Yeast Fermentation Model

Source Notebook

Model of a yeast fermentation process

Examples

Basic Examples (2) 

Retrieve the model:

In[1]:=
ResourceData[\!\(\*
TagBox["\"\<Yeast Fermentation Model\>\"",
#& ,
BoxID -> "ResourceTag-Yeast Fermentation Model-Input",
AutoDelete->True]\)]
Out[1]=

The annotation:

In[2]:=
ResourceData[\!\(\*
TagBox["\"\<Yeast Fermentation Model\>\"",
#& ,
BoxID -> "ResourceTag-Yeast Fermentation Model-Input",
AutoDelete->True]\), "Annotation"]
Out[2]=

Scope & Additional Elements (4) 

Available content elements:

In[3]:=
\!\(\*
TagBox[
RowBox[{"ResourceObject", "[", "\"\<Yeast Fermentation Model\>\"", "]"}],
#& ,
BoxID -> "ResourceTag-Yeast Fermentation Model-Input",
AutoDelete->True]\)["ContentElements"]
Out[3]=

The available model types:

In[4]:=
ResourceData[\!\(\*
TagBox["\"\<Yeast Fermentation Model\>\"",
#& ,
BoxID -> "ResourceTag-Yeast Fermentation Model-Input",
AutoDelete->True]\), "AvailableModelTypes"]
Out[4]=

The operating point:

In[5]:=
ResourceData[\!\(\*
TagBox["\"\<Yeast Fermentation Model\>\"",
#& ,
BoxID -> "ResourceTag-Yeast Fermentation Model-Input",
AutoDelete->True]\), "OperatingPoint"]
Out[5]=

The parameters:

In[6]:=
ResourceData[\!\(\*
TagBox["\"\<Yeast Fermentation Model\>\"",
#& ,
BoxID -> "ResourceTag-Yeast Fermentation Model-Input",
AutoDelete->True]\), "Parameters"]
Out[6]=

Analysis (1) 

An exponential decay in the dilution rate leads to the halting of the fermentation process:

In[7]:=
OutputResponse[ResourceData[\!\(\*
TagBox["\"\<Yeast Fermentation Model\>\"",
#& ,
BoxID -> "ResourceTag-Yeast Fermentation Model-Input",
AutoDelete->True]\)] /. ResourceData[\!\(\*
TagBox["\"\<Yeast Fermentation Model\>\"",
#& ,
BoxID -> "ResourceTag-Yeast Fermentation Model-Input",
AutoDelete->True]\), "Parameters"], 0.1 E^(-0.2 t), {t, 0, 400}];
Plot[%, {t, 0, 400}, Sequence[
 PlotRange -> All, PlotLegends -> {"\!\(\*SubscriptBox[\(c\), \(1\)]\) yeast concentration", "\!\(\*SubscriptBox[\(c\), \(2\)]\) glucose concentration"}]]
Out[8]=

Suba Thomas, "Yeast Fermentation Model" from the Wolfram Data Repository (2025)  

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