This algorithm provides a numerical solution to the problem of minimizing (or maximizing) a function. It is particularly suited for complex problems and more efficient than the Gauss-Newton-like algorithm when starting from points very far from the final minimum (or maximum). Each iteration is parallelized and convergence relies on a stringent stopping criterion based on the first and second derivatives. See Philipps et al, 2020 <arXiv:2009.03840>.
Version: | 2.0.4 |
Depends: | R (≥ 3.5.0) |
Imports: | doParallel, foreach |
Suggests: | microbenchmark, knitr, rmarkdown, rticles, ggplot2, viridis, patchwork, xtable |
Published: | 2020-09-12 |
Author: | Viviane Philipps, Cecile Proust-Lima, Melanie Prague, Boris Hejblum, Daniel Commenges, Amadou Diakite |
Maintainer: | Viviane Philipps <viviane.philipps at u-bordeaux.fr> |
BugReports: | https://github.com/VivianePhilipps/marqLevAlgParallel/issues |
License: | GPL-2 | GPL-3 [expanded from: GPL (≥ 2.0)] |
NeedsCompilation: | yes |
CRAN checks: | marqLevAlg results |
Reference manual: | marqLevAlg.pdf |
Vignettes: |
MLA |
Package source: | marqLevAlg_2.0.4.tar.gz |
Windows binaries: | r-devel: marqLevAlg_2.0.4.zip, r-release: marqLevAlg_2.0.4.zip, r-oldrel: marqLevAlg_2.0.4.zip |
macOS binaries: | r-release: marqLevAlg_2.0.4.tgz, r-oldrel: marqLevAlg_2.0.4.tgz |
Old sources: | marqLevAlg archive |
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