<?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>abraham1011.r-universe.dev</title><link>https://abraham1011.r-universe.dev</link><description>Recent package updates in abraham1011</description><generator>R-universe</generator><image><url>https://github.com/abraham1011.png</url><title>R packages by abraham1011</title><link>https://abraham1011.r-universe.dev</link></image><lastBuildDate>Fri, 10 Apr 2026 08:03:18 GMT</lastBuildDate><item><title>[abraham1011] mixediffusion 1.0.1</title><author>pedroabraham.montoya@gmail.com (Pedro Abraham Montoya Calzada)</author><description>Provides tools for likelihood-based inference in
one-dimensional stochastic differential equations with mixed
effects using expectation–maximization (EM) algorithms. The
package supports Wiener and Ornstein–Uhlenbeck diffusion
processes with user-specified drift functions, allowing
flexible parametric forms including polynomial, exponential,
and trigonometric structures. Estimation is performed via
Markov chain Monte Carlo EM.</description><link>https://github.com/r-universe/abraham1011/actions/runs/29001424332</link><pubDate>Fri, 10 Apr 2026 08:03:18 GMT</pubDate><r:package>mixediffusion</r:package><r:version>1.0.1</r:version><r:status>success</r:status><r:repository>https://abraham1011.r-universe.dev</r:repository><r:upstream>https://github.com/cran/mixediffusion</r:upstream></item><item><title>[abraham1011] degradr 1.0.1</title><author>pedroabraham.montoya@gmail.com (Pedro Abraham Montoya Calzada)</author><description>Provides tools for estimating the Remaining Useful Life
(RUL) of degrading systems using linear mixed-effects models
and creating a health index. It supports both univariate and
multivariate degradation signals. For multivariate inputs, the
signals are merged into a univariate health index prior to
modeling. Linear and exponential degradation trajectories are
supported (the latter using a log transformation). Remaining
Useful Life (RUL) distributions are estimated using Bayesian
updating for new units, enabling on-site predictive
maintenance. Based on the methodology of Liu and Huang (2016)
&lt;doi:10.1109/TASE.2014.2349733&gt;.</description><link>https://github.com/r-universe/abraham1011/actions/runs/29638400285</link><pubDate>Fri, 05 Sep 2025 04:29:45 GMT</pubDate><r:package>degradr</r:package><r:version>1.0.1</r:version><r:status>success</r:status><r:repository>https://abraham1011.r-universe.dev</r:repository><r:upstream>https://github.com/abraham1011/degradr</r:upstream></item></channel></rss>