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A rapid method for computing the inverse of the gametic covariance matrix between relatives for a marked Quantitative Trait Locus

机译:计算标记的数量性状基因座的亲戚之间配子协方差矩阵的逆的快速方法

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摘要

The inverse of the gametic covariance matrix between relatives, >G-1, for a marked quantitative trait locus (QTL) is required in best linear unbiased prediction (BLUP) of breeding values if marker data are available on a QTL. A rapid method for computing the inverse of a gametic relationship matrix for a marked QTL without building >G itself is presented. The algorithm is particularly useful due to the approach taken in computing inbreeding coefficients by having to compute only few elements of >G. Numerical techniques for determining, storing, and computing the required elements of >G and the nonzero elements of the inverse are discussed. We show that the subset of >G required for computing the inbreeding coefficients and hence the inverse is a tiny proportion of the whole matrix and can be easily stored in computer memory using sparse matrix storage techniques. We also introduce an algorithm to determine the maximum set of nonzero elements that can be found in >G-1 and a strategy to efficiently store and access them. Finally, we demonstrate that the inverse can be efficiently built using the present techniques for very large and inbred populations.
机译:在育种值的最佳线性无偏预测(BLUP)中,对于显着的数量性状基因座(QTL),亲戚之间的配子协方差矩阵> G -1 的逆需要如果QTL上有标记数据。提出了一种无需构造> G 即可快速计算标记QTL配子关系矩阵的逆的方法。由于仅需计算> G 的几个元素即可计算近交系数,因此该算法特别有用。讨论了用于确定,存储和计算> G 的必需元素以及逆数的非零元素的数值技术。我们显示> G 的子集用于计算近交系数,因此,逆矩阵只占整个矩阵的一小部分,可以使用稀疏矩阵存储技术轻松存储在计算机内存中。我们还介绍了一种算法,该算法可确定在> G -1 中可以找到的非零元素的最大集合,以及一种有效存储和访问它们的策略。最后,我们证明了使用本技术可以针对非常庞大的近交种群有效地建立逆。

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