Description Usage Arguments Value Author(s) See Also Examples
Helper functions to set sensible default values for anisotropy parameters and for controlling what variogram and anisotropy parameters should be estimated.
1 2 3 4 5 6 7 8 9 | default.aniso(f1 = 1., f2 = 1., omega = 90., phi = 90., zeta = 0.)
default.fit.param(
variance = TRUE, snugget = FALSE, nugget = TRUE, scale = TRUE,
alpha = FALSE, beta = FALSE, delta = FALSE, gamma = FALSE,
kappa = FALSE, lambda = FALSE, mu = FALSE, nu = FALSE)
default.fit.aniso(f1 = FALSE, f2 = FALSE, omega = FALSE,
phi = FALSE, zeta = FALSE)
|
variance |
variance (sill σ^2) of the auto-correlated component of the Gaussian random field B(s). |
snugget |
variance (spatial nugget
σ^2_n) of the seemingly spatially
uncorrelated component of B(s)
(micro-scale spatial variation; default value |
nugget |
variance (nugget τ^2) of the independent errors ε(s). |
scale |
range parameter (α) of the variogram. |
alpha, beta, delta, gamma, kappa, lambda, mu, nu |
names of
additional variogram parameters such as the smoothness parameter
ν of the Whittle-Mat\'ern model (see
|
f1 |
positive ratio f_1 of lengths of second and first semi-principal
axes of an ellipsoidal surface with constant semi-variance in
R^3 (default |
f2 |
positive ratio f_2 of lengths of third and first semi-principal
axes of the semi-variance ellipsoid (default |
omega |
azimuth in degrees of the first semi-principal axis of the
semi-variance ellipsoid (default |
phi |
90 degrees minus altitude of the first semi-principal axis of
the semi-variance ellipsoid (default |
zeta |
angle in degrees between the second semi-principal axis and
the direction of the line defined by the intersection between the
x-y-plane and the plane orthogonal to the first
semi-principal axis of the semi-variance ellipsoid through the origin
(default |
Either a named numeric with initial values of anisotropy parameters
(default.aniso
) or named logical vector, controlling
what parameters should be estimated (default.fit.param
,
default.fit.aniso
).
Andreas Papritz andreas.papritz@env.ethz.ch.
georobIntro
for a description of the model and a brief summary of the algorithms;
georob
for (robust) fitting of spatial linear models.
1 2 3 | default.aniso(f1 = 0.5, omega = 45)
default.fit.param(scale=FALSE, alpha = TRUE)
default.fit.aniso(f1 = TRUE, omega = TRUE)
|
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