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# Estimating dispersion using weighted likelihood empirical Bayes.
estimateDisp <- function(y, ...)
UseMethod("estimateDisp")
estimateDisp.DGEList <- function(y, design=NULL, prior.df=NULL, trend.method="locfit", tagwise=TRUE, span=NULL, min.row.sum=5, grid.length=21, grid.range=c(-10,10), robust=FALSE, winsor.tail.p=c(0.05,0.1), tol=1e-06, ...)
# Yunshun Chen.
# Created 16 March 2016. Last modified 16 Oct 2019.
{
y <- validDGEList(y)
group <- y$samples$group
lib.size <- y$samples$lib.size * y$samples$norm.factors
if(is.null(design)) {
design <- y$design
} else {
y$design <- design
}
d <- estimateDisp(y=y$counts, design=design, group=group, lib.size=lib.size, offset=getOffset(y), prior.df=prior.df, trend.method=trend.method, tagwise=tagwise, span=span, min.row.sum=min.row.sum, grid.length=grid.length, grid.range=grid.range, robust=robust, winsor.tail.p=winsor.tail.p, tol=tol, weights=y$weights, ...)
y$common.dispersion <- d$common.dispersion
y$trended.dispersion <- d$trended.dispersion
if(tagwise) y$tagwise.dispersion <- d$tagwise.dispersion
y$AveLogCPM <- aveLogCPM(y)
y$trend.method <- trend.method
y$prior.df <- d$prior.df
y$prior.n <- d$prior.n
y$span <- d$span
y
}
estimateDisp.SummarizedExperiment <- function(y, design=NULL, prior.df=NULL, trend.method="locfit", tagwise=TRUE, span=NULL, min.row.sum=5, grid.length=21, grid.range=c(-10,10), robust=FALSE, winsor.tail.p=c(0.05,0.1), tol=1e-06, ...)
# Yunshun Chen.
# Created 19 March 2020. Last modified 19 March 2020.
{
y <- SE2DGEList(y)
y <- estimateDisp.DGEList(y, design=design, prior.df=prior.df, trend.method=trend.method, tagwise=tagwise, span=span, min.row.sum=min.row.sum, grid.length=grid.length, grid.range=grid.range, robust=robust, winsor.tail.p=winsor.tail.p, tol=tol, ...)
y
}
estimateDisp.default <- function(y, design=NULL, group=NULL, lib.size=NULL, offset=NULL, prior.df=NULL, trend.method="locfit", tagwise=TRUE, span=NULL, min.row.sum=5, grid.length=21, grid.range=c(-10,10), robust=FALSE, winsor.tail.p=c(0.05,0.1), tol=1e-06, weights=NULL, ...)
# Estimate common, trended and tagwise dispersions
# Use GLM approach if design matrix is given and classic approach otherwise.
# A matrix of likelihoods is computed for each gene at a set of dispersion grid points
# and WLEB() is called for weighted likelihood empirical Bayes.
# Yunshun Chen, Aaron Lun, Gordon Smyth.
# Created July 2012. Last modified 16 Oct 2019.
{
# Check y
y <- as.matrix(y)
ntags <- nrow(y)
if(ntags==0) return(list(span=span, prior.df=prior.df, prior.n=prior.n))
nlibs <- ncol(y)
# Check trend.method
trend.method <- match.arg(trend.method, c("none", "loess", "locfit", "movingave", "locfit.mixed"))
# Check group
if(is.null(group)) group <- rep(1, nlibs)
if(length(group)!=nlibs) stop("Incorrect length of group.")
group <- dropEmptyLevels(group)
# Check lib.size
if(is.null(lib.size)) lib.size <- colSums(y)
if(length(lib.size)!=nlibs) stop("Incorrect length of lib.size.")
# Check offset
offset <- .compressOffsets(y, lib.size=lib.size, offset=offset)
# Check weights
weights <- .compressWeights(y, weights)
# Check for genes with small counts
sel <- rowSums(y) >= min.row.sum
sely <- .subsetMatrixWithoutCopying(y, i=sel)
seloffset <- .subsetMatrixWithoutCopying(offset, i=sel)
selweights <- .subsetMatrixWithoutCopying(weights, i=sel)
# Spline points
spline.pts <- seq(from=grid.range[1], to=grid.range[2], length.out=grid.length)
spline.disp <- 0.1 * 2^spline.pts
grid.vals <- spline.disp/(1+spline.disp)
l0 <- matrix(0, sum(sel), grid.length)
# Classic edgeR
if(is.null(design)){
# One way
message("Using classic mode.")
if(length(levels(group))==1)
design <- matrix(1, nlibs, 1)
else
design <- model.matrix(~group)
if( all(tabulate(group)<=1) ) {
warning("There is no replication, setting dispersion to NA.")
