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# plot the fitted HSMM dwell-time distributions
plotDw<-function(mod,R_max,state='all',mfrow=NULL){
nplots<-ifelse(state=='all',length(mod$mu),1)
R_vec<-sapply(mod$p_list,length)-1
oldmfrow<-par()$mfrow
on.exit(par(mfrow = oldmfrow))
if(is.null(mfrow)){
par(mfrow=c(nplots,1))
}else{
par(mfrow=mfrow)
}
if(state=='all'){
ptail<-list() # dwell time probabilities for r=1,..,R_max
for(j in 1:nplots){
pl<-mod$p_list[[j]]
if(R_max<=R_vec[j]){
ptail[[j]]<-pl[1:R_max]
}else{
ptail[[j]]<-pl[1:R_vec[j]]
ptail[[j]]<-c(ptail[[j]],pl[R_vec[j]]*
(pl[R_vec[j]+1]/sum(pl[R_vec[j]+0:1]))^((R_vec[j]+1):R_max-R_vec[j]))
}
}
ymax<-round(max(sapply(ptail,max))+0.01,2)
ylabs<-substitute(d[idx](r), list(idx= 1))
plot(1:R_max,ptail[[1]],type='h',main='state 1',xlab='dwell time r',
ylab=ylabs,ylim=c(0,ymax),xlim=c(1,R_max))
for(j in 2:nplots){
ylabs<-substitute(d[idx](r), list(idx= j))
plot(1:R_max,ptail[[j]],type='h',main=paste('state ',j,sep=''),xlab='dwell time r',
ylab=ylabs,ylim=c(0,ymax),xlim=c(1,R_max))
}
}else{
j<-state
pl<-mod$p_list[[j]]
if(R_max<=R_vec[j]){
ptail[[j]]<-pl[1:R_max]
}else{
ptail<-pl[1:R_vec[j]]
ptail<-c(ptail,pl[R_vec[j]]*(pl[R_vec[j]+1]/sum(pl[R_vec[j]+0:1]))^((R_vec[j]+1):R_max-R_vec[j]))
}
ymax<-round(max(ptail)+0.01,2)
ylabs<-substitute(d[idx](r), list(idx= j))
plot(1:R_max,ptail,type='h',main=paste('state ',j,sep=''),xlab='dwell time r',
ylab=ylabs,ylim=c(0,ymax),xlim=c(1,R_max))
}
par(mfrow = oldmfrow)
}
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