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#' @title
#'
#' Posterior univariate estimates of AFT model with weibull distribution using MCMC.
#'
#' @description Provides posterior estimates of AFT model with weibull distribution using MCMC for univariate in high dimensional gene expression data.
#' It also deals covariates with missing values.
#'
#' @details
#' This function deals covariates (in data) with missing values. Missing value in any column (covariate) is replaced by mean of that particular covariate.
#' AFT model is log-linear regression model for survival time \eqn{ T_{1}},\eqn{ T_{2}},..,\eqn{T_{n}}.
#' i.e., \deqn{log(T_i)= x_i'\beta +\sigma\epsilon_i ;~\epsilon_i \sim F_\epsilon (.)~which~is~iid }
#' Where \eqn{ F_\epsilon } is known cdf which is defined on real line.
#' Here, when baseline distribution is extreme value then T follows weibull distribution.
#' To make interpretation of regression coefficients simpler, using extreme value distribution with median 0.
#' So using weibull distribution that leads to AFT model when
#' \deqn{ T \sim Weib(\sqrt{\tau},log(2)\exp(-x'\beta \sqrt{\tau})) }
#'
#' @param m Starting column number of covariates of study from high dimensional entered data.
#' @param n Ending column number of covariates of study from high dimensional entered data.
#' @param STime name of survival time in data
#' @param Event name of event status in data. 0 is for censored and 1 for occurrence of event.
#' @param nc number of markov chain.
#' @param ni number of iteration for MCMC.
#' @param data High dimensional gene expression data that contains event status, survival time and and set of covariates.
#' @return Data frame is containing posterior estimates (Coef, SD, Credible Interval, Rhat, n.eff) of regression coefficient for covariates and deviance. Result shows together for all covariates chosen from column m to n.
#' @import R2jags
#'
#' @references Prabhash et al(2016) <doi:10.21307/stattrans-2016-046>
#'
#' @examples
#' ##
#' data(hdata)
#' wbysuni(9,13,STime="os",Event="death",1,10,hdata)
#' ##
#' @export
#' @author Atanu Bhattacharjee, Gajendra Kumar Vishwakarma and Pragya Kumari
#' @seealso pvaft, wbysmv, rglwbysu, wbyscrku
#'
wbysuni=function(m,n,STime,Event,nc,ni,data){
nr<-nrow(data)
if(STime!="os"){
names(data)[names(data) == STime] <- "os"
}
if(Event!="death"){
names(data)[names(data) == Event] <- "death"
}
d11 <- subset(data, select = c(m:n))
le<-length(d11)
for(i in 1:nr) {
for(j in 1:le) {
d11[i,j] = ifelse(is.na(d11[i,j])=="TRUE", mean(d11[,j], na.rm=TRUE), d11[i,j])
}
}
pnt<-NULL
for(j in 1:le)
{
if(sum(d11[,j])==0) {
pnt<-c(pnt,j)
}
}
if(is.null(pnt)==F){
d11 <- d11[,-pnt]
}
len<-length(d11)
d12<-data.frame(data[,c('death','os')],d11)
mx<-max(d12$os) + 10
surt<-ifelse(d12$death == 1, d12$os, NA)
stcen<-ifelse(d12$death == 0, d12$os, mx)
d12$os<-surt
cen<-as.numeric(is.na(surt))
d12<-data.frame(d12,stcen,cen)
vv<-d11
mtx<-matrix(nrow=len, ncol = 8)
colnames(mtx)<-c("coef","SD","2.5%","25%","50%","75%","97.5%","deviance")
rownames(mtx)<-colnames(d11)
for(j in 1:len){
data1<-list(os=d12$os, stcen=d12$stcen, cen=d12$cen, v1=vv[,j], N = nr )
modelj1<-function(){
for (i in 1:N) {
sV1[i] <- (v1[i]-mean(v1[]))/sd(v1[])
os[i] ~ dweib(alpha,lambda[i])
cen[i] ~ dinterval(os[i],stcen[i])
lambda[i] <- log(2)*exp(-mu[i]*sqrt(tau))
mu[i] <- beta[1] + beta[2]*sV1[i]
}
alpha <- sqrt(tau)
for(i in 1:2){
beta[i] ~ dnorm(0,0.000001)
rm[i] <- exp(beta[i])
prob[i] <- step(beta[i])
}
tau ~ dgamma(0.001,0.001)
sigma <- sqrt(1/tau)
}
inits1 <- function() {
list(beta=c(0,0), tau=1)
}
jagsft <- jags(model.file=modelj1, data=data1, inits = inits1,
parameters.to.save = c('beta','tau','sigma'), n.chains=nc, n.iter = ni)
f=data.frame(jagsft$BUGSoutput$summary)
for(k in 1:7){
mtx[j,k]<-f[2,k]
}
mtx[j,8]<-f[3,1]
}
if(nrow(mtx)!=0){
cat("Estimates for variables: ", colnames(d11),"\n")
return(mtx)
} else{
warning("No return value, check for right entry or called for side effects")
}
}
utils::globalVariables(c("N","v1","sd","tau","step"))
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