Voigt profile, obtained from Faddeeva_w
Package: RcppFaddeeva 0.2.3
Baptiste Auguié
RcppFaddeeva: 'Rcpp' Bindings for the 'Faddeeva' Package
Access to a family of Gauss error functions for arbitrary complex arguments is provided via the 'Faddeeva' package by Steven G. Johnson (see <http://ab-initio.mit.edu/wiki/index.php/Faddeeva_Package> for more information).
Authors:
RcppFaddeeva_0.2.3.tar.gz
RcppFaddeeva_0.2.3.zip(r-4.7)RcppFaddeeva_0.2.3.zip(r-4.6)RcppFaddeeva_0.2.3.zip(r-4.5)
RcppFaddeeva_0.2.3.tgz(r-4.6-x86_64)RcppFaddeeva_0.2.3.tgz(r-4.6-arm64)RcppFaddeeva_0.2.3.tgz(r-4.5-x86_64)RcppFaddeeva_0.2.3.tgz(r-4.5-arm64)
RcppFaddeeva_0.2.3.tar.gz(r-4.7-arm64)RcppFaddeeva_0.2.3.tar.gz(r-4.7-x86_64)RcppFaddeeva_0.2.3.tar.gz(r-4.6-arm64)RcppFaddeeva_0.2.3.tar.gz(r-4.6-x86_64)
RcppFaddeeva_0.2.3.tgz(r-4.6-emscripten)
manual.pdf |manual.html✨
DESCRIPTION |NEWS
card.svg |card.png
RcppFaddeeva/json (API)
| # Install 'RcppFaddeeva' in R: |
| install.packages('RcppFaddeeva', repos = c('https://nano-optics.r-universe.dev', 'https://cloud.r-project.org')) |
Bug tracker:https://github.com/nano-optics/rcppfaddeeva/issues
Last updated from:b14a2c3536. Checks:13 OK. Indexed: yes.
| Target | Result | Time | Files | Syslog |
|---|---|---|---|---|
| linux-devel-arm64 | OK | 132 | ||
| linux-devel-x86_64 | OK | 127 | ||
| source / vignettes | OK | 186 | ||
| linux-release-arm64 | OK | 133 | ||
| linux-release-x86_64 | OK | 124 | ||
| macos-release-arm64 | OK | 88 | ||
| macos-release-x86_64 | OK | 158 | ||
| macos-oldrel-arm64 | OK | 94 | ||
| macos-oldrel-x86_64 | OK | 232 | ||
| windows-devel | OK | 104 | ||
| windows-release | OK | 105 | ||
| windows-oldrel | OK | 88 | ||
| wasm-release | OK | 131 |
Exports:DawsonerferfcerfcxerfiFaddeeva_wGaussLorentzVoigt
Dependencies:Rcpp
Readme and manuals
Help Manual
| Help page | Topics |
|---|---|
| RcppFaddeeva | RcppFaddeeva-package RcppFaddeeva |
| Faddeeva family of error functions of the complex variable | Dawson erf erfc erfcx erfi Faddeeva_w |
| The Voigt function, corresponding to the convolution of a lorentzian and a gaussian distribution | Gauss Lorentz Voigt |
