amvnonpar(x = rep(1/3,3), data, epmar = FALSE, nsloc1 = NULL, nsloc2 =
NULL, nsloc3 = NULL, madj = 0, plot = FALSE, col = heat.colors(12),
blty = 0, grid = if(blty) 150 else 50, lower = 1/3, ord = 1:3,
lab = as.character(1:3), lcex = 1)TRUE). The elements/rows
of the vector/matrix should be positive and should sum to oneTRUE, an empirical transformation of the
marginals is performed in preference to marginal parametric
GEV estimation, and the nsloc arguments are ignored.data, for linear modelling of the location
parameter on the first/second/third margin.
The data frames are treated as covariate matrices, excluding the
intercept.
A numeric vectabvnonpar.TRUE the function is plotted. The
minimum (evaluated) value is returned invisibly.
If FALSE (the default), the following arguments are
ignored.image). The first
colours in the list represent smaller values, and hence
stronger dependence. Each colour represents an equally spaced
interval between lower ablty is zero, so no
border is plotted. Plotting a border leads to (by default) an
increase in grid (and hence computation time), to grid^2
points.ord. The argith margin is labelled using the ith component,
or NULL, in which case no labels are given. By default,
lab is as.character(1:3)lab is NULL.amvnonpar calculates or plots a non-parametric estimate of
the dependence function of the trivariate extreme value distribution.amvevd, abvnonpar,
fgevs3pts <- matrix(rexp(30), nrow = 10, ncol = 3)
s3pts <- s3pts/rowSums(s3pts)
sdat <- rmvevd(100, dep = 0.6, model = "log", d = 3)
amvnonpar(s3pts, sdat)
amvnonpar(data = sdat, plot = TRUE)
amvnonpar(data = sdat, plot = TRUE, ord = c(2,3,1), lab = LETTERS[1:3])
amvevd(dep = 0.6, model = "log", plot = TRUE)
amvevd(dep = 0.6, model = "log", plot = TRUE, blty = 1)Run the code above in your browser using DataLab