Package: iterLap 1.1-4
iterLap: Approximate Probability Densities by Iterated Laplace Approximations
The iterLap (iterated Laplace approximation) algorithm approximates a general (possibly non-normalized) probability density on R^p, by repeated Laplace approximations to the difference between current approximation and true density (on log scale). The final approximation is a mixture of multivariate normal distributions and might be used for example as a proposal distribution for importance sampling (eg in Bayesian applications). The algorithm can be seen as a computational generalization of the Laplace approximation suitable for skew or multimodal densities.
Authors:
iterLap_1.1-4.tar.gz
iterLap_1.1-4.zip(r-4.5)iterLap_1.1-4.zip(r-4.4)iterLap_1.1-4.zip(r-4.3)
iterLap_1.1-4.tgz(r-4.4-x86_64)iterLap_1.1-4.tgz(r-4.4-arm64)iterLap_1.1-4.tgz(r-4.3-x86_64)iterLap_1.1-4.tgz(r-4.3-arm64)
iterLap_1.1-4.tar.gz(r-4.5-noble)iterLap_1.1-4.tar.gz(r-4.4-noble)
iterLap_1.1-4.tgz(r-4.4-emscripten)iterLap_1.1-4.tgz(r-4.3-emscripten)
iterLap.pdf |iterLap.html✨
iterLap/json (API)
# Install 'iterLap' in R: |
install.packages('iterLap', repos = c('https://bbnkmp.r-universe.dev', 'https://cloud.r-project.org')) |
This package does not link to any Github/Gitlab/R-forge repository. No issue tracker or development information is available.
Last updated 1 years agofrom:4d6444ffae. Checks:OK: 9. Indexed: yes.
Target | Result | Date |
---|---|---|
Doc / Vignettes | OK | Nov 20 2024 |
R-4.5-win-x86_64 | OK | Nov 20 2024 |
R-4.5-linux-x86_64 | OK | Nov 20 2024 |
R-4.4-win-x86_64 | OK | Nov 20 2024 |
R-4.4-mac-x86_64 | OK | Nov 20 2024 |
R-4.4-mac-aarch64 | OK | Nov 20 2024 |
R-4.3-win-x86_64 | OK | Nov 20 2024 |
R-4.3-mac-x86_64 | OK | Nov 20 2024 |
R-4.3-mac-aarch64 | OK | Nov 20 2024 |
Exports:GRApproxIMHISiterLapresample
Dependencies:quadprograndtoolboxrngWELL
Readme and manuals
Help Manual
Help page | Topics |
---|---|
iterLap package information | iterLap-package |
Gelman-Rubin mode approximation | GRApprox |
Monte Carlo sampling using the iterated Laplace approximation. | IMH IS |
Iterated Laplace Approximation | iterLap |
Residual resampling | resample |