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@@ -787,12 +787,22 @@ Motor[1].Ctrl =UserAlgo.ServoCtrlAddr[1]
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The state space controller assumes that the system is observable and controlable. The bode plot shows a flat amplitude at low frequencies, which makes the feeling, that the system is observable and controlable. But in fact the reason of that flat amplitude is friction (section \ref{sec:friction}). The viscode damping is negligable.\\
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This results to the fact that the stage consists of really 2 integrators and behaves without friction roughly like $F=m \cdot \ddot{x}$. But an integrator $\frac{1}{s}$ is neighter observable nor controlable. Therefore we have to check, how to implement an optimal controller for such a system.\\
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A controller consists in a feed forward and a feed back transfer function.
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\begin{tcolorbox}[colback=red!5!white,colframe=red!75!black,colbacktitle=red!50,coltitle=black,title=TODO]
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Assume a plant consists of a integrator $\frac{1}{s}$ the overall transfer functions y/u and y/e are: ... Setting H(s)=s results in a overall transfer function of y/u=... and y/e=... .\\
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\end{tcolorbox}
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Simulating a single integrator plant in MATLAB works. But with 2 integrators the system is unstable because of the two derivate elements. With a discrete differentiator it becomes stable again. In fact a derivate element is a very critical element.\\
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A controller consists of a feed forward H(s) and a feed back G(s) path.
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\begin{figure}[h!]
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\center
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\includegraphics[scale=.9]{model5.eps}
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\caption{$1/s^2$ plant}
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\end{figure}
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Assume a plant consists of a integrator $\frac{1}{s}$ the overall transfer functions are $\frac{y}{u}=\frac{\frac{H}{s}+\frac{G}{s}}{1+\frac{G}{s}}=\frac{H+G}{s+G}$ and $\frac{y}{e}=\frac{\frac{G}{s}}{1+\frac{G}{s}}=\frac{G}{s+G}$. Setting H(s)=s and G(s)=k results in a overall transfer function of $\frac{y}{u}=\frac{s+G}{s+G}=1$ and $\frac{y}{e}=\frac{k}{s+k}$. So the output follows the input and k defines how fast errors will be compensated.\\
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Simulating a single integrator plant in MATLAB works. But with 2 integrators the system is unstable because of the two derivate elements. With a discrete differentiator it becomes stable again. In fact a derivate element is a very critical element, because it can create instability and adds a lot of noise. But in this case it is acceptable, because is acts on the trajectory and not on the feedback loop. The only thing that has to be granted is that the trajectory is twice differentiable. This is the case with limited jirk or with the pvt motion. A step response should be avoided and not used to tweak the parameters.\\
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\includegraphics[scale=.45]{FF_FB_ctrl.png}
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The optimal parameters for a pure feed forward systems are calculated
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@@ -815,7 +825,7 @@ k=(11.84 \ccdot 2 \ccdot \pi)^2\\
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To correct errors, posErrFB is increased. But in a discrete system, the regulation becomes instable, because the actPos always lags the desPos for one sample. To avoid instability, a fiter can attenuate this problem.\\
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The Standard Delta Tau controller (figure \ref{fig:deltatau_std_ctrl}), shows avery similar feed forward and feedback loop structure with additional filters. So after all the measurements, we can calculate the optimal Kfff and Kaff values.
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Kp and Ki values will attenuate the errors. Kvff=Kvfb makes the system stable at hither Kp values, but setting the filter B seems to be more appropriate.\\
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Kp and Ki values will attenuate the errors. Kvff=Kvfb makes the system stable at higher Kp values, but setting the filter B seems to be more appropriate.\\
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|
||||
300.941 l 339.738 302.628 l 340.133 302.734 340.133 303.292 339.738 303.398
|
||||
c h
|
||||
333.438 305.089 m f*
|
||||
BT
|
||||
12 0 0 12 401.782071 343.372979 Tm
|
||||
/f-0-0 1 Tf
|
||||
(e)Tj
|
||||
7.8 0 0 7.8 409.164884 340.972979 Tm
|
||||
(1)Tj
|
||||
12 0 0 12 399.391495 388.053009 Tm
|
||||
(u)Tj
|
||||
7.8 0 0 7.8 407.008683 385.653009 Tm
|
||||
(1)Tj
|
||||
ET
|
||||
Q Q
|
||||
showpage
|
||||
%%Trailer
|
||||
end restore
|
||||
%%EOF
|
||||
@@ -10,11 +10,30 @@ function [pb]=DeltaTauParam(mot)
|
||||
'Ts', 2E-4, ... % 0.2ms=5kHz
|
||||
'MaxDac' ,2011.968, ...
