wip
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@@ -250,7 +250,22 @@ The resistance of the stage is 8.8 $\Omega$\\
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The inductance of the stage is 2.4 mH.\\
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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.\\
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Therefore the only approach is to use the second order transfer function as approximated in section \ref{sec:measCurStep}.
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Therefore the only approach is to use the second order transfer function as approximated in section \ref{sec:measCurStep}.\\
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\textbf{TODO:}
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A further test will be to 'remove' the current loop. This can be done by setting:$IiGain=0, IpfGain=1, IpbGain=-1$.
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The resulting transfer function is:
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\[
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\frac{Ipf}
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{\frac{L}{PwmSF}s +\frac{R}{PwmSF}} =\\
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\frac{Ipf \cdot PwmSF}
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{L s +R} =\\
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\frac{\frac{Ipf \cdot PwmSF}{R}}
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{\frac{L}{R} s +1}\\
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\\
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\]
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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.
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\subsection{Mechanical model}
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