The quantile function of the classic tempered stable (CTS).
qCTS(
p,
alpha = NULL,
deltap = NULL,
deltam = NULL,
lambdap = NULL,
lambdam = NULL,
mu = NULL,
theta = NULL,
qmin = NULL,
qmax = NULL,
...
)
As p
is a numeric vector, the return value is also a numeric
vector of quantiles.
A numeric vector of probabilities. Each probability must be a real number >0 and <1.
Stability parameter. A real number between 0 and 2.
Scale parameter for the right tail. A real number > 0.
Scale parameter for the left tail. A real number > 0.
Tempering parameter for the right tail. A real number > 0.
Tempering parameter for the left tail. A real number > 0.
A location parameter, any real number.
Parameters stacked as a vector.
Limits of the interval. Will be computed if
==NULL
.
Modify pTSS()
and stats::uniroot()
.
theta
denotes the parameter vector (alpha, deltap, deltam,
lambdap, lambdam, mu)
. Either provide the parameters individually OR
provide theta
.
The function searches for a root between qmin
and qmax
with
uniroot
. Boundaries can either be supplied by the user or a built-in
approach using the stable distribution is used.
See also the pCTS()
probability function.
# \donttest{
qCTS(0.5,1.5,1,1,1,1,1)
# }
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