Modelling temporal genetic and spatio-temporal residual effects for high-throughput phenotyping data*

IF 0.8 4区 数学 Q3 STATISTICS & PROBABILITY Australian & New Zealand Journal of Statistics Pub Date : 2021-07-20 DOI:10.1111/anzs.12336
A. P. Verbyla, J. De Faveri, D. M. Deery, G. J. Rebetzke
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引用次数: 8

Abstract

High-throughput phenomics data are being collected in both the laboratory and the field. The data are often collected at many time points and there may be spatial variation in the laboratory or field that impacts on the growth of the plants, and that may influence the traits of interest. Modelling the genetic effects is of primary interest in such studies, but these effects might be biased if non-genetic effects present in the experiment are ignored. With data that are collected both in time and space, there may be a need to jointly model these multi-dimensional non-genetic effects. Thus both modelling of genetic effects over time and non-genetic effects over time and space in a one-stage analysis is considered. An experiment that involves field phenomics data with four dimensions, two in space and two in time, provides the vehicle to examine the models. Factor analytic (FA) models are often used for genetic effects for different environments to provide reliable estimates of genetic variances and correlations. As the time dimension defines the environments, FA models are examined for the phenomics data. Reduced rank tensor smoothing splines are presented as a possible approach for modelling the spatio-temporal effects, although an additional term is included for heterogeneity over the two time dimensions. This approach is feasible, although very time-consuming. The process of model selection for the genetic effects is presented including tests, information criteria and diagnostics. Comparisons of more simplistic models are made with the reduced rank tensor spline. This also shows the interplay between the genetic and residual models in model selection.

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高通量表型数据的时间遗传和时空残留效应建模*
高通量表型组学数据正在实验室和实地收集。数据通常在许多时间点收集,实验室或田间可能存在空间差异,影响植物的生长,并可能影响感兴趣的性状。模拟遗传效应是这类研究的主要兴趣,但如果忽略实验中存在的非遗传效应,这些效应可能会有偏差。有了在时间和空间上收集的数据,可能有必要共同建立这些多维非遗传效应的模型。因此,在单阶段分析中考虑了遗传效应随时间的建模和非遗传效应随时间和空间的建模。一项涉及四个维度(两个空间维度和两个时间维度)的现场表型组学数据的实验,为检验这些模型提供了工具。因子分析(FA)模型通常用于不同环境的遗传效应,以提供遗传方差和相关性的可靠估计。由于时间维度定义了环境,因此对表型组学数据进行了FA模型检验。降低秩张量平滑样条被提出作为一种可能的方法来模拟时空效应,尽管在两个时间维度上的异质性包括一个额外的术语。这种方法是可行的,尽管非常耗时。介绍了遗传效应的模型选择过程,包括测试、信息标准和诊断。用降阶张量样条对更简单的模型进行了比较。这也说明了遗传模型和残差模型在模型选择中的相互作用。
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来源期刊
Australian & New Zealand Journal of Statistics
Australian & New Zealand Journal of Statistics 数学-统计学与概率论
CiteScore
1.30
自引率
9.10%
发文量
31
审稿时长
>12 weeks
期刊介绍: The Australian & New Zealand Journal of Statistics is an international journal managed jointly by the Statistical Society of Australia and the New Zealand Statistical Association. Its purpose is to report significant and novel contributions in statistics, ranging across articles on statistical theory, methodology, applications and computing. The journal has a particular focus on statistical techniques that can be readily applied to real-world problems, and on application papers with an Australasian emphasis. Outstanding articles submitted to the journal may be selected as Discussion Papers, to be read at a meeting of either the Statistical Society of Australia or the New Zealand Statistical Association. The main body of the journal is divided into three sections. The Theory and Methods Section publishes papers containing original contributions to the theory and methodology of statistics, econometrics and probability, and seeks papers motivated by a real problem and which demonstrate the proposed theory or methodology in that situation. There is a strong preference for papers motivated by, and illustrated with, real data. The Applications Section publishes papers demonstrating applications of statistical techniques to problems faced by users of statistics in the sciences, government and industry. A particular focus is the application of newly developed statistical methodology to real data and the demonstration of better use of established statistical methodology in an area of application. It seeks to aid teachers of statistics by placing statistical methods in context. The Statistical Computing Section publishes papers containing new algorithms, code snippets, or software descriptions (for open source software only) which enhance the field through the application of computing. Preference is given to papers featuring publically available code and/or data, and to those motivated by statistical methods for practical problems.
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