L2LocationScaleFamily {distrMod} | R Documentation |
Generating function for L2LocationScaleFamily-class
Description
Generates an object of class "L2LocationScaleFamily"
.
Usage
L2LocationScaleFamily(loc = 0, scale = 1, name, centraldistribution = Norm(),
locscalename = c("loc", "scale"), modParam, LogDeriv,
L2derivDistr.0, FisherInfo.0, distrSymm, L2derivSymm,
L2derivDistrSymm, trafo, .returnClsName = NULL)
Arguments
loc |
numeric: location parameter of the model. |
scale |
positive number: scale of the model. |
name |
character: name of the parametric family. |
centraldistribution |
object of class |
modParam |
optional function: mapping from the parameter space
(represented by |
locscalename |
a character vector of length 2 containing the names
of the location and scale parameter; either unnamed, then order must
be |
LogDeriv |
function with argument |
L2derivDistr.0 |
list of length 2 of objects of class |
FisherInfo.0 |
object of class |
distrSymm |
object of class |
L2derivSymm |
object of class |
L2derivDistrSymm |
object of class |
trafo |
matrix or function in |
.returnClsName |
the class name of the return value; by default this
argument is |
Details
If name
is missing, the default
“L2 location and scale family” is used.
The function modParam
is optional. If it is missing, it is
constructed from centraldistribution
using the location and
scale structure of the model.
Slot param
is filled accordingly with the argument
trafo
passed to L2LocationScaleFamily
.
In case L2derivDistr.0
is missing, L2derivDistr
is computed
via imageDistr
, else L2derivDistr
is assigned
L2derivDistr.0
, coerced to "UnivariateDistributionList"
.
In case FisherInfo.0
is missing, Fisher information is computed
from L2deriv
using E
.
If distrSymm
is missing, it is set to symmetry about loc
.
If L2derivSymm
is missing, its location and scale components are set
to no symmetry , respectively.
if L2derivDistrSymm
is missing, its location and scale components are set
to no symmetry, respectively.
Value
Object of class "L2LocationScaleFamily"
Author(s)
Matthias Kohl Matthias.Kohl@stamats.de,
Peter Ruckdeschel peter.ruckdeschel@uni-oldenburg.de
References
Rieder, H. (1994) Robust Asymptotic Statistics. New York: Springer.
Kohl, M. (2005) Numerical Contributions to the Asymptotic Theory of Robustness. Bayreuth: Dissertation.
See Also
Examples
F1 <- L2LocationScaleFamily()
plot(F1)