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2019-02-01 14:04:04 +01:00
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@@ -23,7 +23,6 @@
\date{\today, \currenttime\\ \date{\today, \currenttime\\
\texttt{git:\gitAbrHash, ver:\gitVerNo{ }\gitStatus}} \texttt{git:\gitAbrHash, ver:\gitVerNo{ }\gitStatus}}
\begin{document} \begin{document}
\maketitle \maketitle
\tableofcontents \tableofcontents
@@ -31,14 +30,25 @@
This document describes the tuning and modeling process of the ESB-MX fast stages. This document describes the tuning and modeling process of the ESB-MX fast stages.
\section{Measurements} \section{Measurements}
The tool used to record data of the fast stages is the bode plots is MXTuning.py, a script specially developed to record system responses. The main cal to collect all data was:\\ The tool used to record data of the fast stages is the bode plots is MXTuning.py, a script specially developed to record system responses. The main call to collect all data was:\\
\verb|./MXTuning.py --dir MXTuning/19_01_29 --mode 64|\\ \verb|./MXTuning.py --dir MXTuning/19_01_29 --mode 64|\\
The used frequencies are: 20 kHz Phase, 5 kHz Servo, 6.25MHz AdcAmp.\\ The used frequencies are: 20 kHz Phase, 5 kHz Servo, 6.25MHz AdcAmp. This results in 50us PhaseTime and 0.2ms ServoTime.\\
This results in 50us PhaseTime and 0.2ms ServoTime.
According to the amplifier specs (Power Brick LV User Manual.pdf p.19). a DAC Value of $32737=2^{15}$ corresponds to 33.85A current. So 1 \verb|curr_bit| is $33.85/32737A =1.034mA$.
According to the amplifier specs \cite[19]{PMAClv} a DAC Value of $32737=2^{15}$ corresponds to 33.85A current. So 1 \verb|curr_bit| is $33.85/32737A =1.034mA$.\\
The Parker stages are configured to contCur=800mA ,peakCur=2400mA. Ste Specs of the D11 stage are 0.8Amp RMS (producing 4N force) and 2.4Amp peak. \cite[245-259]{PMACusr} Shows how the PwmSf works and is explained with some calculation examples.\\
This is set in the gpasciiCommander templates:
\begin{verbatim}
PwmSf=15134.8909 # =.95*16384. PMAC3-style DSPGATE3 ASIC is being used for the output,
the counter moves between +/- 16384. PwmSf is typically set to 95% of 16384
\end{verbatim}
Nerverless the documentation is confusing. Therefore PwmSf will measure to convert idCmd bits values to idVolts bits at a DC value.
In steady state an idMeas=... results in idVolts=...
(TO BE DONE)\\
The Parker stages are configured to contCur=800mA ,peakCur=2400mA. Specs of the D11 stage are 0.8Amp RMS (producing 4N force) and 2.4Amp RMS peak.\\
It should be save to set 0.92Amp DC and 2.8Amp DC.
\subsection{Measure Current Step} \subsection{Measure Current Step}
\verb|MXTuning.py mode 1| $\rightarrow$ \verb|identifyFxFyStage.m|\\ \verb|MXTuning.py mode 1| $\rightarrow$ \verb|identifyFxFyStage.m|\\
