| rcai | R Documentation |
For a user defined function H(u|X), computes the integral
\int_0^\tau \frac{H(u)|X}{S^c} dM^c(u|X), where $S^c$ is the censoring
time survival function and $M^c$ is the censoring is the right censoring
martingale with the Doob-Meyer decomposition M^c = N^c - L^c, where
N^c is the counting process N^c(s) = I\{\tilde T \leq s \Delta =
0\} and L^c is the compensator L^c(s) = \int_0^s I \{\tilde T
\geq u\} d\Lambda^c(u|X).
rcai(
T_model,
C_model,
data,
time,
event,
tau,
H_constructor,
sample = 0,
blocksize = 0,
return_all = FALSE,
...
)
T_model |
model for event time |
C_model |
model for censoring |
data |
data.frame |
time |
time variable |
event |
event variable |
tau |
stopping time |
H_constructor |
function H(u|X) |
sample |
approximate integral by subsampling jump-times |
blocksize |
evaluate cumhaz in chunks of size blocksize |
return_all |
if TRUE then bot counting process N and compensator term L are returned |
... |
additional arguments passed to lower level functions |
vector with integral from 0 to all jump-times
Andreas Nordland
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