Newer
Older
# -*- coding: utf-8 -*-
""" Toolbox for SCS.
Various utilities function to quickly process data measured at the SCS instruments.
Copyright (2019) SCS Team.
"""
8
9
10
11
12
13
14
15
16
17
18
19
20
21
22
23
24
25
26
27
28
29
30
31
32
33
34
35
36
37
38
39
40
41
42
43
44
45
46
47
48
49
50
51
52
53
54
55
56
57
58
59
60
61
62
63
64
65
66
67
68
69
70
71
72
73
74
75
76
77
78
79
80
81
82
83
84
85
86
87
88
89
90
91
92
93
94
95
96
97
98
99
100
101
102
103
104
105
106
107
108
109
110
111
112
113
114
115
116
117
118
119
120
121
122
123
124
125
126
127
128
129
130
131
132
133
134
135
136
137
138
139
140
141
142
143
144
145
146
147
148
149
150
151
152
153
154
155
156
157
158
import matplotlib.pyplot as plt
import numpy as np
import xarray as xr
def pulsePatternInfo(data, plot=False):
''' display general information on the pulse patterns operated by SASE1 and SASE3.
This is useful to track changes of number of pulses or mode of operation of
SASE1 and SASE3. It also determines which SASE comes first in the train and
the minimum separation between the two SASE sub-trains.
Inputs:
data: xarray Dataset containing pulse pattern info from the bunch decoder MDL:
{'sase1, sase3', 'npulses_sase1', 'npulses_sase3'}
plot: bool enabling/disabling the plotting of the pulse patterns
Outputs:
print of pulse pattern info. If plot==True, plot of the pulse pattern.
'''
#Which SASE comes first?
npulses_sa3 = data['npulses_sase3']
npulses_sa1 = data['npulses_sase1']
dedicated = False
if np.all(npulses_sa1.where(npulses_sa3 !=0, drop=True) == 0):
dedicated = True
print('No SASE 1 pulses during SASE 3 operation')
if np.all(npulses_sa3.where(npulses_sa1 !=0, drop=True) == 0):
dedicated = True
print('No SASE 3 pulses during SASE 1 operation')
if dedicated==False:
pulseIdmin_sa1 = data['sase1'].where(npulses_sa1 != 0).where(data['sase1']>1).min().values
pulseIdmax_sa1 = data['sase1'].where(npulses_sa1 != 0).where(data['sase1']>1).max().values
pulseIdmin_sa3 = data['sase3'].where(npulses_sa3 != 0).where(data['sase3']>1).min().values
pulseIdmax_sa3 = data['sase3'].where(npulses_sa3 != 0).where(data['sase3']>1).max().values
#print(pulseIdmin_sa1, pulseIdmax_sa1, pulseIdmin_sa3, pulseIdmax_sa3)
if pulseIdmin_sa1 > pulseIdmax_sa3:
t = 0.220*(pulseIdmin_sa1 - pulseIdmax_sa3 + 1)
print('SASE 3 pulses come before SASE 1 pulses (minimum separation %.1f µs)'%t)
elif pulseIdmin_sa3 > pulseIdmax_sa1:
t = 0.220*(pulseIdmin_sa3 - pulseIdmax_sa1 + 1)
print('SASE 1 pulses come before SASE 3 pulses (minimum separation %.1f µs)'%t)
else:
print('Interleaved mode')
#What is the pulse pattern of each SASE?
for key in['sase3', 'sase1']:
print('\n*** %s pulse pattern: ***'%key.upper())
npulses = data['npulses_%s'%key]
sase = data[key]
if not np.all(npulses == npulses[0]):
print('Warning: number of pulses per train changed during the run!')