@@ -106,7 +116,7 @@ motor_servo(mot=2,Kp=22,Kvfb=350,Ki=0.02,Kvff=240,Kaff=1500,MaxInt=1000)
\subsubsection{chirp sine closed loop} \subsubsection{chirp sine closed loop}
Bode plot and chirp input(blue) and output(green) Chirp plot with input(blue) and output(green) and its bode plots.
The parameters for that sweep is:\\ The parameters for that sweep is:\\
\verb| amp: 5, minFrq: 10, maxFrq: 220, ts: 0.0002, tSec: 20| \verb| amp: 5, minFrq: 10, maxFrq: 220, ts: 0.0002, tSec: 20|
@@ -166,6 +176,44 @@ Solving in Laplace space:\\
$iqVolts=(R+Ls)\cdot iqMeas$\\ $iqVolts=(R+Ls)\cdot iqMeas$\\
$s \cdot iqMeas =\frac{1}{L}iqVolts - \frac{R}{L}iqMeas$\\ $s \cdot iqMeas =\frac{1}{L}iqVolts - \frac{R}{L}iqMeas$\\
Transferfunction open loop of $G_1(s)=iqVolts \rightarrow iqCmd$
\\
using Masons rule:
\url{https://en.wikipedia.org/wiki/Mason's_gain_formula}:
\[
G_1(s)=\frac{y_{out}}{y_{in}}=\frac{iqCmd}{iqVolts}=
\frac{\frac{1}{Ls}}{1+ \frac{R}{Ls}} = \frac{1}{Ls+R} = \frac{k}{1+Ts} = \frac{\frac{1}{R}}{1+\frac{L}{R}s}
\]
\vspace{1pc}
Transferfunction closed loop of $G_2(s)=iqCmd \rightarrow iqMeas$:
\[
\begin{aligned}
&\text{with}\quad
a=Ipf+\frac{Li}{s} \quad
b=PwmSF \cdot G(s) \quad
c=Ipb \quad
d=1\\
&\text{using Masons rule:} \quad G_2(s)=\frac{ab}{1+bc+abd}\\
\\
&\text{extending:} \quad =\frac{(Ipf+\frac{Ii}{s}) \cdot PwmSF \cdot G_1(s)}
{1+PwmSF \cdot G_1(s) \cdot Ipb +(Ipf+\frac{Ii}{s})
\cdot PwmSF \cdot G_1(s)}\\
\\
&=\left.\frac{(Ipf+\frac{Ii}{s}) \cdot PwmSF \cdot \frac{1}{Ls+R}}
{1+PwmSF \cdot \frac{1}{Ls+R} \cdot Ipb +(Ipf+\frac{Ii}{s}) \cdot PwmSF \cdot \frac{1}{Ls+R}} \right| \cdot (Ls+R) \cdot s\\
\\
&=\frac{(Ipf \cdot s+Ii) \cdot PwmSF }
{(Ls+R)s+PwmSF \cdot Ipb \cdot s +(Ipf \cdot s+Ii) \cdot PwmSF }\\
\\
&=\frac{Ipf \cdot s+Ii }
{\frac{L}{PwmSF}s^2 +(\frac{R}{PwmSF}+ Ipb+Ipf)s +Ii}\\
\\
\end{aligned}
\]
\subsection{Mechanical model} \subsection{Mechanical model}
@@ -302,6 +350,24 @@ Therefore the model seems good enough
\newpage
\section{HelicalScan coordinates}
\begin{figure}[h!]
\includegraphics[scale=.4]{../helicalscanDoc/helicalscan1a.eps}
\includegraphics[scale=.4]{../helicalscanDoc/helicalscan2a.eps}
\includegraphics[scale=.4]{../helicalscanDoc/helicalscan3a.eps}
\caption{coordinate transformation}
\end{figure}
%proces compiled as job \texttt{\jobname} from the file \texttt{\currfileabspath}\\ %proces compiled as job \texttt{\jobname} from the file \texttt{\currfileabspath}\\
%\eject %\eject
% %
@@ -314,4 +380,9 @@ Therefore the model seems good enough
%Verbatim %Verbatim
% Verbatim % Verbatim
%\end{Verbatim} %\end{Verbatim}
\end{document} \newpage
\bibliographystyle{alpha}
\bibliography{myBib}
%\printbibliography
\end{document}

