regsamlmu {lmomRFA} | R Documentation |
Sample L-moments of multiple data sets
Description
Computes the “unbiased” sample L
-moments and L
-moment
ratios of multiple sets of data stored in a list or matrix.
Following the paradigm of regional frequency analysis,
we regard the data sets as coming from different measurement sites.
Usage
regsamlmu(x, nmom = 5, sort.data = TRUE, lcv = TRUE)
Arguments
x |
A list of numeric vectors, or a numeric matrix. |
nmom |
Number of |
sort.data |
Logical: whether each data set should be sorted. |
lcv |
Logical.
If |
Details
Sample L
-moments are computed for each data set.
The calculations use samlmu
internally.
If x
is a list, each list element should contain data for one site
and the names of the list elements should be the site names.
If x
is a matrix, each column should contain data for one site
and the column names should be the site names.
Value
An object of class regdata
.
It is a data frame with columns "name"
and "n"
,
containing respectively the site names and the
number of non-missing data values at each site,
and further columns containing the L
-moments and L
-moment ratios,
in the order \ell_1
, t
(or \ell_2
),
t_3
, t_4
, etc.
Note
The default parameter values are chosen to be convenient
for the regional frequency analysis methods described by
Hosking and Wallis (1997).
Note that the number of L
-moments and the choice
of whether to return L
-CV or L
-scale
are different from the defaults for samlmu
.
Users of the LMOMENTS Fortran package, version 3.04, should note that
its PROGRAM XFIT
by default uses plotting-position estimators
of L
-moment ratios, which give different results from the
“unbiased” estimators used by regsamlmu
(and by all other functions in package lmomRFA).
Author(s)
J. R. M. Hosking jrmhosking@gmail.com
References
Hosking, J. R. M., and Wallis, J. R. (1997).
Regional frequency analysis: an approach based on L
-moments.
Cambridge University Press.
Examples
data(Maxwind) # a list
regsamlmu(Maxwind)
data(airquality) # a data frame
regsamlmu(airquality[1:4])