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本篇文章為大家展示了如何進(jìn)行l(wèi)imma對(duì)基因芯片數(shù)據(jù)基因差異表達(dá)分析,內(nèi)容簡(jiǎn)明扼要并且容易理解,絕對(duì)能使你眼前一亮,通過(guò)這篇文章的詳細(xì)介紹希望你能有所收獲。
limma
>suppressPackageStartupMessages(library(CLL))
> data(sCLLex)
> exprSet=exprs(sCLLex) ##sCLLex是依賴(lài)于CLL這個(gè)package的一個(gè)對(duì)象
> samples=sampleNames(sCLLex)
> pdata=pData(sCLLex)
> group_list=as.character(pdata[,2])
> dim(exprSet)
[1] 12625 22
> exprSet[1:5,1:5]
CLL11.CEL CLL12.CEL CLL13.CEL CLL14.CEL CLL15.CEL
1000_at 5.743132 6.219412 5.523328 5.340477 5.229904
1001_at 2.285143 2.291229 2.287986 2.295313 2.662170
1002_f_at 3.309294 3.318466 3.354423 3.327130 3.365113
1003_s_at 1.085264 1.117288 1.084010 1.103217 1.074243
1004_at 7.544884 7.671801 7.474025 7.152482 6.902932
> par(cex = 0.7)
> n.sample=ncol(exprSet)
> if(n.sample>40) par(cex = 0.5)
> cols <- rainbow(n.sample*1.2)
>boxplot(exprSet, col = cols,main="expression value",las=2)
> suppressMessages(library(limma))
> design <- model.matrix(~0+factor(group_list))
> colnames(design)=levels(factor(group_list))
> rownames(design)=colnames(exprSet)
> design
progres. stable
CLL11.CEL 1 0
CLL12.CEL 0 1
CLL13.CEL 1 0
CLL14.CEL 1 0
CLL15.CEL 1 0
CLL16.CEL 1 0
CLL17.CEL 0 1
CLL18.CEL 0 1
CLL19.CEL 1 0
CLL20.CEL 0 1
CLL21.CEL 1 0
CLL22.CEL 0 1
CLL23.CEL 1 0
CLL24.CEL 0 1
CLL2.CEL 0 1
CLL3.CEL 1 0
CLL4.CEL 1 0
CLL5.CEL 1 0
CLL6.CEL 1 0
CLL7.CEL 1 0
CLL8.CEL 1 0
CLL9.CEL 0 1
attr(,"assign")
[1] 1 1
attr(,"contrasts")
attr(,"contrasts")$`factor(group_list)`
[1] "contr.treatment"
>contrast.matrix<makeContrasts(paste0(unique(group_list),collapse = "-"),levels = design)
> contrast.matrix
Contrasts
Levels progres.-stable
progres. 1
stable -1
> fit <- lmFit(exprSet,design)
> fit2 <- contrasts.fit(fit, contrast.matrix) ##這一步很重要,大家可以自行看看效果
> fit2 <- eBayes(fit2)
> tempOutput = topTable(fit2, coef=1, n=Inf)
> nrDEG = na.omit(tempOutput)
> head(nrDEG)
logFC AveExpr t P.Value adj.P.Val B
39400_at -1.0284628 5.620700 -5.835799 8.340576e-06 0.03344118 3.233915
36131_at 0.9888221 9.954273 5.771526 9.667514e-06 0.03344118 3.116707
33791_at 1.8301554 6.950685 5.736161 1.048765e-05 0.03344118 3.051940
1303_at -1.3835699 4.463438 -5.731733 1.059523e-05 0.03344118 3.043816
36122_at 0.7801404 7.259612 5.141064 4.205709e-05 0.10619415 1.934581
36939_at 2.5471980 6.915045 5.038301 5.362353e-05 0.11283285 1.736846
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