return(list(common.dispersion=NA_real_, trended.dispersion=NA_real_, tagwise.dispersion=NA_real_))
}
eq <- equalizeLibSizes(y, group=group, dispersion=0.01, lib.size=lib.size)
y.pseudo <- eq$pseudo.counts[sel, , drop=FALSE]
y.split <- splitIntoGroups(y.pseudo, group=group)
delta <- optimize(commonCondLogLikDerDelta, interval=c(1e-4,100/(100+1)), tol=tol, maximum=TRUE, y=y.split, der=0)
delta <- delta$maximum
disp <- delta/(1-delta)
eq <- equalizeLibSizes(y, group=group, dispersion=disp, lib.size=lib.size)
y.pseudo <- eq$pseudo.counts[sel, , drop=FALSE]
y.split <- splitIntoGroups(y.pseudo, group=group)
for(j in 1:grid.length) for(i in 1:length(y.split))
l0[,j] <- condLogLikDerDelta(y.split[[i]], grid.vals[j], der=0) + l0[,j]
}
# GLM edgeR
else {
design <- as.matrix(design)
if(ncol(design) >= nlibs) {
warning("No residual df: setting dispersion to NA")
return(list(common.dispersion=NA_real_, trended.dispersion=NA_real_, tagwise.dispersion=NA_real_))
}
# Identify which observations have means of zero (weights aren't needed here).
glmfit <- glmFit(sely, design, offset=seloffset, dispersion=0.05, prior.count=0)
zerofit <- (glmfit$counts < 1e-4 & glmfit$fitted.values < 1e-4)
by.group <- .comboGroups(zerofit)
for (subg in by.group) {
cur.nzero <- !zerofit[subg[1],]
if (!any(cur.nzero)) { next }
# Removing samples with zero means from design, to avoid attempts to converge to -Inf.
if (all(cur.nzero)) {
redesign <- design
} else {
redesign <- design[cur.nzero,,drop=FALSE]
QR <- qr(redesign)
redesign <- redesign[,QR$pivot[1:QR$rank],drop=FALSE]
if (nrow(redesign) == ncol(redesign)) { next }
}
cury <- .subsetMatrixWithoutCopying(sely, i=subg, j=cur.nzero)
curo <- .subsetMatrixWithoutCopying(seloffset, i=subg, j=cur.nzero)
curw <- .subsetMatrixWithoutCopying(selweights, i=subg, j=cur.nzero)
# Using the last fit to hot-start the next fit
last.beta <- NULL
for(i in seq_len(grid.length)) {
out <- adjustedProfileLik(spline.disp[i], y=cury, design=redesign,
offset=curo, weights=curw, start=last.beta, get.coef=TRUE)
l0[subg,i] <- out$apl
last.beta <- out$beta
}
}
}
# Calculate common dispersion
overall <- maximizeInterpolant(spline.pts, matrix(colSums(l0), nrow=1))
common.dispersion <- 0.1 * 2^overall
# Allow dispersion trend?
if(trend.method!="none"){
AveLogCPM <- aveLogCPM(y, lib.size=lib.size, dispersion=common.dispersion, weights=weights)
out.1 <- WLEB(theta=spline.pts, loglik=l0, covariate=AveLogCPM[sel], trend.method=trend.method,
span=span, overall=FALSE, individual=FALSE, m0.out=TRUE)
span <- out.1$span
m0 <- out.1$shared.loglik
disp.trend <- 0.1 * 2^out.1$trend
trended.dispersion <- rep( disp.trend[which.min(AveLogCPM[sel])], ntags )
trended.dispersion[sel] <- disp.trend
} else {
AveLogCPM <- NULL
m0 <- matrix(colMeans(l0), ntags, length(spline.pts), byrow=TRUE)
disp.trend <- common.dispersion
trended.dispersion <- NULL
}
# Are tagwise dispersions required?
if(!tagwise) return(list(common.dispersion=common.dispersion, trended.dispersion=trended.dispersion))
# Calculate prior.df
if(is.null(prior.df)){
glmfit <- glmFit(sely, offset=seloffset, weights=selweights, design=design, dispersion=disp.trend, prior.count=0)
# Residual deviances
df.residual <- glmfit$df.residual
# Adjust df.residual for fitted values at zero
zerofit <- (glmfit$counts < 1e-4 & glmfit$fitted.values < 1e-4)
df.residual <- .residDF(zerofit, design)
# Empirical Bayes squeezing of the quasi-likelihood variance factors
s2 <- glmfit$deviance / df.residual
s2[df.residual==0] <- 0
s2 <- pmax(s2,0)
s2.fit <- squeezeVar(s2, df=df.residual, covariate=AveLogCPM[sel], robust=robust, winsor.tail.p=winsor.tail.p)
prior.df <- s2.fit$df.prior
}
ncoefs <- ncol(design)
prior.n <- prior.df/(nlibs-ncoefs)
# Initiate tagwise dispersions
if(trend.method!="none")
tagwise.dispersion <- trended.dispersion
else
tagwise.dispersion <- rep(common.dispersion, ntags)
