migrate to latex document

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2019-01-31 14:42:50 +01:00
parent ad5e162d73
commit 0d0eb2fe7a
31 changed files with 3220 additions and 76003 deletions

8
.gitignore vendored
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@@ -20,3 +20,11 @@ python/images/
python/MXTuning/ python/MXTuning/
python/old_npz/ python/old_npz/
python/PBMotionAnalyzer/records/ python/PBMotionAnalyzer/records/
*/*Doc/*.aux
*/*Doc/*.log
*/*Doc/*.out
*/*Doc/fastStageTune.pdf
*/*Doc/*.synctex.gz
*/*Doc/*.toc
*/*Doc/*-eps-converted-to.pdf

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@@ -62,7 +62,7 @@ function [mot1,mot2]=identifyFxFyStage()
s=str2ndOrd(tfc); s=str2ndOrd(tfc);
t=(0:199)*50E-6; t=(0:199)*50E-6;
[y,t]=step(tfc,t); [y,t]=step(tfc,t);
figure(); f=figure();f.Position=[200,100,900,500]
subplot(1,2,1); subplot(1,2,1);
plot(t*1000,obj.currstep.OutputData(11:210),'b',t*1000,y*1000,'r'); plot(t*1000,obj.currstep.OutputData(11:210),'b',t*1000,y*1000,'r');
xlabel('ms') xlabel('ms')
@@ -73,6 +73,8 @@ function [mot1,mot2]=identifyFxFyStage()
subplot(1,2,2); subplot(1,2,2);
h=bodeplot(tfc,'r'); h=bodeplot(tfc,'r');
setoptions(h,'FreqUnits','Hz','Grid','on'); setoptions(h,'FreqUnits','Hz','Grid','on');
%print(sprintf('figures/currstep_%d',obj.id),'-dpng','-r0');
print(f,sprintf('figures/currstep_%d',obj.id),'-depsc');
end end
function s=str2ndOrd(tf) function s=str2ndOrd(tf)
@@ -109,13 +111,17 @@ function [mot1,mot2]=identifyFxFyStage()
function plotBode(mot) function plotBode(mot)
t1=tf(mot.ssPlt);t2=tf(mot.ssMdl_c1);t3=tf(mot.ssMdl_12);h=bodeplot(mot.meas,'r',t1(3,1),'g',t2(3,1),'b',t3(1,1),'m',mot.w); t1=tf(mot.ssPlt);t2=tf(mot.ssMdl_c1);t3=tf(mot.ssMdl_12);h=bodeplot(mot.meas,'r',t1(3,1),'g',t2(3,1),'b',t3(1,1),'m',mot.w);
setoptions(h,'FreqUnits','Hz','Grid','on'); setoptions(h,'FreqUnits','Hz','Grid','on');
p=getoptions(h);p.YLim{2}=[-360 90];p.YLimMode='manual';setoptions(h,p);
ax=h.getaxes(); ax=h.getaxes();
legend(ax(1),'Location','sw',{'real','plant','no res','no cur + 1 res'}); legend(ax(1),'Location','sw',{'real','plant','no res','no cur + 1 res'});
print(gcf,sprintf('figures/plotBode_%d',mot.id),'-depsc');
end end
function mot=fyStage() function mot=fyStage()
motid=1; motid=1;
mot=loadData('/home/zamofing_t/Documents/prj/SwissFEL/epics_ioc_modules/ESB_MX/python/MXTuning/18_10_02/',motid); %mot=loadData('/home/zamofing_t/Documents/prj/SwissFEL/epics_ioc_modules/ESB_MX/python/MXTuning/18_10_02/',motid);
mot=loadData('/home/zamofing_t/Documents/prj/SwissFEL/epics_ioc_modules/ESB_MX/python/MXTuning/19_01_29/',motid);
mot.id=motid; mot.id=motid;
mot.tfc=currstep(mot); mot.tfc=currstep(mot);
@@ -207,7 +213,8 @@ function [mot1,mot2]=identifyFxFyStage()
function mot=fxStage() function mot=fxStage()
