<?xml version="1.0" encoding="utf-8" standalone="yes"?>
<rss version="2.0" xmlns:atom="http://www.w3.org/2005/Atom">
  <channel>
    <title>Predictive microbiology on Ursula Gonzales Barron</title>
    <link>/~ubarron/tags/predictive-microbiology/</link>
    <description>Recent content in Predictive microbiology on Ursula Gonzales Barron</description>
    <generator>Hugo -- gohugo.io</generator>
    <language>en-us</language>
    <copyright>&amp;copy; {year}</copyright>
    <lastBuildDate>Sun, 28 Apr 2019 21:13:14 -0500</lastBuildDate>
    
	<atom:link href="/~ubarron/tags/predictive-microbiology/index.xml" rel="self" type="application/rss+xml" />
    
    
    <item>
      <title>Fitting a reparameterised Gompertz growth model using R</title>
      <link>/~ubarron/tutorial/rcode/2019-04-28-gompertzmodel/</link>
      <pubDate>Sun, 28 Apr 2019 21:13:14 -0500</pubDate>
      
      <guid>/~ubarron/tutorial/rcode/2019-04-28-gompertzmodel/</guid>
      <description>Using the data set “gomp1.csv”, find the parameters of the reparameterised Gompertz model.
\[\begin{equation} y= y_0 + (y_{max} -y_0)*exp(-exp(k*(lag-x)/(y_{max}-y_0) + 1) ) \end{equation}\]
Import the data set.
dat &amp;lt;- read.csv(&amp;quot;gomp1.csv&amp;quot;, sep=&amp;quot;;&amp;quot;, header=T) plot(dat$Time, dat$logN) str(dat) ## &amp;#39;data.frame&amp;#39;: 13 obs. of 2 variables: ## $ Time: int 0 2 4 6 8 10 12 14 16 18 ... ## $ logN: num -0.105 0.108 -0.111 0.734 2.453 ... The next step is define the Gompertz function.</description>
    </item>
    
    <item>
      <title>Fitting a first-order or loglinear growth model using R</title>
      <link>/~ubarron/tutorial/rcode/2019-04-25-firstordermodel/</link>
      <pubDate>Thu, 25 Apr 2019 21:13:14 -0500</pubDate>
      
      <guid>/~ubarron/tutorial/rcode/2019-04-25-firstordermodel/</guid>
      <description>The data set “FirstOrder.csv” contains observations of microbial concentrations (log N) measured at different times (t) at a given environmental condition. Lets fit a first-order growth kinetics model \(log N = log N_0 + k \times t\) to the experimental data.
Let’s import the “FirstOrder.csv” dataset, and observe the first five lines.
dat &amp;lt;- read.csv(&amp;quot;FirstOrder.csv&amp;quot;, sep=&amp;quot;;&amp;quot;, header=TRUE) dat ## Time N ## 1 0 37.298 ## 2 1 56.149 ## 3 2 81.</description>
    </item>
    
    <item>
      <title>A comparison of dynamic tertiary and competition models for describing the fate of Listeria monocytogenes in Minas fresh cheese during refrigerated storage</title>
      <link>/~ubarron/publication/journal-article/cadavez2019-dynamic/</link>
      <pubDate>Tue, 01 Jan 2019 00:00:00 +0000</pubDate>
      
      <guid>/~ubarron/publication/journal-article/cadavez2019-dynamic/</guid>
      <description></description>
    </item>
    
  </channel>
</rss>