# Checking if the shrinkage is near-infinite.
too.large <- prior.n > 1e6
if (!all(too.large)) {
temp.n <- prior.n
if (any(too.large)) {
temp.n[too.large] <- 1e6
}
# Estimating tagwise dispersions
out.2 <- WLEB(theta=spline.pts, loglik=l0, prior.n=temp.n, covariate=AveLogCPM[sel],
trend.method=trend.method, span=span, overall=FALSE, trend=FALSE, m0=m0)
if (!robust) {
tagwise.dispersion[sel] <- 0.1 * 2^out.2$individual
} else {
tagwise.dispersion[sel][!too.large] <- 0.1 * 2^out.2$individual[!too.large]
}
}
if(robust) {
temp.df <- prior.df
temp.n <- prior.n
prior.df <- prior.n <- rep(Inf, ntags)
prior.df[sel] <- temp.df
prior.n[sel] <- temp.n
}
list(common.dispersion=common.dispersion, trended.dispersion=trended.dispersion, tagwise.dispersion=tagwise.dispersion, span=span, prior.df=prior.df, prior.n=prior.n)
}
WLEB <- function(theta, loglik, prior.n=5, covariate=NULL, trend.method="locfit", span=NULL,
overall=TRUE, trend=TRUE, individual=TRUE, m0=NULL, m0.out=FALSE)
# Weighted likelihood empirical Bayes for estimating a parameter vector theta
# given log-likelihood values on a grid of theta values
# Yunshun Chen, Gordon Smyth
# Created July 2012. Last modified 16 Oct 2019.
{
# Check loglik
loglik <- as.matrix(loglik)
ntheta <- ncol(loglik)
ntags <- nrow(loglik)
# Check covariate and trend
if(is.null(covariate))
trend.method <- "none"
else
trend.method <- match.arg(trend.method, c("none", "loess", "locfit", "movingave", "locfit.mixed"))
# Set span
if(is.null(span)) if(ntags<=50) span <- 1 else span <- 0.25+0.75*(50/ntags)^0.5
# Output
out <- list()
out$span <- span
# overall prior
if(overall)
out$overall <- maximizeInterpolant(theta, matrix(colSums(loglik), nrow=1))
# trended prior
if(is.null(m0))
m0 <- switch(trend.method,
"movingave" = {
o <- order(covariate)
oo <- order(o)
movingAverageByCol(loglik[o,], width=floor(span*ntags))[oo,]
},
"loess" = loessByCol(loglik, covariate, span=span)$fitted.values,
"locfit" = locfitByCol(loglik, covariate, span=span, degree=0),
"locfit.mixed" = {
deg0 <- locfitByCol(loglik, covariate, span=span, degree=0)
deg1 <- locfitByCol(loglik, covariate, span=span, degree=1)
r <- range(covariate)
w <- pbeta((covariate-r[1])/(r[2]-r[1]),shape1=2,shape2=2)
w*deg0 + (1-w)*deg1
},
"none" = matrix(colMeans(loglik), ntags, length(theta), byrow=TRUE)
)
# make sure each row of m0 is unimodal
if(trend.method=="locfit.mixed"){
for(i in ncol(m0):3){
diff1_m0 <- m0[,i] - m0[,i-1]
diff2_m0 <- m0[,i-1] - m0[,i-2]
k <- which(diff1_m0>0 & diff2_m0<0)
m0[k,1:(i-2)] <- m0[k,(i-1)]
}
}
if(trend)
out$trend <- maximizeInterpolant(theta, m0)
# weighted empirical Bayes posterior estimates
if(individual){
stopifnot(all(is.finite(prior.n)))
l0a <- loglik + prior.n*m0
out$individual <- maximizeInterpolant(theta, l0a)
}
if(m0.out) out$shared.loglik <- m0
out
}
.subsetMatrixWithoutCopying <- function(x, i, j)
# This will attempt to subset the matrix without any copying if
# it detects that 'i' and 'j' don't modify the ordering of the matrix.
# This reduces the memory footprint for large matrices.
#
# written by Aaron Lun
# created 29 September 2016
# last modified 16 December 2018
{
isokay <- TRUE
if (!missing(i)) {
# Most flexible way of handling different types of subset vectors;
# try it out and see if it gives the same results.
example <- cbind(seq_len(nrow(x)))
rownames(example) <- rownames(x)
if (!identical(example, example[i,,drop=FALSE])) isokay <- FALSE
}
if (!missing(j)) {
example <- rbind(seq_len(ncol(x)))
colnames(example) <- colnames(x)
if (!identical(example, example[,j,drop=FALSE])) isokay <- FALSE
}
if (isokay) {
# Avoids copying if no modification incurred.
return(x)
} else if (!missing(i) && !missing(j)) {
return(x[i,j,drop=FALSE])
} else if (!missing(i)) {
return(x[i,,drop=FALSE])
} else {
return(x[,j,drop=FALSE])
}
}
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