motid=2; motid=2;
mot=loadData('/home/zamofing_t/Documents/prj/SwissFEL/epics_ioc_modules/ESB_MX/python/MXTuning/18_10_02/',motid); %mot=loadData('/home/zamofing_t/Documents/prj/SwissFEL/epics_ioc_modules/ESB_MX/python/MXTuning/18_10_02/',motid);
mot=loadData('/home/zamofing_t/Documents/prj/SwissFEL/epics_ioc_modules/ESB_MX/python/MXTuning/19_01_29/',motid);
mot.id=motid; mot.id=motid;
currstep(mot); currstep(mot);

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@@ -73,12 +73,12 @@ class MXTuning(Tuning):
# rad/s -> rad/ms # rad/s -> rad/ms
if mot==1: if mot==1:
#identify matlab: k:0.671226 w0:134.705 damp:0.191004 #identify matlab: k:0.671226 w0:134.705 damp:0.191004
mag1=0.671226 #10**(db_mag1/20) mag1=6 #10**(db_mag1/20)
db_mag1=20*np.log10(mag1)#dB db_mag1=20*np.log10(mag1)#dB
w1=134.705*_N #rad/sec w1=53.4705*_N #rad/sec
f1=w1/2/np.pi; # ca. 6.5Hz f1=w1/2/np.pi; # ca. 6.5Hz
T1=1/w1 T1=1/w1
d1=0.19 # daempfung =1 -> keine resonanz -> den1= np.poly1d([T1,1])**2 d1=0.6 # daempfung =1 -> keine resonanz -> den1= np.poly1d([T1,1])**2
num1=np.poly1d([mag1]) num1=np.poly1d([mag1])
den1 = np.poly1d([T1**2,2*T1*d1,1]) den1 = np.poly1d([T1**2,2*T1*d1,1])
@@ -124,12 +124,12 @@ class MXTuning(Tuning):
elif mot==2: elif mot==2:
#identify matlab: k:1.7282 w0:51.069 damp:0.327613 #identify matlab: k:1.7282 w0:51.069 damp:0.327613
mag1=1.7282 #10**(db_mag1/20) mag1=12. #10**(db_mag1/20)
db_mag1=20*np.log10(mag1)#dB db_mag1=20*np.log10(mag1)#dB
w1=51.069*_N #rad/sec w1=18.*_N #rad/sec
f1=w1/2/np.pi; # ca. 6.5Hz f1=w1/2/np.pi; # ca. 6.5Hz
T1=1/w1 T1=1/w1
d1=0.32 # daempfung =1 -> keine resonanz -> den1= np.poly1d([T1,1])**2 d1=0.4 # daempfung =1 -> keine resonanz -> den1= np.poly1d([T1,1])**2
num1=np.poly1d([mag1]) num1=np.poly1d([mag1])
den1 = np.poly1d([T1**2,2*T1*d1,1]) den1 = np.poly1d([T1**2,2*T1*d1,1])
@@ -515,6 +515,7 @@ def save_figs(fn):
for i, figure in enumerate(figures): for i, figure in enumerate(figures):
#figure.savefig('figure%d.png' % i) #figure.savefig('figure%d.png' % i)
fn=fnBase+'%d.png' % i fn=fnBase+'%d.png' % i
fn=fnBase+'%d.eps' % i
figure.savefig(fn) figure.savefig(fn)
#figure.savefig(fn.rsplit('.')[0]+'%d.eps' % i) #figure.savefig(fn.rsplit('.')[0]+'%d.eps' % i)
@@ -566,7 +567,7 @@ Examples:'''+''.join(map(lambda s:cmd+s, exampleCmd))+'\n '
#plt.ion() #plt.ion()
#args.host='MOTTEST-CPPM-CRM0573' #args.host='MOTTEST-CPPM-CRM0573'
#args.host=None args.host=None
if args.host is None: if args.host is None:
comm=gt=None comm=gt=None
else: else:

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@@ -0,0 +1,276 @@
\documentclass[10pt,a4paper]{article}
\usepackage[margin=1.5cm]{geometry} %other geomentry
\setlength{\parindent}{0cm} %other indent of paragraphs
\usepackage[utf8]{inputenc}%needed for äöüàéè etc.
