Pathway analysis for family data using nested random-effects models

被引:3
|
作者
Jeanine J Houwing-Duistermaat
Hae-Won Uh
Roula Tsonaka
机构
[1] Leiden University Medical Center,Department of Medical Statistics and Bioinformatics
关键词
Rare Variant; Unrelated Individual; Family Data; Genetic Analysis Workshop; Binary Trait;
D O I
10.1186/1753-6561-5-S9-S22
中图分类号
学科分类号
摘要
Recently we proposed a novel two-step approach to test for pathway effects in disease progression. The goal of this approach is to study the joint effect of multiple single-nucleotide polymorphisms that belong to certain genes. By using random effects, our approach acknowledges the correlations within and between genes when testing for pathway effects. Gene-gene and gene-environment interactions can be included in the model. The method can be implemented with standard software, and the distribution of the test statistics under the null hypothesis can be approximated by using standard chi-square distributions. Hence no extensive permutations are needed for computations of the p-value. In this paper we adapt and apply the method to family data, and we study its performance for sequence data from Genetic Analysis Workshop 17. For the set of unrelated subjects, the performance of the new test was disappointing. We found a power of 6% for the binary outcome and of 18% for the quantitative trait Q1. For family data the new approach appears to perform well, especially for the quantitative outcome. We found a power of 39% for the binary outcome and a power of 89% for the quantitative trait Q1.
引用
收藏
相关论文
共 50 条
  • [21] Estimation of Partially Specified Spatial Panel Data Models with Random-Effects
    Yuan Qing ZHANG
    Guang Ren YANG
    [J]. Acta Mathematica Sinica,English Series, 2015, (03) : 456 - 478
  • [22] Regressor and random-effects dependencies in multilevel models
    Ebbes, P
    Böckenholt, U
    Wedel, M
    [J]. STATISTICA NEERLANDICA, 2004, 58 (02) : 161 - 178
  • [23] Comparison of statistical analysis using the random-effects and inverse variance heterogeneity models for a meta-analysis
    Fu, Wei
    Wang, Qin
    [J]. INTERNATIONAL IMMUNOPHARMACOLOGY, 2022, 108
  • [24] Flexible parametric models for random-effects distributions
    Lee, Katherine J.
    Thompson, Simon G.
    [J]. STATISTICS IN MEDICINE, 2008, 27 (03) : 418 - 434
  • [25] Transformation approaches of linear random-effects models
    Tian, Yongge
    [J]. STATISTICAL METHODS AND APPLICATIONS, 2017, 26 (04): : 583 - 608
  • [26] Optimal design in random-effects regression models
    Mentre, F
    Mallet, A
    Baccar, D
    [J]. BIOMETRIKA, 1997, 84 (02) : 429 - 442
  • [27] Transformation approaches of linear random-effects models
    Yongge Tian
    [J]. Statistical Methods & Applications, 2017, 26 : 583 - 608
  • [28] On casting random-effects models in a survival framework
    Pilla, Ramani S.
    Kim, Yongdai
    Lee, Hakbae
    [J]. JOURNAL OF THE ROYAL STATISTICAL SOCIETY SERIES B-STATISTICAL METHODOLOGY, 2008, 70 : 629 - 642
  • [29] PANEL DATA MODELS WITH SPATIALLY DEPENDENT NESTED RANDOM EFFECTS
    Fingleton, Bernard
    Le Gallo, Julie
    Pirotte, Alain
    [J]. JOURNAL OF REGIONAL SCIENCE, 2018, 58 (01) : 63 - 80
  • [30] Random-effects models for multivariate repeated measures
    Fieuws, S.
    Verbeke, Geert
    Mollenberghs, G.
    [J]. STATISTICAL METHODS IN MEDICAL RESEARCH, 2007, 16 (05) : 387 - 397