Bayesian recursive mixed linear model for gene expression analyses with continuous covariates

被引:0
|
作者
Casellas, J. [1 ]
Ibanez-Escriche, N. [2 ]
机构
[1] Univ Autonoma Barcelona, Dept Ciencia Anim & Dels Aliments, Grp Recerca Remugants, E-08193 Barcelona, Spain
[2] IRTA Lleida, Lleida 25198, Spain
关键词
Bayesian inference; gene expression; microarray; mixed model; recursive; MIXTURE MODEL; DIFFERENTIAL EXPRESSION; STATISTICAL TESTS; SKELETAL-MUSCLE; LITTER SIZE; IDENTIFICATION; INFERENCE; QUALITY;
D O I
10.2527/jas.2010-3750
中图分类号
S8 [畜牧、 动物医学、狩猎、蚕、蜂];
学科分类号
0905 ;
摘要
The analysis of microarray gene expression data has experienced a remarkable growth in scientific research over the last few years and is helping to decipher the genetic background of several productive traits. Nevertheless, most analytical approaches have relied on the comparison of 2 (or a few) well-defined groups of biological conditions where the continuous covariates have no sense (e. g., healthy vs. cancerous cells). Continuous effects could be of special interest when analyzing gene expression in animal production-oriented studies (e. g., birth weight), although very few studies address this peculiarity in the animal science framework. Within this context, we have developed a recursive linear mixed model where not only are linear covariates accounted for during gene expression analyses but also hierarchized and the effects of their genetic, environmental, and residual components on differential gene expression inferred independently. This parameterization allows a step forward in the inference of differential gene expression linked to a given quantitative trait such as birth weight. The statistical performance of this recursive model was exemplified under simulation by accounting for different sample sizes (n), heritabilities for the quantitative trait (h(2)), and magnitudes of differential gene expression (lambda). It is important to highlight that statistical power increased with n, h(2), and lambda, and the recursive model exceeded the standard linear mixed model with linear (nonrecursive) covariates in the majority of scenarios. This new parameterization would provide new insights about gene expression in the animal science framework, opening a new research scenario where within-covariate sources of differential gene expression could be individualized and estimated. The source code of the program accommodating these analytical developments and additional information about practical aspects on running the program are freely available by request to the corresponding author of this article.
引用
收藏
页码:67 / 75
页数:9
相关论文
共 50 条
  • [1] Bayesian model selection for a linear model with grouped covariates
    Xiaoyi Min
    Dongchu Sun
    [J]. Annals of the Institute of Statistical Mathematics, 2016, 68 : 877 - 903
  • [2] Bayesian model selection for a linear model with grouped covariates
    Min, Xiaoyi
    Sun, Dongchu
    [J]. ANNALS OF THE INSTITUTE OF STATISTICAL MATHEMATICS, 2016, 68 (04) : 877 - 903
  • [3] Bayesian imputation of time-varying covariates in linear mixed models
    Erler, Nicole S.
    Rizopoulos, Dimitris
    Jaddoe, Vincent W. V.
    Franco, Oscar H.
    Lesaffre, Emmanuel M. E. H.
    [J]. STATISTICAL METHODS IN MEDICAL RESEARCH, 2019, 28 (02) : 555 - 568
  • [4] Bayesian analysis of the linear reaction norm model with unknown covariates
    Su, G.
    Madsen, P.
    Lund, M. S.
    Sorensen, D.
    Korsgaard, I. R.
    Jensen, J.
    [J]. JOURNAL OF ANIMAL SCIENCE, 2006, 84 (07) : 1651 - 1657
  • [5] Semiparametric Bayesian multiple imputation for regression models with missing mixed continuous–discrete covariates
    Ryo Kato
    Takahiro Hoshino
    [J]. Annals of the Institute of Statistical Mathematics, 2020, 72 : 803 - 825
  • [6] Semiparametric Bayesian multiple imputation for regression models with missing mixed continuous-discrete covariates
    Kato, Ryo
    Hoshino, Takahiro
    [J]. ANNALS OF THE INSTITUTE OF STATISTICAL MATHEMATICS, 2020, 72 (03) : 803 - 825
  • [7] Visualization of Complex Trial Data in Non-Linear Mixed-Effect Analyses with Covariates
    Lommerse, Jos
    Green, Michelle
    Aliprantis, Antonios
    Finelli, Lynn
    Espeseth, Amy
    Sachs, Jeffrey R.
    [J]. JOURNAL OF PHARMACOKINETICS AND PHARMACODYNAMICS, 2018, 45 : S54 - S54
  • [8] Extended mixture factor analysis model with covariates for mixed binary and continuous responses
    An, Xinming
    Bentler, Peter M.
    [J]. STATISTICS IN MEDICINE, 2011, 30 (21) : 2634 - 2647
  • [9] Generalized linear mixed model with bayesian rank likelihood
    Lyubov Doroshenko
    Brunero Liseo
    [J]. Statistical Methods & Applications, 2023, 32 : 425 - 446
  • [10] Generalized linear mixed model with bayesian rank likelihood
    Doroshenko, Lyubov
    Liseo, Brunero
    [J]. STATISTICAL METHODS AND APPLICATIONS, 2023, 32 (02): : 425 - 446