\usepackage[T1]{fontenc} %needed for äöüàéè etc. read http://de.wikipedia.org/wiki/LaTeX
\usepackage[bookmarks]{hyperref} %adds commands as \url for external links
\usepackage{fancyvrb} %Verbatim
\usepackage[abspath]{currfile} %%works only with PDFLaTeX-argument -recorder
\usepackage{fancyhdr} %define new headers and footers
\pagestyle{fancy}
\fancyhead{} % sets header to nothing (instead of chapter)
\renewcommand{\headrulewidth}{0pt}%remove header line
\fancyfoot[R]{\currfilename}
\input{|"/home/zamofing_t/Documents/doc-git/git2texInfo.sh"}%works only with PDFLaTeX-argument -shell-escape
\usepackage{graphicx}
\usepackage{hyperref}
\usepackage{amsmath}
\renewcommand{\deg}{$^\circ$}
\title{Tuning/modeling fast stages of ESB-MX}
\author{Thierry Zamofing}
\usepackage{datetime}
\date{\today, \currenttime\\
\texttt{git:\gitAbrHash, ver:\gitVerNo{ }\gitStatus}}
\begin{document}
\maketitle
\tableofcontents
\section{Introduction}
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:\\
\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 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.
\subsection{Measure Current Step}
\verb|MXTuning.py mode 1| $\rightarrow$ \verb|identifyFxFyStage.m|\\
\includegraphics[scale=.5]{../../matlab/figures/currstep_1.eps}
\includegraphics[scale=.5]{/home/zamofing_t/Documents/doc-ext/DeltaTau/UsrMan257.png}
The current step looks similar for both motors.
The transfer function is: $k \cdot {w_0}^2/({w_0}^2+2 \cdot damp \cdot w_0 \cdot s+s^2)$\\
rise time $(0\rightarrow 100\%)$ ca. 0.4ms\\
rise time: \url{https://nptel.ac.in/courses/101108056/module7/lecture20.pdf}\\
$\rightarrow$ \verb|1/(w0*np.sqrt(1-0.75**2))*(np.pi/2+np.arcsin(0.75))|\\
The loop parameters are:\\
IiGain=5, IpfGain=8, IpbGain=8
\subsection{Measure Open Loop}
The frequency response has been measured with chirps at different amplitudes and frequency regions. The yellow line is averaged measurement data. The black line is the approximated model. The diagram shows \verb|curr_bits| (ca.1mA) to \verb|ActPos| (in um) transfer function.\\
The images have been generated with
\verb|./MXTuning.py --dir MXTuning/19_01_29 --mode 32|.\\
\begin{figure}[h]
\includegraphics[scale=.45]{../MXTuning/19_01_29/img/bode_model_plot0.eps}
\includegraphics[scale=.45]{../MXTuning/19_01_29/img/bode_model_plot2.eps}
\caption{open loop of motor 1 and 2}
\end{figure}
\emph{Motor 1 (fy) has a better response, as expected because it has less mass to move.}\\
\hbox{
\parbox[t]{5cm}{
Motor 1:\\
0dB at 20.28Hz\\
10 Hz: 9.63 dB -134\deg \\
100Hz: -28.5dB -191.7\deg\\
resonances 198 Hz \\
}
\parbox[t]{6cm}{
Motor 2\\
0dB at 12.39Hz\\
10 Hz: 4.68 dB -162\deg\\
100 Hz: -38.15 dB -187.5\deg\\
resonances 60Hz,142Hz,414Hz,231Hz\\
}
}
\subsection{Closed Loop}
\subsubsection{Deltatau schematics}
\includegraphics[scale=.7]{../../../../../../doc-ext/DeltaTau/UsrMan290.png}
\includegraphics[scale=.2]{../../../../../../doc-ext/DeltaTau/ServoBlockDiag.png}
\\
Closed loops have been measured with the following control loop settings.
\begin{verbatim}
motor_servo(mot=1,Kp=25,Kvfb=400,Ki=0.02,Kvff=350,Kaff=5000,MaxInt=1000)
motor_servo(mot=2,Kp=22,Kvfb=350,Ki=0.02,Kvff=240,Kaff=1500,MaxInt=1000)
\end{verbatim}
\subsubsection{chirp sine closed loop}
Bode plot and chirp input(blue) and output(green)
The parameters for that sweep is:\\
\verb| amp: 5, minFrq: 10, maxFrq: 220, ts: 0.0002, tSec: 20|
\begin{figure}[h!]
