Implementation of the Taylor Regression Estimator method which is described in Christopoulos (2014,<https://www.researchgate.net/publication/261562841>) for finding the root, extreme or inflection point of a curve, when we only have a set of probably noisy xy points for it. The method uses a suitable polynomial regression in order to find the coefficients of the relevant Taylor polynomial for the function that has generated our data. Optional use of parallel computing under request.
| Version: | 1.1 |
| Depends: | iterators, foreach, parallel, doParallel |
| Suggests: | stats, graphics, grDevices |
| Published: | 2017-05-10 |
| Author: | Demetris T. Christopoulos |
| Maintainer: | Demetris T. Christopoulos <dchristop at econ.uoa.gr> |
| License: | GPL-2 |
| NeedsCompilation: | no |
| In views: | NumericalMathematics |
| CRAN checks: | RootsExtremaInflections results |
| Reference manual: | RootsExtremaInflections.pdf |
| Package source: | RootsExtremaInflections_1.1.tar.gz |
| Windows binaries: | r-devel: RootsExtremaInflections_1.1.zip, r-release: RootsExtremaInflections_1.1.zip, r-oldrel: RootsExtremaInflections_1.1.zip |
| OS X El Capitan binaries: | r-release: RootsExtremaInflections_1.1.tgz |
| OS X Mavericks binaries: | r-oldrel: RootsExtremaInflections_1.1.tgz |
| Old sources: | RootsExtremaInflections archive |
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