Difference between revisions of "Team:Dundee/Modeling"

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$$ \frac{dP}{dt} = \alpha \cdot m - \beta \cdot P $$
 
$$ \frac{dP}{dt} = \alpha \cdot m - \beta \cdot P $$
  
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$$ \schemestart $Hp$\+$\alpha$$_{H}$\arrow(--cc){<=>[$K_{a}$][$K_{d}$]}$[$$Hp$$\cdot$$\alpha$$_{H}$$]$ \arrow(@cc--dd){->[$K_{i}$]}$[$ $Hp$$\cdot$$\alpha$$_{H}$$\cdot$$\beta$$_{H}$$]$
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−
\schemestop $$
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$$ \begin{figure} [H]
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\centering
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  \includegraphics[width=12cm]{Hapto_edit_1.png}  
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\caption{Amount of hemoglobin, haptoglobin, the intermediate complex and the full complex over time, with $U(0)=4.17$, $V(0)=1$ and $\alpha_{H0}=0.3878494524$.}
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\end{figure} $$
 
<br><br><br><br>
 
<br><br><br><br>
 
</div>
 
</div>

Revision as of 13:36, 10 July 2015

Modeling

The modeling part. Example:

$$ \frac{dm}{dt} = k_T - k_D \cdot m $$ $$ \frac{dP}{dt} = \alpha \cdot m - \beta \cdot P $$ $$ \begin{figure} [H] \centering \includegraphics[width=12cm]{Hapto_edit_1.png} \caption{Amount of hemoglobin, haptoglobin, the intermediate complex and the full complex over time, with $U(0)=4.17$, $V(0)=1$ and $\alpha_{H0}=0.3878494524$.} \end{figure} $$



Under construction