View source: R/stoch.projection.R
stoch.projection | R Documentation |
Projects stochastic growth using whole matrix selection techniques in an independently and identically distributed (iid) environment from a set of two or more projection matrices
stoch.projection(
matrices,
n0,
tmax = 50,
nreps = 5000,
prob = NULL,
nmax = NULL,
sumweight = rep(1, length(n0)),
verbose = FALSE
)
matrices |
a |
n0 |
initial population vector |
tmax |
number of time steps or projection intervals to predict future population size |
nreps |
number of iterations |
prob |
a vector of probability weights used by |
nmax |
a maximum number of individuals beyond which population projections cannot exceed. Default is no density dependence |
sumweight |
A vector of ones and zeros used to omit stage classes when checking density threshold. Default is to sum across all stage classes |
verbose |
Print comments at start of iteration 1, 100, 200, 300, etc. |
converted Matlab code from Box 7.3 in Morris and Doak (2002) with nmax option added to introduce simple density dependence
A matrix listing final population sizes by stage class with one iteration per row.
Chris Stubben
Morris, W. F., and D. F. Doak. 2002. Quantitative conservation biology: Theory and practice of population viability analysis. Sinauer, Sunderland, Massachusetts, USA.
n <- c(4264, 3,30,16,25,5)
names(n) <- c("seed", "seedlings", "tiny", "small", "medium" , "large")
## use equal and unequal probabilities for matrix selection
x.eq <- stoch.projection(hudsonia, n, nreps=1000)
x.uneq <- stoch.projection(hudsonia, n, nreps=1000, prob=c(.2,.2,.2,.4))
hist(apply(x.eq, 1, sum), xlim=c(0,5000), ylim=c(0,200), col="green",
breaks=seq(0,5000, 100), xlab="Final population size at t=50", main='')
par(new=TRUE)
## use transparency for overlapping distributions - may not work on all systems
hist(apply(x.uneq, 1, sum), xlim=c(0,5000), ylim=c(0,200), col=rgb(0, 0, 1, 0.2),
xaxt='n', yaxt='n', ylab='', xlab='', breaks=seq(0,10000, 100), main='')
legend(2500,200, c("equal", "unequal"),fill=c("green", rgb(0, 0, 1, 0.2)))
title(paste("Projection of stochastic growth for Hudsonia
using equal and unequal probabilities"), cex.main=1)
## initial pop size
sum(n)
abline(v=sum(n), lty=3)
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