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2019-02-01 14:04:04 +01:00
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commit ce3a9e236f
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@@ -23,7 +23,6 @@
\date{\today, \currenttime\\
\texttt{git:\gitAbrHash, ver:\gitVerNo{ }\gitStatus}}
\begin{document}
\maketitle
\tableofcontents
@@ -31,14 +30,25 @@
This document describes the tuning and modeling process of the ESB-MX fast stages.
\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|\\
The used frequencies are: 20 kHz Phase, 5 kHz Servo, 6.25MHz AdcAmp.\\
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 $33.85/32737A =1.034mA$.
The used frequencies are: 20 kHz Phase, 5 kHz Servo, 6.25MHz AdcAmp. This results in 50us PhaseTime and 0.2ms ServoTime.\\
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}
\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}
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:\\
\verb| amp: 5, minFrq: 10, maxFrq: 220, ts: 0.0002, tSec: 20|
@@ -166,6 +176,44 @@ Solving in Laplace space:\\
$iqVolts=(R+Ls)\cdot iqMeas$\\
$s \cdot iqMeas =\frac{1}{L}iqVolts - \frac{R}{L}iqMeas$\\
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}
@@ -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}\\
%\eject
%
@@ -314,4 +380,9 @@ Therefore the model seems good enough
%Verbatim
% Verbatim
%\end{Verbatim}
\end{document}
\newpage
\bibliographystyle{alpha}
\bibliography{myBib}
%\printbibliography
\end{document}

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showpage

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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id="tspan8423"
style="font-size:11.25px" /><tspan
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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
sodipodi:role="line"
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
sodipodi:role="line"
x="436.01334"
y="236.1295"
id="tspan8437"
style="font-size:11.25px">using: cos(α+β)=cosαcosβ-sinαsinβ</tspan><tspan
sodipodi:role="line"
x="436.01334"
y="250.192"
id="tspan8463"
style="font-size:11.25px">and solving to φ:</tspan><tspan
sodipodi:role="line"
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
sodipodi:role="line"
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
style="font-size:64.99999762%;baseline-shift:sub"
id="tspan8497">0</tspan>/cosφ</tspan><tspan
sodipodi:role="line"
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
sodipodi:role="line"
x="436.01334"
y="348.62952"
id="tspan3416"
style="font-size:11.25px">Best results at ω = 90°</tspan></text>
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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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/f-0-0 1 Tf
(r)Tj
ET
0.579873 w
0 J
0 j
[] 0.0 d
4 M q 1 0 0 -1 0 210.279022 cm
253.254 260.168 m 253.254 50.996 l S Q
253.254 156.963 m 254.414 155.802 l 253.254 159.861 l 252.098 155.802 l
h
253.254 156.963 m f*
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h
53.316 -253.254 m S Q
0.8 w
q 1 0 0 -1 0 210.279022 cm
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0.4 w
1 J
q 1 0 0 -1 0 210.279022 cm
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0.8 w
0 J
q 1 0 0 -1 0 210.279022 cm
237.426 215.797 m 104.711 143.789 l S Q
q 1 0 0 -1 0 210.279022 cm
172.652 83.781 m 223.668 226.652 l S Q
q 1 0 0 -1 0 210.279022 cm
103.797 148.758 m 177.359 84.164 l S Q
0.489385 w
1 J
q 1 0 0 -1 0 210.279022 cm
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BT
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/f-0-1 1 Tf
<01>Tj
/f-0-0 1 Tf
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(z)Tj
ET
0.5 w
0 J
q 1 0 0 -1 0 210.279022 cm
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q 1 0 0 -1 0 210.279022 cm
173.914 84.496 m 173.914 221.586 l S Q
q 1 0 0 -1 0 210.279022 cm
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BT
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/f-0-0 1 Tf
[(with one )-3(point \(or w)-3(ith sma)-3(ll )]TJ
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<02>Tj
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[(+)]TJ
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[<02>]TJ
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[<01>]TJ
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[()-3(\))]TJ
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[(using:)-3( cos\()]TJ
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[<03>]TJ
/f-0-0 1 Tf
[()-3(+)]TJ
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<04>Tj
/f-0-0 1 Tf
[(\)=cos)]TJ
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[<03>]TJ
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[()-3(cos)]TJ
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/f-0-0 1 Tf
[(-sin)]TJ
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[<>-3<03>]TJ
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[<04>]TJ
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<01>Tj
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(zo)Tj
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(/x)Tj
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(sin)Tj
/f-0-1 1 Tf
<02>Tj
ET
0.8 w
q 1 0 0 -1 0 210.279022 cm
329.617 192.77 m 387.18 192.77 l S Q
Q Q
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