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mets (version 1.3.11)

twostageREC: Fitting of Two-Stage Recurrent Events Random Effects Model

Description

Fits a two-stage random effects model for recurrent events with a terminal event. Marginal models (Cox or Ghosh-Lin) are fitted first and passed to this function.

Usage

twostageREC(
  margsurv,
  recurrent,
  data = parent.frame(),
  theta = NULL,
  model = c("full", "shared", "non-shared"),
  ghosh.lin = NULL,
  theta.des = NULL,
  var.link = 0,
  method = "NR",
  no.opt = FALSE,
  weights = NULL,
  se.cluster = NULL,
  fnu = NULL,
  nufix = 0,
  nu = NULL,
  numderiv = 1,
  derivmethod = c("simple", "Richardson"),
  ...
)

Value

An object of class "twostageREC" containing:

coef

Estimated coefficients.

var

Variance-covariance matrix.

theta

Dependence parameters.

model

Model type.

Arguments

margsurv

Marginal model for the terminal event (object of class "phreg").

recurrent

Marginal model for recurrent events (object of class "phreg" or "recreg").

data

Data frame used for fitting.

theta

Starting value for total variance of gamma frailty.

model

Model type: "full" (fully shared), "shared" (partly shared), or "non-shared".

ghosh.lin

Logical; if TRUE, forces use of Ghosh-Lin marginals based on the recurrent model.

theta.des

Regression design for variance parameters.

var.link

Link function for variance (1 for exponential).

method

Optimization method (default "NR").

no.opt

Logical; if TRUE, skips optimization.

weights

Weights.

se.cluster

Clusters for SE calculation (GEE style).

fnu

Function to transform \(\nu\) (amount shared).

nufix

Logical; if TRUE, fixes the amount shared.

nu

Starting value for the amount shared.

numderiv

Logical; if TRUE, uses numerical derivatives.

derivmethod

Method for numerical derivative.

...

Arguments for the optimizer.

Author

Thomas Scheike

Details

Supports:

  • Cox/Cox marginals.

  • Cox/Ghosh-Lin marginals.

  • Fully shared, partly shared, or non-shared random effects.

References

Scheike (2026), Two-stage recurrent events random effects models, LIDA, to appear.