View source: R/sim_cox_msm_semicmprsk.R
| sim_cox_msm_semicmrsk | R Documentation |
The function to simulate semi-competing risk with right-censored survival data under marginal structural illness-death Cox model.
sim_cox_msm_semicmrsk(beta1,beta2,beta3,sigma_2,
alpha0,alpha1,alpha2,alpha3,
n,Cens)
beta1 |
True value of β_1 in the illness-death model. |
beta2 |
True value of β_2 in the illness-death model. |
beta3 |
True value of β_3 in the illness-death model. |
sigma_2 |
True value of variance of normal frailty σ^2 in the illness-death model, if σ^2 = 0, then there is no frailty term. |
alpha0 |
True value of α_0 in the propensity score model. |
alpha1 |
True value of α_1 in the propensity score model. |
alpha2 |
True value of α_2 in the propensity score model. |
alpha3 |
True value of α_3 in the propensity score model. |
n |
Sample size. |
Cens |
Censoring distribution. |
We simulate data followed by Xu(2010) to generate semi-competing risk data under illness-death model, where we have baseline hazard λ_{01}(t) = λ_{02}(t) = 2exp(-t)I(0 ≤ t ≤ 3) + 2exp(-3)I(t ≥ 3), and λ_{03}(t) = 2λ_{01}(t).
We also have the propensity score model to generate treatment assignment P_A = logit^{-1}(α_0 + α_1 Z_1 + α_2 Z_2 + α_3 Z3).
Returns a data frame that contains time to non-terminal event, T1, terminal event, T2 and censoring time C with their event indicator, delta1 and delta2. Three covariates Z1, Z2, Z3, and treatment assignment A are also included.
n <- 500
set.seed(1234)
Cens = runif(n,0.7,0.9)
set.seed(1234)
OUT1 <- sim_cox_msm_semicmrsk(beta1 = 1,beta2 = 1,beta3 = 0.5,
sigma_2 = 1,
alpha0 = 0.5, alpha1 = 0.1, alpha2 = -0.1, alpha3 = -0.2,
n=n, Cens = Cens)
data_test <- OUT1$data0
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