Description Usage Arguments Value Author(s) References Examples
Diagnostics for the linear functional form of specific covariate(s) of the Fine & Gray model. Similarly to Li (2015), we extend the Lin's approximation method to take into account competing events. We also provide an adaptation of Liu's approximation method (2008) for Fine & Gray models. P-values are derived for supremum KS test statistics.
1 2 3 4 |
model |
Model object ( |
fstatus |
Vector corresponding to the failures of the n patients. |
ftime |
Vector corresponding to the failure times. |
cov1 |
Matrix whose columns consist in the components of the p covariates. |
cencode |
Censoring code. |
failcode |
Interest event code. All the failures differing from cencode and faildcode are considered as competing events. |
type.test |
Type of approximation. Values are "Lin" or "Liu". Default is "Lin". |
R |
Generation number used for Monte-Carlo simulations. This is also an output argument. |
plots |
Realizations number of Monte-Carlo simulations to save for use in the plot-routine. |
seed |
Random seed. |
variable |
Vector corresponding to the labels of each covariate. This is also an output argument. |
... |
additional arguments. |
Returns an object of class 'scproc'. The main items of this object are :
obs |
l x p matrix of unique covariates values. l is the maximum number of unique observation between the p covariates. |
W |
The process U(\widehat{β},z) adapted to Fine & Gray model. |
What |
The simulated limiting processes for the R-plots first Monte-Carlo realizations. |
sdw |
Standard error over covariates values of What. |
cvalues |
R x p matrix whose components are the supremum of the standardized What process for each Monte-Carlo realization. The quantiles of this output argument are used to calculate the prediction bands in the plot-routine. |
KS |
Vector of the p rejection probabilities using KS type statistic. |
Patrick Sfumato and Jean-Marie Boher.
Li J, Scheike TH and Zhang MJ (2015). Checking Fine & Gray subditribution hazards model with cumulative sums of residuals. Lifetime Data Analysis, 21(2), 197-217.
Lin DY, Wei JL and Ying Z (1993).Checking the Cox model with cumulative sums of martingale-based residuals. Biometrika, 80(3), 557-572.
Liu M, Lu W and Shao (2008). A Monte Carlo approach for change-point detection in the Cox proportional hazards model. Statistics in Medecine, 27(19), 3894-3909.
1 2 3 4 5 6 7 8 9 10 11 12 13 14 | require(cmprsk)
#Simulating survival data with competing events
set.seed(10)
ftime <- rexp(200)
fstatus <- sample(0:2,200,replace=TRUE)
cov <- matrix(runif(200),nrow=200)
# Fine & Gray regression
fit.crr <- crr(ftime,fstatus,cov)
#Checking the covariates functional form assumption
fcov(model=fit.crr, ftime=ftime,fstatus=fstatus,cov1=cov)
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