Once again, this function should not be used externally.
lARFIMAwTF(
z,
phi = numeric(0),
theta = numeric(0),
dfrac = numeric(0),
phiseas = numeric(0),
thetaseas = numeric(0),
dfs = numeric(0),
H = numeric(0),
Hs = numeric(0),
alpha = numeric(0),
alphas = numeric(0),
xr = numeric(0),
r = numeric(0),
s = numeric(0),
b = numeric(0),
delta = numeric(0),
omega = numeric(0),
period = 0,
useC = 3,
meanval = 0
)
A log-likelihood value
A vector or (univariate) time series object, assumed to be (weakly) stationary.
The autoregressive parameters in vector form.
The moving average parameters in vector form. See Details for
differences from arima
.
The fractional differencing parameter.
The seasonal autoregressive parameters in vector form.
The seasonal moving average parameters in vector form. See
Details for differences from arima
.
The seasonal fractional differencing parameter.
The Hurst parameter for fractional Gaussian noise (FGN). Should
not be mixed with dfrac
or alpha
: see "Details".
The Hurst parameter for seasonal fractional Gaussian noise (FGN).
Should not be mixed with dfs
or alphas
: see "Details".
The decay parameter for power-law autocovariance (PLA) noise.
Should not be mixed with dfrac
or H
: see "Details".
The decay parameter for seasonal power-law autocovariance
(PLA) noise. Should not be mixed with dfs
or Hs
: see
"Details".
The regressors in vector form
The order of the delta(s)
The order of the omegas(s)
The backshifting to be done
Transfer function parameters as in Box, Jenkins, and Reinsel. Corresponds to the "autoregressive" part of the dynamic regression.
Transfer function parameters as in Box, Jenkins, and Reinsel. Corresponds to the "moving average" part of the dynamic regression: note that omega_0 is not restricted to 1. See "Details" for issues.
The periodicity of the seasonal components. Must be >= 2.
How much interfaced C code to use: an integer between 0 and 3. The value 3 is strongly recommended. See "Details".
If the mean is to be estimated dynamically, the mean.
Justin Veenstra
Veenstra, J.Q. Persistence and Antipersistence: Theory and Software (PhD Thesis)