\includegraphics[scale=.45]{../MXTuning/19_01_29/img/chirp_all_1b0.eps}
\includegraphics[scale=.45]{../MXTuning/19_01_29/img/chirp_all_1b1.eps}
\caption{DesPos->ActPos of motor 1}
\end{figure}
\begin{figure}[h!]
\includegraphics[scale=.45]{../MXTuning/19_01_29/img/chirp_all_2b0.eps}
\includegraphics[scale=.45]{../MXTuning/19_01_29/img/chirp_all_2b1.eps}
\caption{DesPos->ActPos of motor 2}
\end{figure}
\begin{figure}[h!]
\includegraphics[scale=.45]{../MXTuning/19_01_29/img/chirp_all_1b2.eps}
\includegraphics[scale=.45]{../MXTuning/19_01_29/img/chirp_all_1b3.eps}
\caption{DesPos->IqCmd of motor 1}
\end{figure}
\begin{figure}[h!]
\includegraphics[scale=.45]{../MXTuning/19_01_29/img/chirp_all_2b2.eps}
\includegraphics[scale=.45]{../MXTuning/19_01_29/img/chirp_all_2b3.eps}
\caption{DesPos->IqCmd of motor 2}
\end{figure}
Moving 5um with frequencies from 10 to 220Hz\\
$\rightarrow$ at frequencies above 200 Hz, the current increses up to 2 amps, and the the following error kicks in\\
$\rightarrow$ The response becomes bad above 15Hz (about 3dB)\\
$\rightarrow$ Moving 1um at 1kHz seems to consume a current of about 2 amps.\\
%→n times higher mass → n times lower frequency for same amplitude response
%→n times higher frequency → n times higher velocity → n² times more acceleration==current
%1um at 12Hz with 1 mA →with 2000mA → sqrt(2000)*12Hz=540Hz
%
%A very simplified transfer function of the system is G(s)=k/s²
\newpage
\section{Modeling the system}
\subsection{Electrical model}
\begin{figure}[h!]
\centering
\includegraphics[scale=.45]{model1.eps}
\includegraphics[scale=.6]{model2.eps}
\caption{electrical model}
\end{figure}
Basic formulas: $U=R \cdot I$ \hspace{.5cm}
$U=L \cdot \frac{di}{dt}$\\
Solving in Laplace space:\\
$iqVolts=(R+Ls)\cdot iqMeas$\\
$s \cdot iqMeas =\frac{1}{L}iqVolts - \frac{R}{L}iqMeas$\\
\subsection{Mechanical model}
\begin{figure}[h!]
