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Pedigree-based estimation of covariance between dominance deviations and additive genetic effects in closed rabbit lines considering inbreeding and using a computationally simpler equivalent model

机译:基于血统偏差与封闭式兔线的闭合兔线的增强性估计的基于血统的协方差估计,考虑近亲繁殖和使用计算更简单等效模型

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Inbreeding generates covariances between additive and dominance effects (breeding values and dominance deviations). In this work, we developed and applied models for estimation of dominance and additive genetic variances and their covariance, a model that we call full dominance, from pedigree and phenotypic data. Estimates with this model such as presented here are very scarce both in livestock and in wild genetics. First, we estimated pedigree-based condensed probabilities of identity using recursion. Second, we developed an equivalent linear model in which variance components can be estimated using closed-form algorithms such as REML or Gibbs sampling and existing software. Third, we present a new method to refer the estimated variance components to meaningful parameters in a particular population, i.e., final partially inbred generations as opposed to outbred base populations. We applied these developments to three closed rabbit lines (A, V and H) selected for number of weaned at the Polytechnic University of Valencia. Pedigree and phenotypes are complete and span 43, 39 and 14 generations, respectively. Estimates of broad-sense heritability are 0.07, 0.07 and 0.05 at the base versus 0.07, 0.07 and 0.09 in the final generations. Narrow-sense heritability estimates are 0.06, 0.06 and 0.02 at the base versus 0.04, 0.04 and 0.01 at the final generations. There is also a reduction in the genotypic variance due to the negative additive-dominance correlation. Thus, the contribution of dominance variation is fairly large and increases with inbreeding and (over)compensates for the loss in additive variation. In addition, estimates of the additive-dominance correlation are -0.37, -0.31 and 0.00, in agreement with the few published estimates and theoretical considerations.
机译:近亲繁殖在添加剂和优势效应(繁殖价值和优势偏差)之间产生共聚法。在这项工作中,我们开发和应用模型以估计优势和添加剂遗传差异及其协方差,这是我们称之为统治的模型,来自血统和表型数据。与此模型的估计如此呈现在牲畜和野生遗传中都非常稀缺。首先,我们使用递归估计基于血统的综合凝聚率。其次,我们开发了一种等效的线性模型,其中可以使用封闭式算法(例如REML或GIBBS采样和现有软件)估计方差分量。第三,我们提出了一种新方法,将估计的方差分量称为特定人群中的有意义的参数,即最终部分近代世代,而不是差异基础群体。我们将这些发展应用于选定的三条封闭的兔子线(A,V和H),该兔子在瓦伦西亚理工学院供应的次数。谱系和表型分别是完整的,跨度43,39和14代。在最终几代基础上,估计广义遗传性的估计值为0.07,0.07和0.05和0.09。在最终几代基础上,狭义遗传性估算估计为0.06,0.04和0.01。由于阴性添加剂 - 优势相关性,基因型方差也有所降低。因此,优势变化的贡献相当大,随着近亲繁殖和(超过)增加,补偿添加剂变异的损失。此外,与少数公布的估计和理论考虑相一致,添加剂 - 优势相关的估计为-0.37,-0.31和0.00。

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