plot.CImapSphere {mrbsizeR} | R Documentation |
Plotting of simultaneous credible intervals on a sphere.
Description
Maps with simultaneous credible intervals for all differences of smooths
at neighboring scales z_{i}
are plotted. Continental lines are added.
Usage
## S3 method for class 'CImapSphere'
plot(
x,
lon,
lat,
color = c("firebrick1", "gainsboro", "dodgerblue3"),
turnOut = FALSE,
title,
...
)
Arguments
x |
List containing the simultaneous credible intervals of all differences of smooths. |
lon |
Vector containing the longitudes of the data points. |
lat |
Vector containing the latitudes of the data points. |
color |
Vector of length 3 containing the colors to be used in the credibility maps. The first color represents the credibly negative pixels, the second color the pixels that are not credibly different from zero and the third color the credibly positive pixels. |
turnOut |
Logical. Should the output images be turned 90 degrees counter-clockwise? |
title |
Vector containing one string per plot. The required
number of titles is equal to |
... |
Further graphical parameters can be passed. |
Details
The default colors of the maps have the following meaning:
-
Blue: Credibly positive pixels.
-
Red: Credibly negative pixels.
-
Grey: Pixels that are not credibly different from zero.
x
corresponds to the ciout
-part of the
output of mrbsizeRsphere
.
Value
Plots of simultaneous credible intervals for all differences of smooths are created.
Examples
# Artificial spherical sample data
set.seed(987)
sampleData <- matrix(stats::rnorm(2000), nrow = 200)
sampleData[50:65, ] <- sampleData[50:65, ] + 5
lon <- seq(-180, 180, length.out = 20)
lat <- seq(-90, 90, length.out = 10)
# mrbsizeRsphere analysis
mrbOut <- mrbsizeRsphere(posteriorFile = sampleData, mm = 20, nn = 10,
lambdaSmoother = c(0.1, 1), prob = 0.95)
# Posterior mean of the differences of smooths
plot(x = mrbOut$smMean, lon = lon, lat = lat,
color = fields::tim.colors())
# Credibility analysis using simultaneous credible intervals
plot(x = mrbOut$ciout, lon = lon, lat = lat)