| pcdreg-package | R Documentation |
Panel count data arise when a recurrent event process is observed only at
intermittent examination times, so that the number of events between
consecutive examinations is known but the event times themselves are not.
pcdreg() fits either of the two standard semiparametric models to such
data, allowing the covariates X(t) to vary over time:
\textrm{rate:} \quad E[dN(t) \mid X(t)] = \exp(\beta' X(t)) \, d\Lambda(t)
\textrm{mean:} \quad E[N(t) \mid X(t)] = \mu(t) \exp(\beta' X(t))
The rate model treats the baseline cumulative rate \Lambda
nonparametrically and maximises the likelihood that a nonhomogeneous Poisson
process would imply, using an EM algorithm that augments the observed counts
with latent per-examination-time Poisson counts. The Poisson assumption is a
working device only: the estimator stays consistent and asymptotically normal
when it fails, and the default covariance estimator is robust to that
failure. The means model is fitted by an estimating equation and is provided
as the comparator.
Maintainer: Dayu Sun dayusun@iu.edu
Sun, D., Guo, Y., Li, Y., Tu, W. and Sun, J. (2024). A robust approach for regression analysis of panel count data. Bernoulli 30(4), 3251–3275. \Sexpr[results=rd]{tools:::Rd_expr_doi("10.3150/23-BEJ1713")}
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