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比例风险模型中的遗传力、遗传评估的可靠性及对选择的响应

Heritability, reliability of genetic evaluations and response to selection in proportional hazard models.

作者信息

Yazdi M H, Visscher P M, Ducrocq V, Thompson R

机构信息

University of Edinburgh, Institute of Cell, Animal and Population Biology, UK.

出版信息

J Dairy Sci. 2002 Jun;85(6):1563-77. doi: 10.3168/jds.S0022-0302(02)74226-4.

Abstract

The purposes of this study were 1) to investigate the heritability, reliability, and selection response for survival traits following a Weibull frailty proportional hazard model; and 2) to examine the relationship between genetic parameters from a Weibull model, a discrete proportional hazard model, and a binary data analysis using a linear model. Both analytical methods and Monte Carlo simulations were used to achieve these aims. Data were simulated using the Weibull frailty model with two different shapes of the Weibull distribution. Breeding values of 100 unrelated sires with 50 to 100 progeny (with different levels of censoring) were generated from a normal distribution and two different sire variances. For analysis of longevity data on the discrete scale, simulated data were transformed to a discrete scale using arbitrary ends of discrete intervals of 400, 800, or 1200 d. For binary data analysis, an individual's longevity was either 0 (when longevity was less than the end of interval) or 1 (when longevity was equal or greater than the end of interval). Three different statistical models were investigated in this study: a Weibull model, a discrete-time model (a proportional hazard model assuming that the survival data are measured on a discrete scale with few classes), and a linear model based upon binary data. An alternative derivation using basic expressions of reliabilities in sire models suggests a simple equation for the heritability on the original scale (effective heritability) that is not dependent on the Weibull parameters. The predictions of reliabilities using the proposed formulae in this study are in very good agreement with reliabilities observed from simulations. In general, the estimates of reliability from either the discrete model or the binary data analysis were close to estimates from the Weibull model for a given number of uncensored records in this simplified case of a balanced design. Although selection response from the binary data analysis depends on the end of interval point, there is a relatively good agreement between selection responses in the Weibull model and the binary data analysis. In general, when the underlying survival data is from a Weibull distribution, it appears that the method of analyzing data does not greatly affect the results in terms of sire ranking or response to selection, at least for the simplified context considered in this study.

摘要

本研究的目的是

1)根据威布尔脆弱比例风险模型研究生存性状的遗传力、可靠性和选择反应;2)检验威布尔模型、离散比例风险模型和使用线性模型的二元数据分析得出的遗传参数之间的关系。为实现这些目标,采用了分析方法和蒙特卡洛模拟。使用具有两种不同形状威布尔分布的威布尔脆弱模型模拟数据。从正态分布和两个不同的父系方差生成100个无亲缘关系的父系的育种值,每个父系有50至100个后代(具有不同程度的删失)。对于离散尺度上的寿命数据分析,使用400、800或1200天的离散区间的任意端点将模拟数据转换为离散尺度。对于二元数据分析,个体的寿命要么为0(当寿命小于区间端点时),要么为1(当寿命等于或大于区间端点时)。本研究调查了三种不同的统计模型:威布尔模型、离散时间模型(一种比例风险模型,假设生存数据在具有少量类别的离散尺度上测量)和基于二元数据的线性模型。使用父系模型中可靠性的基本表达式进行的另一种推导得出了原始尺度上遗传力(有效遗传力)的简单方程,该方程不依赖于威布尔参数。本研究中使用所提出公式对可靠性的预测与模拟观察到的可靠性非常吻合。在这个简化的平衡设计案例中,对于给定数量的无删失记录,一般来说,离散模型或二元数据分析得出的可靠性估计值与威布尔模型的估计值接近。尽管二元数据分析的选择反应取决于区间端点,但威布尔模型和二元数据分析的选择反应之间有相对较好的一致性。一般来说,当潜在的生存数据来自威布尔分布时,至少对于本研究中考虑的简化情况,数据分析方法似乎在父系排名或选择反应方面不会对结果产生很大影响。

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