BLUP models (Piepho, 1994).…”
Section: Concluding Remarks and Future Improvmentsmentioning
confidence: 99%
“…The package implements stability methods not available in any other R package, including the estimation of BLUP-based stability statistics (Colombari Filho et al, 2013), newer stability methods such as the weighted average of absolute scores from the (T. Olivoto, Lúcio, et al, 2019), the multi-trait stability index (Olivoto et al, 2019), and the implementation of cross-validation procedures for AMMI and BLUP models (Piepho, 1994). can also be useful for to a lot of other researchers since it provides options for implementing worldwide used multivariate statistics, e.g., path analysis, linear, partial and canonical correlations, thus allowing exploiting the maximum of (good or bad) information that a data set can offer.…”
Section: Concluding Remarks and Future Improvmentsmentioning
confidence: 99%
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