#take the derivative along the trainId to track changes in pulse number:
diff = npulses.diff(dim='trainId')
#only keep trainIds where a change occured:
diff = diff.where(diff !=0, drop=True)
#get a list of indices where a change occured:
idx_change = np.argwhere(np.isin(npulses.trainId.values,
diff.trainId.values, assume_unique=True))[:,0]
#add index 0 to get the initial pulse number per train:
idx_change = np.insert(idx_change, 0, 0)
print('npulses\tindex From\tindex To\ttrainId From\ttrainId To\trep. rate [kHz]')
for i,idx in enumerate(idx_change):
n = npulses[idx]
idxFrom = idx
trainIdFrom = npulses.trainId[idx]
if i < len(idx_change)-1:
idxTo = idx_change[i+1]-1
else:
idxTo = npulses.shape[0]-1
trainIdTo = npulses.trainId[idxTo]
if n <= 1:
print('%i\t%i\t\t%i\t\t%i\t%i'%(n, idxFrom, idxTo, trainIdFrom, trainIdTo))
else:
f = 1/((sase[idxFrom,1] - sase[idxFrom,0])*222e-6)
print('%i\t%i\t\t%i\t\t%i\t%i\t%.0f'%(n, idxFrom, idxTo, trainIdFrom, trainIdTo, f))
print('\n')
if plot:
plt.figure(figsize=(6,3))
plt.plot(data['npulses_sase3'].trainId, data['npulses_sase3'], 'o-', ms=3, label='SASE 3')
plt.xlabel('trainId')
plt.ylabel('pulses per train')
plt.plot(data['npulses_sase1'].trainId, data['npulses_sase1'], '^-', ms=3, color='C2', label='SASE 1')
plt.legend()
plt.tight_layout()
def selectSASEinXGM(data, sase='sase3', xgm='SCS_XGM'):
''' Extract SASE1- or SASE3-only XGM data.
There are various cases depending on i) the mode of operation (10 Hz
with fresh bunch, dedicated trains to one SASE, pulse on demand),
ii) the potential change of number of pulses per train in each SASE
and iii) the order (SASE1 first, SASE3 first, interleaved mode).
Inputs:
data: xarray Dataset containing xgm data
sase: key of sase to select: {'sase1', 'sase3'}
xgm: key of xgm to select: {'SA3_XGM', 'SCS_XGM'}
Output:
DataArray that has all trainIds that contain a lasing
train in sase, with dimension equal to the maximum number of pulses of
that sase in the run. The missing values, in case of change of number of pulses,
are filled with NaNs.
'''
result = None
npulses_sa3 = data['npulses_sase3']
npulses_sa1 = data['npulses_sase1']
dedicated = 0
if np.all(npulses_sa1.where(npulses_sa3 !=0, drop=True) == 0):
dedicated += 1
print('No SASE 1 pulses during SASE 3 operation')
if np.all(npulses_sa3.where(npulses_sa1 !=0, drop=True) == 0):
dedicated += 1
print('No SASE 3 pulses during SASE 1 operation')
#Alternating pattern with dedicated pulses in SASE1 and SASE3:
if dedicated==2:
if sase=='sase1':
result = data[xgm].where(npulses_sa1>0, drop=True)[:,:npulses_sa1.max().values]
else:
result = data[xgm].where(npulses_sa3>0, drop=True)[:,:npulses_sa3.max().values]
result = result.where(result != 1.0)
return result
# SASE1 and SASE3 bunches in a same train: find minimum indices of first and
# maximum indices of last pulse per train
else:
pulseIdmin_sa1 = data['sase1'].where(npulses_sa1 != 0).where(data['sase1']>1).min().values
pulseIdmax_sa1 = data['sase1'].where(npulses_sa1 != 0).where(data['sase1']>1).max().values
pulseIdmin_sa3 = data['sase3'].where(npulses_sa3 != 0).where(data['sase3']>1).min().values
pulseIdmax_sa3 = data['sase3'].where(npulses_sa3 != 0).where(data['sase3']>1).max().values
if pulseIdmin_sa1 > pulseIdmax_sa3:
sa3First = True
elif pulseIdmin_sa3 > pulseIdmax_sa1:
sa3First = False
else:
print('Interleaved mode')