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View File

@@ -0,0 +1,29 @@
@BOOK{DUMMY:1,
AUTHOR="John Doe",
TITLE="The Book without Title",
PUBLISHER="Dummy Publisher",
YEAR="2100",
}
@online{PMACusr,
author = {DELTA TAU},
title = {Power PMAC Users Manual},
year = {2015},
url = {Power PMAC Users Manual.pdf},
}
@online{PMACref,
author = {DELTA TAU},
title = {Power PMAC Software Reference Manual},
year = {2015},
url = {Power PMAC Software Reference Manual.pdf},
}
@online{PMAClv,
author = {DELTA TAU},
title = {Power Brick LV: Low Voltage Programmable Servo Amplifier},
year = {2015},
url = {Power Brick LV User Manual.pdf},
}

View File

@@ -0,0 +1,553 @@
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View File

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sodipodi:linespacing="125%"><tspan
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x="401.44498"
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id="path5714"
d="m 215.5918,328.4959 0,-125.76114"
style="fill:none;fill-rule:evenodd;stroke:#000000;stroke-width:0.625;stroke-linecap:butt;stroke-linejoin:miter;stroke-miterlimit:4;stroke-dasharray:none;stroke-opacity:1"
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<text
xml:space="preserve"
style="font-style:normal;font-weight:normal;line-height:125%;font-family:sans-serif;letter-spacing:0px;word-spacing:0px;baseline-shift:baseline;fill:#000000;fill-opacity:1;stroke:none;stroke-width:1px;stroke-linecap:butt;stroke-linejoin:miter;stroke-opacity:1"
x="436.01334"
y="109.567"
id="text3406"
sodipodi:linespacing="125%"><tspan
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x="436.01334"
y="109.567"
id="tspan8394"
style="font-size:11.25px">with one point (or with small ω):</tspan><tspan
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x="436.01334"
y="123.6295"
id="tspan8390"
style="font-size:11.25px" /><tspan
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x="436.01334"
y="137.692"
id="tspan8455"
style="font-size:11.25px">r=sqrt(x<tspan
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id="tspan8402">0</tspan><tspan
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id="tspan8400">2</tspan>+z<tspan
style="font-size:11.25px;baseline-shift:sub"
id="tspan8405">0</tspan><tspan
style="font-size:11.25px;baseline-shift:super"
id="tspan8407">2</tspan>)</tspan><tspan
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x="436.01334"
y="151.7545"
id="tspan8421"
style="font-size:11.25px">φ=arctan(z<tspan
style="font-size:11.25px;baseline-shift:sub"
id="tspan8425">0</tspan>/x<tspan
style="font-size:11.25px;baseline-shift:sub"
id="tspan8427">0</tspan>)</tspan><tspan
sodipodi:role="line"
x="436.01334"
y="165.817"
id="tspan8423"
style="font-size:11.25px" /><tspan
sodipodi:role="line"
x="436.01334"
y="179.8795"
id="tspan8433"
style="font-size:11.25px" /><tspan
sodipodi:role="line"
x="436.01334"
y="193.942"
id="tspan8435"
style="font-size:11.25px">with two points (and with big ω):</tspan><tspan
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x="436.01334"
y="208.0045"
id="tspan8443"
style="font-size:11.25px" /><tspan
sodipodi:role="line"
x="436.01334"
y="222.067"
id="tspan8451"
style="font-size:11.25px">x<tspan
style="font-size:11.25px;baseline-shift:sub"
id="tspan8447">1</tspan>/x<tspan
style="font-size:11.25px;baseline-shift:sub"
id="tspan8449">0</tspan>=cos(φ+ω)/cos(φ)</tspan><tspan
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x="436.01334"
y="236.1295"
id="tspan8437"
style="font-size:11.25px">using: cos(α+β)=cosαcosβ-sinαsinβ</tspan><tspan
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y="250.192"
id="tspan8463"
style="font-size:11.25px">and solving to φ:</tspan><tspan
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x="436.01334"
y="264.25452"
id="tspan8467"
style="font-size:11.25px" /><tspan
sodipodi:role="line"
x="436.01334"
y="278.31702"
id="tspan8469"
style="font-size:11.25px">φ=arctan( )</tspan><tspan
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x="436.01334"
y="292.37952"
id="tspan8471"
style="font-size:11.25px" /><tspan
sodipodi:role="line"
x="436.01334"
y="306.44202"
style="font-size:11.25px"
id="tspan8495">r=x<tspan
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id="tspan8497">0</tspan>/cosφ</tspan><tspan
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x="436.01334"
y="320.50452"
style="font-size:11.25px"
id="tspan8491" /><tspan
sodipodi:role="line"
x="436.01334"
y="334.56702"
style="font-size:11.25px"
id="tspan8493">with small ω this is unstable.</tspan><tspan
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x="436.01334"
y="348.62952"
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sodipodi:linespacing="125%"><tspan
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y="204.07126"
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sodipodi:linespacing="125%"><tspan
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<text
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style="font-style:normal;font-weight:normal;font-size:15px;line-height:150%;font-family:sans-serif;letter-spacing:0px;word-spacing:0px;fill:#000000;fill-opacity:1;stroke:none;stroke-width:1px;stroke-linecap:butt;stroke-linejoin:miter;stroke-opacity:1"
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sodipodi:linespacing="150%"><tspan
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x="529.66577"
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style="font-size:11.25px;line-height:150%;text-align:center;text-anchor:middle">-x<tspan
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id="tspan8483">1</tspan>/x<tspan
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Q Q
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