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2019-02-07 15:04:53 +01:00
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@@ -250,7 +250,22 @@ The resistance of the stage is 8.8 $\Omega$\\
The inductance of the stage is 2.4 mH.\\
Nevertheless simulations with \verb|current_loop.slx| showed, that the current loop only works in the discrete domain. In continous domain neither the amplification nor the shape mached.\\
Therefore the only approach is to use the second order transfer function as approximated in section \ref{sec:measCurStep}.
Therefore the only approach is to use the second order transfer function as approximated in section \ref{sec:measCurStep}.\\
\textbf{TODO:}
A further test will be to 'remove' the current loop. This can be done by setting:$IiGain=0, IpfGain=1, IpbGain=-1$.
The resulting transfer function is:
\[
\frac{Ipf}
{\frac{L}{PwmSF}s +\frac{R}{PwmSF}} =\\
\frac{Ipf \cdot PwmSF}
{L s +R} =\\
\frac{\frac{Ipf \cdot PwmSF}{R}}
{\frac{L}{R} s +1}\\
\\
\]
This is a $PT_1$ element with a time constant of $\frac{L}{R}=\frac{2.4mH}{8.8\Omega}=0.27ms$. But probably due to additional cables etc. the resistance and therefore also the timeconstant is bigger.
\subsection{Mechanical model}