#take the derivative along the trainId to track changes in pulse number:
diff = npulses_sa3.diff(dim='trainId')
#only keep trainIds where a change occured:
diff = diff.where(diff != 0, drop=True)
#get a list of indices where a change occured:
idx_change_sa3 = np.argwhere(np.isin(npulses_sa3.trainId.values,
diff.trainId.values, assume_unique=True))[:,0]
#Same for SASE 1:
diff = npulses_sa1.diff(dim='trainId')
diff = diff.where(diff !=0, drop=True)
idx_change_sa1 = np.argwhere(np.isin(npulses_sa1.trainId.values,
diff.trainId.values, assume_unique=True))[:,0]
#create index that locates all changes of pulse number in both SASE1 and 3:
Laurent Mercadier
committed
#add index 0 to get the initial pulse number per train:
160
161
162
163
164
165
166
167
168
169
170
171
172
173
174
175
176
177
178
179
180
181
182
183
184
185
186
187
188
189
190
191
192
193
194
195
196
idx_change = np.unique(np.concatenate(([0], idx_change_sa3, idx_change_sa1))).astype(int)
if sase=='sase1':
npulses = npulses_sa1
maxpulses = int(npulses_sa1.max().values)
else:
npulses = npulses_sa3
maxpulses = int(npulses_sa3.max().values)
for i,k in enumerate(idx_change):
#skip if no pulses after the change:
if npulses[idx_change[i]]==0:
continue
#calculate indices
if sa3First:
a = 0
b = int(npulses_sa3[k].values)
c = b
d = int(c + npulses_sa1[k].values)
else:
a = int(npulses_sa1[k].values)
b = int(a + npulses_sa3[k].values)
c = 0
d = a
if sase=='sase1':
a = c
b = d
if i==len(idx_change)-1:
l = None
else:
l = idx_change[i+1]
temp = data[xgm][k:l,a:a+maxpulses].copy()
temp[:,b:] = np.NaN
if result is None:
result = temp
else:
result = xr.concat([result, temp], dim='trainId')
return result
def saseContribution(data, sase='sase1', xgm='SA3_XGM'):
''' Calculate the relative contribution of SASE 1 or SASE 3 pulses
for each train in the run. Supports fresh bunch, dedicated trains
and pulse on demand modes.
Inputs:
data: xarray Dataset containing xgm data
sase: key of sase for which the contribution is computed: {'sase1', 'sase3'}
xgm: key of xgm to select: {'SA3_XGM', 'SCS_XGM'}
Output:
1D DataArray equal to sum(sase)/sum(sase1+sase3)
'''
xgm_sa1 = selectSASEinXGM(data, 'sase1', xgm=xgm)
xgm_sa3 = selectSASEinXGM(data, 'sase3', xgm=xgm)
#Fill missing train ids with 0
r = xr.align(*[xgm_sa1, xgm_sa3], join='outer', exclude=['XGMbunchId'])
xgm_sa1 = r[0].fillna(0)
xgm_sa3 = r[1].fillna(0)
contrib = xgm_sa1.sum(axis=1)/(xgm_sa1.sum(axis=1) + xgm_sa3.sum(axis=1))
if sase=='sase1':
return contrib
else:
return 1 - contrib
def filterOnTrains(data, key='sase3'):
''' Removes train ids for which there was no pulse in sase='sase1' or 'sase3' branch
Inputs:
data: xarray Dataset
sase: SASE onwhich to filter: {'sase1', 'sase3'}
Output:
filtered xarray Dataset
'''
key = 'npulses_' + key
Laurent Mercadier
committed
res = data.where(data[key]>0, drop=True)
return res
240
241
242
243
244
245
246
247
248
249
250
251
252
253
254
255
256
257
258
259
260
261
262
263
264
265
266
267
268
269
270
271
272
273
274
275
276
277
278
279
280
281
282
283
284
285
286
287
288
289
290
291
292
293
294
295
296
297
298
299
300
def calibrateXGMs(data, rollingWindow=200, plot=False):
''' Calibrate the fast (pulse-resolved) signals of the XTD10 and SCS XGM
(read in intensityTD property) to the respective slow ion signal
(photocurrent read by Keithley, channel 'pulseEnergy.photonFlux.value').