\centering
\includegraphics[scale=.45]{model3.eps}
\caption{mechanical model}
\end{figure}
Input: Force $u(t)=F$\\
Output: Position $y(t)=x_1(t)$\\
total mass $m=m_1+m_2+\ldots+m_n$\\
damping: $d_1 \ldots d_n$\\
springs: $k_1 \ldots k_n$\\
\eqref{mech1} shows the mechanical differential equations:
\begin{equation}
\begin{aligned}
m_1\ddot{x}_1 = & u(t) -k_1x_1-d_1\dot{x}_1\\
& + k_2x_2+d_2\dot{x}_2
+ k_3x_3+d_3\dot{x}_3
+ k_4x_4+d_4\dot{x}_4\\
m_2\ddot{x}_2= & -k_2x_2-d_2\dot{x}_2\\
m_3\ddot{x}_3= & -k_3x_3-d_3\dot{x}_3\\
m_4\ddot{x}_4= & -k_4x_4-d_4\dot{x}_4\\
\end{aligned}\label{mech1}
\end{equation}
\begin{equation}
\begin{aligned}
\dot{x} = Ax + Bu\\
y = Cx + Du
\end{aligned}\label{mech2}
\end{equation}
\eqref{mech2} are the general input output equations in matrix form with x and A defines as \eqref{mech3}:
\begin{equation}
x=
\begin{bmatrix}
x_1\\
\dot{x}_1\\
x_2\\
\dot{x}_2\\
x_3\\
\dot{x}_3\\
x_4\\
\dot{x}_4\\
\end{bmatrix},\quad
\dot{x}=
\begin{bmatrix}
\dot{x}_1\\
\ddot{x}_1\\
\dot{x}_2\\
\ddot{x}_2\\
\dot{x}_3\\
\ddot{x}_3\\
\dot{x}_4\\
\ddot{x}_4\\
\end{bmatrix},\quad
A=
\begin{bmatrix}
0 & 1 & 0 & 0 & 0 & 0 & 0 & 0\\
-\frac{k_1}{m_1} & -\frac{d_1}{m_1} & -\frac{k_2}{m_1} & -\frac{d_2}{m_1} & -\frac{k_3}{m_1} & -\frac{d_3}{m_1} & -\frac{k_4}{m_1} & -\frac{d_4}{m_1}\\
0 & 0 & 0 & 1 & 0 & 0 & 0 & 0\\
0 & 0 & -\frac{k_2}{m_1} & -\frac{d_2}{m_2} & 0 & 0 & 0 & 0 \\
0 & 0 & 0 & 0 & 0 & 1 & 0 & 0\\
0 & 0 & 0 & 0 & -\frac{k_3}{m_1} & -\frac{d_3}{m_3} & 0 & 0 \\
0 & 0 & 0 & 0 & 0 & 0 & 0 & 1\\
0 & 0 & 0 & 0 & 0 & 0 & -\frac{k_4}{m_1} & -\frac{d_4}{m_4} \\
\end{bmatrix},\quad
B=\begin{bmatrix}
\frac{1}{m} \\ 0 \\ 0 \\ 0 \\ 0 \\ 0 \\ 0 \\ 0\\
\end{bmatrix}
%,\quad
%C=\begin{bmatrix}
%\1 \\ 1 \\ 0 \\ 0 \\ 0 \\ 0 \\ 0 \\ 0\\
%\end{bmatrix},\quad
%D=0
\label{mech2}
\end{equation}
\section{Simulink/MATLAB simulations}
Simulink simulation \verb|stage_closed_loop.slx| with \verb|ServoDeltaTau_z G(z)| showed similar response
Therefore the model seems good enough
%proces compiled as job \texttt{\jobname} from the file \texttt{\currfileabspath}\\
%\eject
%
%hyperref package sample
%\url{http://stackoverflow.com/questions/9845292/converting-matlab-to-python}\\
%
%fancyvrb package sample
%\begin{Verbatim}[frame=single]
%Verbatim Verbatim Verbatim
%Verbatim
% Verbatim
%\end{Verbatim}
\end{document}

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26.999 l 221.281 28.69 l 221.672 28.796 221.672 29.354 221.281 29.46 c
h
214.973 31.151 m f*
q 1 0 0 -1 0 260.706024 cm
221.574 202.555 m 221.574 256.555 l S Q
BT
12 0 0 12 26.25318 216.363219 Tm
/f-0-0 1 Tf
(F)Tj
4.011008 -15.542008 Td
(x)Tj
7.8 0 0 7.8 81.486835 27.459117 Tm
(1)Tj
12 0 0 12 151.950616 18.314977 Tm
(x)Tj
7.8 0 0 7.8 159.052179 15.914977 Tm
(1)Tj
12 0 0 12 164.018585 18.314977 Tm
(, x)Tj
7.8 0 0 7.8 178.760773 15.914977 Tm
(2)Tj
12 0 0 12 183.727179 18.314977 Tm
(, x)Tj
7.8 0 0 7.8 198.469366 15.914977 Tm
(3)Tj
ET
Q Q
showpage
%%Trailer
end restore
%%EOF

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