<?xml version="1.0" encoding="utf-8" ?><rss version="2.0" xmlns:atom="http://www.w3.org/2005/Atom" xmlns:r="https://r-universe.dev"><channel><title>slerch.r-universe.dev</title><link>https://slerch.r-universe.dev</link><description>Recent package updates in slerch</description><generator>R-universe</generator><image><url>https://github.com/slerch.png</url><title>R packages by slerch</title><link>https://slerch.r-universe.dev</link></image><lastBuildDate>Wed, 12 Feb 2020 14:40:02 GMT</lastBuildDate><item><title>[slerch] DistributionOptimization 1.2.6</title><author>lerch@mathematik.uni-marburg.de (Florian Lerch)</author><description>Fits Gaussian Mixtures by applying evolution. As fitness
function a mixture of the chi square test for distributions and
a novel measure for approximating the common area under curves
between multiple Gaussians is used. The package presents an
alternative to the commonly used Likelihood Maximization as is
used in Expectation Maximization. The algorithm and
applications of this package are published under: Lerch, F.,
Ultsch, A., Lotsch, J. (2020) &lt;doi:10.1038/s41598-020-57432-w&gt;.
The evolution is based on the 'GA' package: Scrucca, L. (2013)
&lt;doi:10.18637/jss.v053.i04&gt; while the Gaussian Mixture Logic
stems from 'AdaptGauss': Ultsch, A, et al. (2015)
&lt;doi:10.3390/ijms161025897&gt;.</description><link>https://github.com/r-universe/slerch/actions/runs/26219825374</link><pubDate>Wed, 12 Feb 2020 14:40:02 GMT</pubDate><r:package>DistributionOptimization</r:package><r:version>1.2.6</r:version><r:status>success</r:status><r:repository>https://slerch.r-universe.dev</r:repository><r:upstream>https://github.com/cran/DistributionOptimization</r:upstream></item><item><title>[slerch] ABCanalysis 1.2.1</title><author>lerch@mathematik.uni-marburg.de (Florian Lerch)</author><description>For a given data set, the package provides a novel method
of computing precise limits to acquire subsets which are easily
interpreted. Closely related to the Lorenz curve, the ABC curve
visualizes the data by graphically representing the cumulative
distribution function. Based on an ABC analysis the algorithm
calculates, with the help of the ABC curve, the optimal limits
by exploiting the mathematical properties pertaining to
distribution of analyzed items. The data containing positive
values is divided into three disjoint subsets A, B and C, with
subset A comprising very profitable values, i.e. largest data
values (&quot;the important few&quot;), subset B comprising values where
the yield equals to the effort required to obtain it, and the
subset C comprising of non-profitable values, i.e., the
smallest data sets (&quot;the trivial many&quot;). Package is based on
&quot;Computed ABC Analysis for rational Selection of most
informative Variables in multivariate Data&quot;, PLoS One. Ultsch.
A., Lotsch J. (2015) &lt;DOI:10.1371/journal.pone.0129767&gt;.</description><link>https://github.com/r-universe/slerch/actions/runs/26209870266</link><pubDate>Mon, 13 Mar 2017 13:31:38 GMT</pubDate><r:package>ABCanalysis</r:package><r:version>1.2.1</r:version><r:status>success</r:status><r:repository>https://slerch.r-universe.dev</r:repository><r:upstream>https://github.com/cran/ABCanalysis</r:upstream></item></channel></rss>