|
||||
'MaxPosErr', 10000);
|
||||
%pb.ss_plt=mot.ss_plt; pb.sel={3,[3]};
|
||||
%pb.ss_plt=mot.ss_plt0; pb.sel={3,[3]};
|
||||
%pb.ss_plt=mot.ss_c1; pb.sel={3,[3]};
|
||||
%pb.ss_plt=mot.ss_d1; pb.sel={3,[3]};
|
||||
%pb.ss_plt=mot.ss_1; pb.sel={2,[2]};
|
||||
%pb.ss_plt=mot.ss_p; pb.sel={2,[2]};
|
||||
%pb.ss_plt=mot.ss_q; pb.sel={2,[2]};
|
||||
%pb.ss_plt=mot.ss_cq; pb.sel={3,[3]};
|
||||
%pb.ss_plt=mot.ss_cqr; pb.sel={3,[3]};
|
||||
pb.A=[1];pb.B=[1];pb.C=[1];pb.D=[1];pb.E=[1];pb.F=[1];
|
||||
|
||||
if mot.id==1
|
||||
%!motor_servo(mot=1,ctrl='ServoCtrl',Kp=25,Kvfb=400,Ki=0.02,Kvff=350,Kaff=5000,MaxInt=1000)
|
||||
%!motor(mot=1,dirCur=0,contCur=800,peakCur=2400,timeAtPeak=1,IiGain=5,IpfGain=8,IpbGain=8,JogSpeed=10.,numPhase=3,invDir=True,servo=None,PhasePosSf=1./81250,PhaseFindingDac=100,PhaseFindingTime=50,SlipGain=0,AdvGain=0,PwmSf=10000,FatalFeLimit=200,WarnFeLimit=100,InPosBand=2,homing='enc-index')
|
||||
%pb.Kp=25;pb.Kvfb=400;pb.Ki=0.02;pb.Kvff=350;pb.Kaff=5000;pb.MaxInt=1000;
|
||||
pb.Kp=25;pb.Kvfb=350;pb.Ki=0.02;pb.Kvff=350;pb.Kaff=1/(1.548e04*(pb.Ts^2));pb.MaxInt=1000;
|
||||
%pb.Kp=0.1;pb.Kvfb=0;pb.Ki=0.00;pb.Kvff=0;pb.Kaff=1/(1.548e04*(pb.Ts^2));pb.MaxInt=1000;
|
||||
%filter [z^0 z^-1 ... z^-n];
|
||||
pb.A=[1];
|
||||
pb.B=[1];
|
||||
pb.C=[1];
|
||||
pb.D=[1];
|
||||
pb.E=[1];
|
||||
pb.F=[1];
|
||||
%19.8Hz 0dB K=(19.8*2*np.pi)**2=15477.1 Ts=5kHz=.2ms
|
||||
%Kaff = 1/(Ts*Ts*K) = 1/((19.8*2*np.pi)**2/5000**2) = 1615.2877200403302
|
||||
%Kfff=100
|
||||
@@ -29,13 +48,6 @@ function [pb]=DeltaTauParam(mot)
|
||||
%pb.MaxInt=200 %200mA should be enought to fix static errors
|
||||
|
||||
end
|
||||
pb.ss_plt=mot.ss_plt; pb.sel={3,[3]};
|
||||
%pb.ss_plt=mot.ss_plt0; pb.sel={3,[3]};
|
||||
%pb.ss_plt=mot.ss_c1; pb.sel={3,[3]};
|
||||
%pb.ss_plt=mot.ss_d1; pb.sel={3,[3]};
|
||||
%pb.ss_plt=mot.ss_1; pb.sel={2,[2]};
|
||||
%pb.ss_plt=mot.ss_p; pb.sel={2,[2]};
|
||||
%pb.ss_plt=mot.ss_q; pb.sel={2,[2]};
|
||||
|
||||
%mdlName='stage_closed_loop';
|
||||
%open(mdlName)
|
||||
|
||||
BIN
matlab/DeltaTauSim.slx
Normal file
BIN
matlab/DeltaTauSim.slx
Normal file
Binary file not shown.
