综述

全基因组基因-基因相互作用研究现状

展开
  • 上海交通大学Bio-X研究院, 上海 200230

收稿日期: 2011-05-12

  修回日期: 2011-07-23

  网络出版日期: 2011-08-25

基金资助

国家自然科学基金项目(编号:31000553), 国家高技术研究发展计划项目(863计划)项目(编号:2009AA022701)资助

Current status of studies on genome-wide gene-gene interactions

Expand
  • Bio-X Institutes of Shanghai Jiao Tong University, Shanghai 200230, China

Received date: 2011-05-12

  Revised date: 2011-07-23

  Online published: 2011-08-25

摘要

复杂疾病目前正在全球范围流行, 极大地影响人类的健康。研究发现, 复杂疾病的性状受到多个位点的相互作用影响。目前的全基因组关联分析(Genome-wide association study, GWAS)仅仅解析单个SNP位点对疾病易感性的贡献, 单纯依靠这一种策略并不能在寻找复杂疾病的病因上得到根本性的突破。基因-基因相互作用可能是复杂疾病致病的主要因素之一。针对这一点, 科学家已经提出了一些检验基因相互作用的算法, 包括惩罚logistic回归模型、多因子降维(Multifactor dimensional reduction)、集合关联法(Set-association approach)、贝叶斯网络(Bayesian networks)、随机森林法等。文章首先对目前这些方法做了综述, 并指出了其中的不足, 包括计算复杂度太高、假设驱动、数据会过度拟合、对低维数据不敏感等, 进而简述了一种由笔者所在实验室开发的基于GPU的研究基因相互作用的算法, 该算法复杂度低, 不需要任何假设, 没有边际效应, 有很好的稳定性, 速度快, 适用于进行全基因组范围内的基因-基因相互作用计算。

本文引用格式

沈佳薇,胡晓菡,师咏勇 . 全基因组基因-基因相互作用研究现状[J]. 遗传, 2011 , 33(8) : 820 -828 . DOI: 10.3724/SP.J.1005.2011.00820

Abstract

Complex diseases have affected human’s health throughout the world. Hundreds of studies show that complex diseases are caused by multiple loci. Currently, genome-wide association studies(GWAS) only focus on the single locus that contributes to the susceptibility of a certain disease. However, the interaction between genes could be one of the main factors that lead to complex traits. This fact has initiated scientists to propose some algorithms to detect these interactions, such as the penalized logistic regression model, multifactor dimensionality reduction method, set association analysis method, Bayesian networks analysis method and random forest. However, these algorithms are of high complexity, hypothesis-driven, causing over fitting of data, or not sensible of data at low dimensions. In this paper, we reviewed these algorithms, and then demonstrated a new algorithm based on GPU to provide a powerful strategy to analyze gene-gene interaction in genome-wide association datasets. This algorithm is of low computing complexity, free of hypothesis, not affected by single locus marginal effect, and also of high stability and speed.

参考文献

[1] Mackay TFC. Quantitative trait loci in Drosophila. Nat Rev Genet, 2001, 2(1): 11-20.
[2] Segre D, DeLuna A, Church GM, Kishony R. Modular epistasis in yeast metabolism. Nat Genet, 2004, 37(1): 77-83.
[3] Williams SM, Haines JL, Moore JH. The use of animal models in the study of complex disease: all else is never equal or why do so many human studies fail to replicate animal findings? BioEssays, 2004, 26(2): 170-179.
[4] Moore JH. A global view of epistasis. Nat Genet, 2005, 37(1): 13-14.
[5] Phillips PC. The language of gene interaction. Genetics, 1998, 149(3): 1167-1171.
[6] http://www.microbiologyprocedure.com/genetics/genetic-interaction/dominant-and-recessive-interactions-13-3.htm.
[7] Ritchie MD, Hahn LW, Roodi N, Bailey LR, Dupont WD, Parl FF, Moore JH. Multifactor-dimensionality reduction reveals high-order interactions among estrogen-metabolism genes in sporadic breast cancer. Am J Hum Genet, 2001, 69(1): 138-147.
[8] Moore JH. Computational analysis of gene-gene interac-tions using multifactor dimensionality reduction. Expert Rev Mol Diagn, 2004, 4(6): 795-803.
[9] Hahn LW, Ritchie MD, Moore JH. Multifactor dimen-sionality reduction software for detecting gene-gene and gene-environment interactions. Bioinformatics, 2003, 19(3): 376-382.
[10] Tsai CT, Lai LP, Lin JL, Chiang FT, Hwang JJ, Ritchie MD, Moore JH, Hsu KL, Tseng CD, Liau CS, Tseng YZ. Renin-angiotensin system gene polymorphisms and atrial fibrillation. Circulation, 2004, 109: 1640-1646.
[11] Cho YM, Ritchie MD, Moore JH, Park JY, Lee KU, Shin HD, Lee HK, Park KS. Multifactor-dimensionality reduc-tion shows a two-locus interaction associated with Type 2 diabetes mellitus. Diabetologia, 2004, 47(3): 549-554.
[12] Coffey CS, Hebert PR, Ritchie MD, Krumholz HM, Gaziano JM, Ridker PM, Brown NJ, Vaughan DE, Moore JH. An application of conditional logistic regression and multifactor dimensionality reduction for detecting gene-gene interactions on risk of myocardial infarction: the importance of model validation. BMC Bioinformatics, 2004, 5(1): 49.
 
[13] Park MY, Hastie T. Penalized logistic regression for detecting gene interactions. Biostatistics, 2008, 9(1): 30-50.
[14] Lee AH, Silvapulle MJ. Ridge estimation in logistic regression. Comm in Statis-Simulation and Comp, 1988, 17(4): 1231-1257.
[15] Pearl J. Probabilistic Reasoning in Intelligent Systems: Networks of Plausible Inference. San Mateo: Morgan Kaufmann, 1988.
[16] Bansal M, Belcastro V, Ambesi-Impiombato A, di Bernardo D. How to infer gene networks from expression profiles. Mol Syst Biol, 2007, 3(1): 78.
[17] Zhang Y, Liu JS. Bayesian inference of epistatic interactions in case-control studies. Nat Genet, 2007, 39(9): 1167-1173.
[18] Hoh J, Wille A, Ott J. Trimming, weighting, and grouping SNPs in human case-control association studies. Genome Res, 2001, 11(12): 2115-2119.
[19] Ott J, Hoh J. Set association analysis of SNP case-control and microarray data. J Comput Biol, 2003, 10(3-4): 569-574.
[20] Breiman L. Random forests. Mach Learn, 2001, 45(1): 5-32.
[21] McKinney BA, Reif DM, Ritchie MD, Moore JH. Machine learning for detecting gene-gene interactions: a review. Appl Bioinformatics, 2006, 5(2): 77-88.
[22] Jiang R, Tang W, Wu X, Fu W. A random forest approach to the detection of epistatic interactions in case-control studies. BMC Bioinformatics, 2009, 10(S1): S65.
[23] Breiman L. Classification and Regression Trees. New York: Chapman & Hall/CRC, 1984.
[24] Cook NR, Zee RYL, Ridker PM. Tree and spline based association analysis of gene-gene interaction models for ischemic stroke. Stat Med, 2004, 23(9): 1439-1453.
[25] Lunetta KL, Hayward LB, Segal J, van Eerdewegh P. Screening large-scale association s
文章导航

/