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Simulates events from one dimensional nonhomogeneous Poisson point processes (NHPPPs) as per Trikalinos and Sereda (2024, <doi:10.48550/arXiv.2402.00358>). Functions are based on three algorithms that provably sample from a target NHPPP: the time-transformation of a homogeneous Poisson process (of intensity one) via the inverse of the integrated intensity function (Cinlar E, "Theory of stochastic processes" (1975, ISBN:0486497996)); the generation of a Poisson number of order statistics from a fixed density function; and the thinning of a majorizing NHPPP via an acceptance-rejection scheme (Lewis PAW, Shedler, GS (1979) <doi:10.1002/nav.3800260304>).
Version: | 1.0.0 |
Depends: | R (≥ 2.10) |
Imports: | lifecycle, rstream, Rcpp (≥ 1.0.12) |
LinkingTo: | Rcpp |
Suggests: | data.table, knitr, rlecuyer, rmarkdown, testthat, tictoc, truncnorm, withr |
Published: | 2024-10-23 |
DOI: | 10.32614/CRAN.package.nhppp |
Author: | Thomas Trikalinos [aut, cre, cph], Yuliia Sereda [aut] |
Maintainer: | Thomas Trikalinos <thomas_trikalinos at brown.edu> |
BugReports: | https://github.com/bladder-ca/nhppp/issues |
License: | GPL (≥ 3) |
URL: | https://bladder-ca.github.io/nhppp/, https://github.com/bladder-ca/nhppp |
NeedsCompilation: | yes |
Language: | es |
Citation: | nhppp citation info |
Materials: | README NEWS |
CRAN checks: | nhppp results |
Reference manual: | nhppp.pdf |
Vignettes: |
Sampling log-linear times (source, R code) A simple discrete event simulation model of a cancer's natural history (source, R code) |
Package source: | nhppp_1.0.0.tar.gz |
Windows binaries: | r-devel: nhppp_1.0.0.zip, r-release: nhppp_1.0.0.zip, r-oldrel: nhppp_1.0.0.zip |
macOS binaries: | r-release (arm64): nhppp_1.0.0.tgz, r-oldrel (arm64): nhppp_1.0.0.tgz, r-release (x86_64): nhppp_1.0.0.tgz, r-oldrel (x86_64): nhppp_1.0.0.tgz |
Old sources: | nhppp archive |
Please use the canonical form https://CRAN.R-project.org/package=nhppp to link to this page.
These binaries (installable software) and packages are in development.
They may not be fully stable and should be used with caution. We make no claims about them.