One has to take into account the possible signal created by SASE1 pulses. In the
tunnel, this signal is usually large enough to be read by the XGM and the relative
contribution C of SASE3 pulses to the overall signal is computed.
In the tunnel, the calibration F is defined as:
F = E_slow / E_fast_avg, where
E_fast_avg is the rolling average (with window rollingWindow) of the fast signal.
In SCS XGM, the signal from SASE1 is usually in the noise, so we calculate the
average over the pulse-resolved signal of SASE3 pulses only and calibrate it to the
slow signal modulated by the SASE3 contribution:
F = (N1+N3) * E_avg * C/(N3 * E_fast_avg_sase3), where N1 and N3 are the number
of pulses in SASE1 and SASE3, E_fast_avg_sase3 is the rolling average (with window
rollingWindow) of the SASE3-only fast signal.
Inputs:
data: xarray Dataset
rollingWindow: length of running average to calculate E_fast_avg
plot: boolean, plot the calibration output
Output:
factors: numpy ndarray of shape 1 x 2 containing
[XTD10 calibration factor, SCS calibration factor]
'''
noSCS = noSA3 = False
sa3_calib_factor = None
scs_calib_factor = None
if 'SCS_XGM' not in data:
print('no SCS XGM data. Skipping calibration for SCS XGM')
noSCS = True
if 'SA3_XGM' not in data:
print('no SASE3 XGM data. Skipping calibration for SASE3 XGM')
noSA3 = True
if noSCS and noSA3:
return np.array([None, None])
start = 0
stop = None
npulses = data['npulses_sase3']
ntrains = npulses.shape[0]
# First, in case of change in number of pulses, locate a region where
# the number of pulses is maximum.
if not np.all(npulses == npulses[0]):
print('Warning: Number of pulses per train changed during the run!')
start = np.argmax(npulses.values)
stop = ntrains + np.argmax(npulses.values[::-1]) - 1
if stop - start < rollingWindow:
print('not enough consecutive data points with the largest number of pulses per train')
start += rollingWindow
stop = np.min((ntrains, stop+rollingWindow))
# Calibrate SASE3 XGM with all signal from SASE1 and SASE3
if not noSA3:
xgm_avg = data['SA3_XGM'].where(data['SA3_XGM'] != 1.0).mean(axis=1)
rolling_sa3_xgm = xgm_avg.rolling(trainId=rollingWindow).mean()
ratio = data['SA3_XGM_SLOW']/rolling_sa3_xgm
sa3_calib_factor = ratio[start:stop].mean().values
print('calibration factor SA3 XGM: %f'%sa3_calib_factor)
# Calibrate SCS XGM with SASE3-only contribution
sa3contrib = saseContribution(data, 'sase3', 'SA3_XGM')
302
303
304
305
306
307
308
309
310
311
312
313
314
315
316
317
318
319
320
321
322
323
324
325
326
327
328
329
330
331
332
333
334
335
336
337
338
339
340
341
342
343
if not noSCS:
scs_sase3_fast = selectSASEinXGM(data, 'sase3', 'SCS_XGM').mean(axis=1)
meanFast = scs_sase3_fast.rolling(trainId=rollingWindow).mean()
ratio = ((data['npulses_sase3']+data['npulses_sase1']) *
data['SCS_XGM_SLOW'] * sa3contrib) / (meanFast * data['npulses_sase3'])
scs_calib_factor = ratio[start:stop].median().values
print('calibration factor SCS XGM: %f'%scs_calib_factor)
if plot:
plt.figure(figsize=(8,8))