Binary file not shown.
@@ -6,6 +6,7 @@
|
||||
# | Author Thierry Zamofing (thierry.zamofing@psi.ch) |
|
||||
# *-----------------------------------------------------------------------*
|
||||
from __future__ import print_function
|
||||
#from __future__ import absolute_import,division,generators,nested_scopes,print_function,unicode_literals,with_statement
|
||||
import os,sys
|
||||
import wx
|
||||
import wx.py
|
||||
|
||||
@@ -62,7 +62,8 @@ verbose bits:
|
||||
|
||||
#points:
|
||||
#dx,dz,w,fy -> pb coord. be aware of inverted dx,dz signs
|
||||
|
||||
from __future__ import print_function
|
||||
#from __future__ import absolute_import,division,generators,nested_scopes,print_function,unicode_literals,with_statement
|
||||
import os, sys, json,re
|
||||
import numpy as np
|
||||
import matplotlib as mpl
|
||||
@@ -644,8 +645,9 @@ class HelicalScanTests():
|
||||
|
||||
|
||||
class HelicalScan(MotionBase):
|
||||
def __init__(self,comm, gather, verbose):
|
||||
MotionBase.__init__(self,comm, gather, verbose)
|
||||
def __init__(self, comm, gather, verbose, **kwargs):
|
||||
if comm==None: return
|
||||
MotionBase.__init__(self, comm, gather, verbose, **kwargs)
|
||||
|
||||
def load_rec(self,fn_npz='/tmp/helicalscan.npz'):
|
||||
try:
|
||||
@@ -849,12 +851,17 @@ class HelicalScan(MotionBase):
|
||||
if comm is None:return
|
||||
gt=self.gather
|
||||
gt.set_phasemode(False)
|
||||
#gt.set_address("Motor[4].ActPos","Motor[5].ActPos","Motor[3].ActPos","Motor[1].ActPos")
|
||||
gt.set_address("Motor[4].ActPos","Motor[5].ActPos","Motor[3].ActPos","Motor[1].ActPos","Gate3[1].Chan[1].UserFlag")
|
||||
#up to now the trigger is not saved
|
||||
#if self.meta['sync_flag']&2:
|
||||
# address=("Motor[4].ActPos", "Motor[5].ActPos", "Motor[3].ActPos", "Motor[1].ActPos","Coord[1].Q[11]")
|
||||
#else:
|
||||
# address=("Motor[4].ActPos", "Motor[5].ActPos", "Motor[3].ActPos", "Motor[1].ActPos","Gate3[1].Chan[1].UserFlag")
|
||||
address=("Motor[4].ActPos","Motor[5].ActPos","Motor[3].ActPos","Motor[1].ActPos")
|
||||
gt.set_address(*address)
|
||||
gt.set_property(MaxSamples=1000000, Period=acq_per)
|
||||
ServoPeriod= .2 #0.2ms #Sys.ServoPeriod is dependent of !common() macro
|
||||
#ServoPeriod=comm.gpascii.servo_period
|
||||
self.meta = {'timebase': ServoPeriod*acq_per}
|
||||
self.meta.update({'acq_per':acq_per,'address':address})
|
||||
|
||||
def setup_coord_trf(self,fnCrdTrf='/tmp/coordTrf.cfg'):
|
||||
param=self.param
|
||||
@@ -1107,6 +1114,7 @@ close
|
||||
yRng = kwargs.get('yRng', self.param[:,1])
|
||||
pt2pt_time = kwargs.get('pt2pt_time', 100)
|
||||
smt = kwargs.get('smt', 1) # SegMoveTime, default = 1ms -> velocity calc not yet 100% correct (smt=0 not 100% working)
|
||||
dwell = kwargs.get('dwell', 100) # wait time at end of motion
|
||||
