View source: R/user_utilities.R
simIC_weib | R Documentation |
Simulates interval censored data from a regression model with a weibull baseline distribution. Used for demonstration
simIC_weib(
n = 100,
b1 = 0.5,
b2 = -0.5,
model = "ph",
shape = 2,
scale = 2,
inspections = 2,
inspectLength = 2.5,
rndDigits = NULL,
prob_cen = 1
)
n |
Number of samples simulated |
b1 |
Value of first regression coefficient |
b2 |
Value of second regression coefficient |
model |
Type of regression model. Options are 'po' (prop. odds) and 'ph' (Cox PH) |
shape |
shape parameter of baseline distribution |
scale |
scale parameter of baseline distribution |
inspections |
number of inspections times of censoring process |
inspectLength |
max length of inspection interval |
rndDigits |
number of digits to which the inspection time is rounded to,
creating a discrete inspection time. If |
prob_cen |
probability event being censored. If event is uncensored, l == u |
Exact event times are simulated according to regression model: covariate x1
is distributed rnorm(n)
and covariate x2
is distributed
1 - 2 * rbinom(n, 1, 0.5)
. Event times are then censored with a
case II interval censoring mechanism with inspections
different inspection times.
Time between inspections is distributed as runif(min = 0, max = inspectLength)
.
Note that the user should be careful in simulation studies not to simulate data
where nearly all the data is right censored (or more over, all the data with x2 = 1 or -1)
or this can result in degenerate solutions!
Clifford Anderson-Bergman
set.seed(1)
sim_data <- simIC_weib(n = 500, b1 = .3, b2 = -.3, model = 'ph',
shape = 2, scale = 2, inspections = 6,
inspectLength = 1)
#simulates data from a cox-ph with beta weibull distribution.
diag_covar(Surv(l, u, type = 'interval2') ~ x1 + x2,
data = sim_data, model = 'po')
diag_covar(Surv(l, u, type = 'interval2') ~ x1 + x2,
data = sim_data, model = 'ph')
#'ph' fit looks better than 'po'; the difference between the transformed survival
#function looks more constant
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