View source: R/pcens_quantile.R
pcens_quantile.default | R Documentation |
This method inverts the primary event censored CDF using numerical
optimisation via optim. For each probability value, it searches for the
delay such that the CDF computed by pcens_cdf()
approximates the target
probability.
## Default S3 method:
pcens_quantile(
object,
p,
pwindow,
D = Inf,
use_numeric = FALSE,
init = 5,
tol = 1e-08,
max_iter = 10000,
...
)
object |
A |
p |
A vector of probabilities at which to compute the quantiles. |
pwindow |
Primary event window |
D |
Maximum delay (truncation point). If finite, the distribution is truncated at D. If set to Inf, no truncation is applied. Defaults to Inf. |
use_numeric |
Logical; if TRUE forces the use of numeric inversion even if an analytical solution is available (not yet implemented). |
init |
Initial guess for the delay. By default, 5. |
tol |
Numeric tolerance for the convergence criterion in the optimisation routine. |
max_iter |
Integer specifying the maximum number of iterations allowed during optimisation. |
... |
Additional arguments passed to underlying functions. |
The quantile is computed by minimising the squared difference between the computed CDF and the target probability.
A numeric vector containing the computed primary event censored quantiles.
Low level primary event censored distribution objects and methods
new_pcens()
,
pcens_cdf()
,
pcens_cdf.default()
,
pcens_cdf.pcens_pgamma_dunif()
,
pcens_cdf.pcens_plnorm_dunif()
,
pcens_cdf.pcens_pweibull_dunif()
,
pcens_quantile()
# Create a primarycensored object with gamma delay and uniform primary
pcens_obj <- new_pcens(
pdist = pgamma,
dprimary = dunif,
dprimary_args = list(min = 0, max = 1),
shape = 3,
scale = 2
)
# Compute quantile for a single probability
pcens_quantile(pcens_obj, p = 0.8, pwindow = 1)
# Compute quantiles for multiple probabilities
pcens_quantile(pcens_obj, p = c(0.25, 0.5, 0.75), pwindow = 1)
# Compute quantiles for multiple probabilities with truncation
pcens_quantile(pcens_obj, p = c(0.25, 0.5, 0.75), pwindow = 1, D = 10)
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