plt.subplot(211)
plt.title('E[uJ] = %.2f x IntensityTD' %(sa3_calib_factor))
plt.plot(data['SA3_XGM_SLOW'], label='SA3 slow', color='C1')
plt.plot(rolling_sa3_xgm*sa3_calib_factor,
label='SA3 fast signal rolling avg', color='C4')
plt.ylabel('Energy [uJ]')
plt.xlabel('train in run')
plt.legend(loc='upper left', fontsize=10)
plt.twinx()
plt.plot(xgm_avg*sa3_calib_factor, label='SA3 fast signal train avg', alpha=0.2, color='C4')
plt.ylabel('Calibrated SA3 fast signal [uJ]')
plt.legend(loc='lower right', fontsize=10)
plt.subplot(212)
plt.title('E[uJ] = %.2f x HAMP' %scs_calib_factor)
plt.plot(data['SCS_XGM_SLOW'], label='SCS slow (all SASE)', color='C0')
slow_avg_sase3 = data['SCS_XGM_SLOW']*(data['npulses_sase1']
+data['npulses_sase3'])*sa3contrib/data['npulses_sase3']
plt.plot(slow_avg_sase3, label='SCS slow (SASE3 only)', color='C1')
plt.plot(meanFast*scs_calib_factor, label='SCS HAMP rolling avg', color='C2')
plt.ylabel('Energy [uJ]')
plt.xlabel('train in run')
plt.legend(loc='upper left', fontsize=10)
plt.twinx()
plt.plot(scs_sase3_fast*scs_calib_factor, label='SCS HAMP train avg', alpha=0.2, color='C2')
plt.ylabel('Calibrated HAMP signal [uJ]')
plt.legend(loc='lower right', fontsize=10)
plt.tight_layout()
return np.array([sa3_calib_factor, scs_calib_factor])
Laurent Mercadier
committed
def mcpPeaks(data, intstart, intstop, bkgstart, bkgstop, mcp=1, t_offset=None, npulses=None):
''' Computes peak integration from raw MCP traces.
Inputs:
data: xarray Dataset containing MCP raw traces (e.g. 'MCP1raw')
intstart: trace index of integration start
intstop: trace index of integration stop
bkgstart: trace index of background start
bkgstop: trace index of background stop
mcp: MCP channel number
Laurent Mercadier
committed
t_offset: index separation between two pulses
Laurent Mercadier
committed
npulses: number of pulses
Output:
results: DataArray with dims trainId x max(sase3 pulses)*1MHz/intra-train rep.rate
'''
keyraw = 'MCP{}raw'.format(mcp)
if keyraw not in data:
raise ValueError("Source not found: {}!".format(keyraw))
if npulses is None:
Laurent Mercadier
committed
npulses = int(data['npulses_sase3'].max().values)
sa3 = data['sase3'].where(data['sase3']>1)
if npulses > 1:
step = sa3.where(data['npulses_sase3']>1, drop=True)[0,:2].values
step = int(step[1] - step[0])
if t_offset is None:
t_offset = 440 * step
else:
if t_offset is None:
t_offset = 1
results = xr.DataArray(np.empty((sa3.shape[0], npulses)), coords=sa3.coords,
dims=['trainId', 'MCP{}fromRaw'.format(mcp)])
for i in range(npulses):
a = intstart + t_offset*i
b = intstop + t_offset*i
bkga = bkgstart + t_offset*i
bkgb = bkgstop + t_offset*i
bg = np.outer(np.median(data[keyraw][:,bkga:bkgb], axis=1), np.ones(b-a))
results[:,i] = np.trapz(data[keyraw][:,a:b] - bg, axis=1)
return results
def getTIMapd(data, mcp=1, use_apd=True, intstart=None, intstop=None,
Laurent Mercadier
committed
bkgstart=None, bkgstop=None, t_offset=None, npulses=None):
''' Extract peak-integrated data from TIM where pulses are from SASE3 only.