|
||||
numPt=cntVert*cntHor
|
||||
pt=np.zeros((numPt,4))
|
||||
@@ -1147,8 +1155,6 @@ close
|
||||
prg.append(' Coord[1].SegMoveTime=%d'%smt) #to calculate every 1 ms the inverse kinematics
|
||||
prg.append(' pvt%g abs'%pt2pt_time) #100ms to next position
|
||||
for idx in range(1,pv.shape[0]):
|
||||
if sync_frq is not None and idx%sync_frq==0:
|
||||
prg.append('Coord[1].Q[0]=%d'%(idx))
|
||||
prg.append(' X%g:%g Z%g:%g B%g:%g Y%g:%g' % tuple(pv[idx, (0,4,1,5,2,6,3,7)]))
|
||||
#prg.append('Y%g:%g' % tuple(pv[idx, (5, 7)]))
|
||||
#prg.append('B%g:%g' %(idx*1000,0))
|
||||
@@ -1159,14 +1165,11 @@ close
|
||||
prg.append(' {')
|
||||
prg.append(' linear abs')
|
||||
prg.append(' X%g Z%g B%g Y%g' % tuple(pv[0, (0, 1, 2, 3)]))
|
||||
prg.append(' dwell 100')
|
||||
prg.append(' dwell %d' % dwell)
|
||||
prg.append(' goto 100')
|
||||
prg.append(' }')
|
||||
else:
|
||||
prg.append(' dwell 1000')
|
||||
if sync_frq is not None:
|
||||
prg.append(' Coord[1].Q[0]=-1')
|
||||
prg.append(' Coord[1].Q[1]=0')
|
||||
prg.append('dwell %d' % dwell)
|
||||
prg.append(' Gather.Enable=0')
|
||||
prg.append('close')
|
||||
#prg.append('&1\nb%dr\n'%prgId)
|
||||
@@ -1188,6 +1191,10 @@ close
|
||||
gt=self.gather
|
||||
gt.wait_stopped(verbose=True)
|
||||
self.rec=rec=gt.upload()
|
||||
|
||||
channels=self.meta['address']
|
||||
|
||||
|
||||
channels = ["Motor[4].HomePos", "Motor[5].HomePos", "Motor[3].HomePos", "Motor[1].HomePos"]
|
||||
ofs = np.ndarray(len(channels))
|
||||
for i, v in enumerate(channels):
|
||||
@@ -1208,7 +1215,22 @@ if __name__=='__main__':
|
||||
comm = PPComm(host=args.host)
|
||||
gather = Gather(comm)
|
||||
gpascii = comm.gpascii
|
||||
hs=HelicalScan(comm, gather, args.verbose)
|
||||
|
||||
# direct start
|
||||
#hs=HelicalScan(comm, gather, args.verbose,sync_mode=0)
|
||||
|
||||
#simulated start and frame trigger no sync
|
||||
#hs=HelicalScan(comm, gather, args.verbose,sync_mode=1,sync_flag=3)
|
||||
|
||||
#simulated start and frame trigger with sync
|
||||
#hs=HelicalScan(comm, gather, args.verbose,sync_mode=2,sync_flag=3)
|
||||
|
||||
#simulated start real frame trigger no sync
|
||||
#hs=HelicalScan(comm, gather, args.verbose,sync_mode=1,sync_flag=1)
|
||||
|
||||
#simulated start real frame trigger with sync
|
||||
hs=HelicalScan(comm, gather, args.verbose,sync_mode=2,sync_flag=1)
|
||||
|
||||
if mode==0:
|
||||
# gpasci: #1,4,5p // y,-x ,-z
|
||||
# 0deg 256.7 -762.5 -396.4
|
||||
@@ -1222,6 +1244,13 @@ if __name__=='__main__':
|
||||
y=(1405.7, 1019.2),
|
||||
z=((-1309.6, -1010.9, -2410.3), (-1219.4, -918.8, -2510.4)))
|
||||
|
||||
hs.calcParam(x=((-70.25682272433501, 287.48437780001825, -477.99870973215764),
|
||||
(-41.466601738723284, 274.71565975031103, -504.9508517714285)),
|
||||
y=(1207.6326052816642, 1704.2138281362475), z=(
