2012
DOI: 10.1007/s00122-012-1940-5
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Genome-based prediction of test cross performance in two subsequent breeding cycles

Abstract: Genome-based prediction of genetic values is expected to overcome shortcomings that limit the application of QTL mapping and marker-assisted selection in plant breeding. Our goal was to study the genome-based prediction of test cross performance with genetic effects that were estimated using genotypes from the preceding breeding cycle. In particular, our objectives were to employ a ridge regression approach that approximates best linear unbiased prediction of genetic effects, compare cross validation with vali… Show more

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Cited by 65 publications
(55 citation statements)
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“…We hypothesize that in experimental data, a certain level of predictive ability was due to the presence of genetic relationships but this was not the case in computer simulations. With experimental data, all four methods seemed to exploit genetic relationships for prediction by assigning equal genotypic values to relatives sharing a large fraction of the genome (Hofheinz et al 2012). Thus, for prediction of genomic breeding values, RR-BLUP is a good choice because this method is robust and computationally efficient.…”
Section: Discrepancies In Methods Comparisons Between Simulated and Exmentioning
confidence: 99%
“…We hypothesize that in experimental data, a certain level of predictive ability was due to the presence of genetic relationships but this was not the case in computer simulations. With experimental data, all four methods seemed to exploit genetic relationships for prediction by assigning equal genotypic values to relatives sharing a large fraction of the genome (Hofheinz et al 2012). Thus, for prediction of genomic breeding values, RR-BLUP is a good choice because this method is robust and computationally efficient.…”
Section: Discrepancies In Methods Comparisons Between Simulated and Exmentioning
confidence: 99%
“…By using ridge regression best linear unbiased prediction (RR-BLUP) [29], the estimated marker effects ( ) were estimated based on a mixed model equation, , where is the transpose of 1 N , X T represents the transpose of X , I is an identity matrix, λ represents a penalty parameter, and denotes the estimated overall mean. The penalty parameter can be calculated as , where m is the number of markers and h 2 refers to the heritability of the estimation set [30]. Then the genetic values were predicted as , where is the estimated marker effect.…”
Section: Methodsmentioning
confidence: 99%
“…A small number of studies discuss the implementation of GS in other (non-woody) crop species including brassica (Cowling & Balázs, 2010;Cowling et al, 2009;Cullis, Smith, Beeck, & Cowling, 2010;Würschum, Abel, & Zhao, 2014), oats (Asoro et al, 2011), potato (Barrell, Meiyalaghan, Jacobs, & Conner, 2013), sugar beet (Hofheinz, Borchardt, Weissleder, & Frisch, 2012;Würschum, Reif, Kraft, Janssen, & Zhao, 2013), sugarcane (Gouy et al, 2013) or soybean (Shu et al, 2013).…”
Section: Projections In Other Cropsmentioning
confidence: 99%
“…Estimates from related lines of the same breeding cycle will lead to considerable gain in response to selection while estimates from a previous breeding cycle might only be accurate predictors for highly heritable traits (Hofheinz et al, 2012). Training in a diversity population had been suggested, but the genetic distance to the selection candidates as well as the influence of GxE need to be investigated (Hofheinz et al, 2012;Würschum et al, 2013).…”
Section: Projections In Other Cropsmentioning
confidence: 99%