If use_apd is False it calculates integration from raw traces.
The missing values, in case of change of number of pulses, are filled
with NaNs.
data: xarray Dataset containing MCP raw traces (e.g. 'MCP1raw')
intstart: trace index of integration start
intstop: trace index of integration stop
bkgstart: trace index of background start
bkgstop: trace index of background stop
t_offset: index separation between two pulses
mcp: MCP channel number
npulses: number of pulses to compute
Output:
tim: DataArray of shape trainId only for SASE3 pulses x N
with N=max(number of pulses per train)
'''
Laurent Mercadier
committed
sa3 = data['sase3'].where(data['sase3']>1, drop=True)
npulses_sa3 = data['npulses_sase3']
maxpulses = int(npulses_sa3.max().values)
step = 1
if maxpulses > 1:
step = sa3.where(data['npulses_sase3']>1, drop=True)[0,:2].values
step = int(step[1] - step[0])
if use_apd:
Laurent Mercadier
committed
apd = data['MCP{}apd'.format(mcp)]
initialDelay = data.attrs['run'].get_array(
'SCS_UTC1_ADQ/ADC/1', 'board1.apd.channel_0.initialDelay.value')[0].values
upperLimit = data.attrs['run'].get_array(
'SCS_UTC1_ADQ/ADC/1', 'board1.apd.channel_0.upperLimit.value')[0].values
nsamples = upperLimit - initialDelay
npulses_per_apd = int(nsamples/440)
sa3 /= npulses_per_apd
Laurent Mercadier
committed
apd = mcpPeaks(data, intstart, intstop, bkgstart, bkgstop, mcp=mcp,
t_offset=t_offset, npulses=npulses)
sa3 /= step
sa3 -= sa3[:,0]
sa3 = sa3.astype(int)
if np.all(npulses_sa3 == npulses_sa3[0]):
tim = apd[:, sa3[0].values]
return tim
Laurent Mercadier
committed
stride = 1
if use_apd:
stride = np.max([stride,int(step/npulses_per_apd)])
diff = npulses_sa3.diff(dim='trainId')
#only keep trainIds where a change occured:
diff = diff.where(diff != 0, drop=True)
#get a list of indices where a change occured:
idx_change = np.argwhere(np.isin(npulses_sa3.trainId.values,
diff.trainId.values, assume_unique=True))[:,0]
#add index 0 to get the initial pulse number per train:
idx_change = np.insert(idx_change, 0, 0)
tim = None
for i,idx in enumerate(idx_change):
if npulses_sa3[idx]==0:
continue
if i==len(idx_change)-1:
l = None
else:
l = idx_change[i+1]
b = npulses_sa3[idx].values
Laurent Mercadier
committed
temp = apd[idx:l,:maxpulses*stride:stride].copy()
temp[:,b:] = np.NaN
if tim is None:
tim = temp
else:
tim = xr.concat([tim, temp], dim='trainId')
return tim
def calibrateTIM(data, rollingWindow=200, mcp=1, plot=False, use_apd=True, intstart=None,
Laurent Mercadier
committed
intstop=None, bkgstart=None, bkgstop=None, t_offset=None, npulses_apd=None):
Laurent Mercadier
committed
''' Calibrate TIM signal (Peak-integrated signal) to the slow ion signal of SCS_XGM
(photocurrent read by Keithley, channel 'pulseEnergy.photonFlux.value').
The aim is to find F so that E_tim_peak[uJ] = F x TIM_peak. For this, we want to
match the SASE3-only average TIM pulse peak per train (TIM_avg) to the slow XGM
signal E_slow.
Since E_slow is the average energy per pulse over all SASE1 and SASE3
pulses (N1 and N3), we first extract the relative contribution C of the SASE3 pulses
by looking at the pulse-resolved signals of the SA3_XGM in the tunnel.
