Description Usage Arguments Details Value Note Author(s) References Examples
Optimize a sample configuration for spatial interpolation with a known linear model. A criterion is defined so that the sample configuration minimizes the mean or maximum kriging variance (MKV).
1 2 3 4 5 6 |
points |
Integer value, integer vector, data frame or matrix, or list.
|
candi |
Data frame or matrix with the candidate locations for the jittered points. |
covars |
Data frame or matrix with the covariates in the columns. |
eqn |
Formula string that defines the dependent variable |
vgm |
Object of class |
krige.stat |
Character value defining the statistic that should be used to summarize the kriging
variance. Available options are |
... |
further arguments passed to |
schedule |
List with 11 named sub-arguments defining the control parameters of the cooling schedule.
See |
plotit |
(Optional) Logical for plotting the optimization results, including a) the progress of the
objective function, and b) the starting (gray circles) and current sample configuration (black dots), and
the maximum jitter in the x- and y-coordinates. The plots are updated at each 10 jitters. When adding
points to an existing sample configuration, fixed points are indicated using black crosses. Defaults to
|
track |
(Optional) Logical value. Should the evolution of the energy state be recorded and returned
along with the result? If |
boundary |
(Optional) SpatialPolygon defining the boundary of the spatial domain. If missing and
|
progress |
(Optional) Type of progress bar that should be used, with options |
verbose |
(Optional) Logical for printing messages about the progress of the optimization. Defaults to
|
Details about the mechanism used to generate a new sample configuration out of the current sample
configuration by randomly perturbing the coordinates of a sample point are available in the help page of
spJitter
.
optimMKV
returns an object of class OptimizedSampleConfiguration
: the optimized sample
configuration with details about the optimization.
objMKV
returns a numeric value: the energy state of the sample configuration – the objective
function value.
The distance between two points is computed as the Euclidean distance between them. This computation assumes that the optimization is operating in the two-dimensional Euclidean space, i.e. the coordinates of the sample points and candidate locations should not be provided as latitude/longitude. spsann has no mechanism to check if the coordinates are projected: the user is responsible for making sure that this requirement is attained.
This function is based on the method originally proposed by Heuvelink, Brus and de Gruijter (2006) and implemented in the R-package intamapInteractive by Edzer Pebesma and Jon Skoien.
Alessandro Samuel-Rosa alessandrosamuelrosa@gmail.com
Brus, D. J.; Heuvelink, G. B. M. Optimization of sample patterns for universal kriging of environmental variables. Geoderma. v. 138, p. 86-95, 2007.
Heuvelink, G. B. M.; Brus, D. J.; de Gruijter, J. J. Optimization of sample configurations for digital mapping of soil properties with universal kriging. In: Lagacherie, P.; McBratney, A. & Voltz, M. (Eds.) Digital soil mapping - an introductory perspective. Elsevier, v. 31, p. 137-151, 2006.
1 2 3 4 5 6 7 8 9 10 11 12 13 14 15 16 17 | ## Not run:
data(meuse.grid, package = "sp")
candi <- meuse.grid[1:1000, 1:2]
covars <- as.data.frame(meuse.grid)[1:1000, ]
vgm <- gstat::vgm(psill = 10, model = "Exp", range = 500, nugget = 8)
schedule <- scheduleSPSANN(
initial.temperature = 10, chains = 1, x.max = 1540, y.max = 2060,
x.min = 0, y.min = 0, cellsize = 40)
set.seed(2001)
res <- optimMKV(
points = 10, candi = candi, covars = covars, eqn = z ~ dist,
vgm = vgm, schedule = schedule)
objSPSANN(res) - objMKV(
points = res, candi = candi, covars = covars, eqn = z ~ dist,
vgm = vgm)
## End(Not run)
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---------------------------------------------------------------
Optimization of Sample Configurations using Spatial Simulated
Annealing
spsann version 2.1-0
(built on 2017-06-23) is now loaded
---------------------------------------------------------------
[using universal kriging]
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100% of acceptance in the 1st chain
running time = 0.37 seconds[using universal kriging]
obj
0
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