|
||||
(-1196.2847548574225, -1686.284754857423, -1686.284754857423),
|
||||
(-1196.2847548574225, -1686.284754857423, -1686.284754857423)))
|
||||
|
||||
|
||||
### use simulation motors ###
|
||||
# os.chdir(os.path.join(os.path.dirname(__file__),'../cfg'))
|
||||
# 'sim_8_motors.cfg'
|
||||
@@ -1232,22 +1261,21 @@ if __name__=='__main__':
|
||||
# fh=open("/sf/bernina/config/swissmx/exchange/helical.cmd")
|
||||
# fh=open("/home/zamofing_t/Documents/prj/SwissFEL/epics_ioc_modules/ESB_MX/python/helical.cmd")
|
||||
#fh = open("/home/zamofing_t/Documents/prj/SwissFEL/epics_ioc_modules/ESB_MX/python/lyso001_0063_helical_debug.cmd")
|
||||
fh = open("/sf/bernina/data/p17592/res/20181130/helicaltest/lyso005/lyso005_0072_helical_debug.cmd")
|
||||
#fh = open("/sf/bernina/data/p17592/res/20181130/helicaltest/lyso005/lyso005_0072_helical_debug.cmd")
|
||||
|
||||
# find /sf/bernina/data/p17592/res/ -name '*.cmd'
|
||||
s = fh.read();
|
||||
s = s.replace('calcParam', 'hs.calcParam')
|
||||
eval(s)
|
||||
#s = fh.read();
|
||||
#s = s.replace('calcParam', 'hs.calcParam')
|
||||
#eval(s)
|
||||
|
||||
# &1p
|
||||
# cpx X0 Z0 B0 Y258
|
||||
# cpx X0 Z0 B120000 Y258
|
||||
|
||||
|
||||
|
||||
hs.setup_coord_trf()
|
||||
hs.setup_sync(mode=0) # None: no sync at all mode=1: sync on timing UserFlag
|
||||
hs.setup_gather()
|
||||
hs.setup_gather(acq_per=1)
|
||||
hs.setup_sync(verbose=args.verbose & 32)
|
||||
hs.setup_coord_trf() # reset to shape path system
|
||||
|
||||
# hs.gen_prog(mode=-1)
|
||||
# hs.gen_prog(mode=0,cntHor=1,cntVert=3,wRng=(120000,120000))
|
||||
@@ -1274,6 +1302,8 @@ if __name__=='__main__':
|
||||
# hs.gen_prog(mode=1,cntHor=7,cntVert=2,hRng=(-100,50),wRng=(000,10000),smt=0)
|
||||
|
||||
hs.run()
|
||||
hs.wait_armed() # wait until motors are at first position
|
||||
hs.trigger(0.5) # send a start trigger (if needed) ater given time
|
||||
print('wait until gather finished:')
|
||||
fn = '/tmp/helicalscan'
|
||||
hs.gather_upload(fn + '.npz')
|
||||
|
||||
@@ -41,6 +41,7 @@ Enc 7: Interferometer X
|
||||
|
||||
'''
|
||||
from __future__ import print_function
|
||||
#from __future__ import absolute_import,division,generators,nested_scopes,print_function,unicode_literals,with_statement
|
||||
import os, sys, time
|
||||
import numpy as np
|
||||
import matplotlib as mpl
|
||||
@@ -674,7 +675,7 @@ class ShapePath(MotionBase):
|
||||
ts=self.meta['srv_per']
|
||||
scale=kwargs.get('scale', 1.)
|
||||
cnt=kwargs.get('cnt', 1) # move path multiple times
|
||||
dwell=kwargs.get('dwell', 100) # synchronization mark all n points
|
||||
dwell=kwargs.get('dwell', 100) # wait time at end of motion
|
||||
CoordFeedTime=1000. #Defaut deltatau value
|
||||
try:
|
||||
pt=self.ptsCorr
|
||||
|
||||
Reference in New Issue
Block a user