There, the signal of SASE1 is usually strong enough to be above noise level.
Let TIM_avg be the average of the TIM pulses (SASE3 only).
The calibration factor is then defined as: F = E_slow * C * (N1+N3) / ( N3 * TIM_avg ).
If N3 changes during the run, we locate the indices for which N3 is maximum and define
a window where to apply calibration (indices start/stop).
Warning: the calibration does not include the transmission by the KB mirrors!
Inputs:
data: xarray Dataset
rollingWindow: length of running average to calculate TIM_avg
Laurent Mercadier
committed
mcp: MCP channel
plot: boolean. If True, plot calibration results.
Laurent Mercadier
committed
use_apd: boolean. If False, the TIM pulse peaks are extract from raw traces using
getTIMapd
intstart: trace index of integration start
intstop: trace index of integration stop
bkgstart: trace index of background start
bkgstop: trace index of background stop
t_offset: index separation between two pulses
npulses_apd: number of pulses
Output:
F: float, TIM calibration factor.
'''
start = 0
stop = None
npulses = data['npulses_sase3']
ntrains = npulses.shape[0]
Laurent Mercadier
committed
if not np.all(npulses == npulses[0]):
start = np.argmax(npulses.values)
stop = ntrains + np.argmax(npulses.values[::-1]) - 1
if stop - start < rollingWindow:
print('not enough consecutive data points with the largest number of pulses per train')
start += rollingWindow
stop = np.min((ntrains, stop+rollingWindow))
filteredTIM = getTIMapd(data, mcp, use_apd, intstart, intstop, bkgstart, bkgstop, t_offset, npulses_apd)
sa3contrib = saseContribution(data, 'sase3', 'SA3_XGM')
Laurent Mercadier
committed
avgFast = filteredTIM.mean(axis=1).rolling(trainId=rollingWindow).mean()
ratio = ((data['npulses_sase3']+data['npulses_sase1']) *
data['SCS_XGM_SLOW'] * sa3contrib) / (avgFast*data['npulses_sase3'])
F = float(ratio[start:stop].median().values)
515
516
517
518
519
520
521
522
523
524
525
526
527
528
529
530
531
532
533
534
535
536
537
538
539
540
541
542
543
544
545
546
547
548
549
550
551
552
553
554
555
556
557
558
559
560
561
562
563
564
565
566
567
568
569
570
571
572
573
574
575
576
577
578
579
if plot:
fig = plt.figure(figsize=(8,5))
ax = plt.subplot(211)
ax.set_title('E[uJ] = {:2e} x TIM (MCP{})'.format(F, mcp))
ax.plot(data['SCS_XGM_SLOW'], label='SCS XGM slow (all SASE)', color='C0')
slow_avg_sase3 = data['SCS_XGM_SLOW']*(data['npulses_sase1']
+data['npulses_sase3'])*sa3contrib/data['npulses_sase3']
ax.plot(slow_avg_sase3, label='SCS XGM slow (SASE3 only)', color='C1')
ax.plot(avgFast*F, label='Calibrated TIM rolling avg', color='C2')
ax.legend(loc='upper left', fontsize=8)
ax.set_ylabel('Energy [$\mu$J]', size=10)
ax.plot(filteredTIM.mean(axis=1)*F, label='Calibrated TIM train avg', alpha=0.2, color='C9')
ax.legend(loc='best', fontsize=8, ncol=2)
plt.xlabel('train in run')
ax = plt.subplot(234)
xgm_fast = selectSASEinXGM(data)
ax.scatter(filteredTIM, xgm_fast, s=5, alpha=0.1)
fit, cov = np.polyfit(filteredTIM.values.flatten(),xgm_fast.values.flatten(),1, cov=True)
y=np.poly1d(fit)
x=np.linspace(filteredTIM.min(), filteredTIM.max(), 10)
ax.plot(x, y(x), lw=2, color='r')
ax.set_ylabel('Raw HAMP [$\mu$J]', size=10)
ax.set_xlabel('TIM (MCP{}) signal'.format(mcp), size=10)
ax.annotate(s='y(x) = F x + A\n'+
'F = %.3e\n$\Delta$F/F = %.2e\n'%(fit[0],np.abs(np.sqrt(cov[0,0])/fit[0]))+
'A = %.3e'%fit[1],
xy=(0.5,0.6), xycoords='axes fraction', fontsize=10, color='r')
print('TIM calibration factor: %e'%(F))
ax = plt.subplot(235)
ax.hist(filteredTIM.values.flatten()*F, bins=50, rwidth=0.8)
ax.set_ylabel('number of pulses', size=10)
ax.set_xlabel('Pulse energy MCP{} [uJ]'.format(mcp), size=10)
ax.set_yscale('log')
ax = plt.subplot(236)
if not use_apd:
pulseStart = intstart
pulseStop = intstop
else:
pulseStart = data.attrs['run'].get_array(
'SCS_UTC1_ADQ/ADC/1', 'board1.apd.channel_0.pulseStart.value')[0].values
pulseStop = data.attrs['run'].get_array(
'SCS_UTC1_ADQ/ADC/1', 'board1.apd.channel_0.pulseStop.value')[0].values
if 'MCP{}raw'.format(mcp) not in data:
tid, data = data.attrs['run'].train_from_index(0)
trace = data['SCS_UTC1_ADQ/ADC/1:network']['digitizers.channel_1_D.raw.samples']
print('no raw data for MCP{}. Loading trace from MCP1'.format(mcp))
label_trace='MCP1 Voltage [V]'
else:
trace = data['MCP{}raw'.format(mcp)][0]
label_trace='MCP{} Voltage [V]'.format(mcp)
ax.plot(trace[:pulseStop+25], 'o-', ms=2, label='trace')
ax.axvspan(pulseStart, pulseStop, color='C2', alpha=0.2, label='APD region')
ax.axvline(pulseStart, color='gray', ls='--')
ax.axvline(pulseStop, color='gray', ls='--')
ax.set_xlim(pulseStart - 25, pulseStop + 25)
ax.set_ylabel(label_trace, size=10)
ax.set_xlabel('sample #', size=10)
ax.legend(fontsize=8)
plt.tight_layout()
return F
Laurent Mercadier
committed
''' TIM calibration table
Dict with key= photon energy and value= array of polynomial coefficients for each MCP (1,2,3).
The polynomials correspond to a fit of the logarithm of the calibration factor as a function
of MCP voltage. If P is a polynomial and V the MCP voltage, the calibration factor (in microjoule
per APD signal) is given by -exp(P(V)).
This table was generated from the calibration of March 2019, proposal 900074, semester 201930,
runs 69 - 111 (Ni edge): https://in.xfel.eu/elog/SCS+Beamline/2323
runs 113 - 153 (Co edge): https://in.xfel.eu/elog/SCS+Beamline/2334
runs 163 - 208 (Fe edge): https://in.xfel.eu/elog/SCS+Beamline/2349
'''
tim_calibration_table = {
705.5: np.array([
[-6.85344690e-12, 5.00931986e-08, -1.27206912e-04, 1.15596821e-01, -3.15215367e+01],
[ 1.25613942e-11, -5.41566381e-08, 8.28161004e-05, -7.27230153e-02, 3.10984925e+01],
[ 1.14094964e-12, 7.72658935e-09, -4.27504907e-05, 4.07253378e-02, -7.00773062e+00]]),
779: np.array([
[ 4.57610777e-12, -2.33282497e-08, 4.65978738e-05, -6.43305156e-02, 3.73958623e+01],
[ 2.96325102e-11, -1.61393276e-07, 3.32600044e-04, -3.28468195e-01, 1.28328844e+02],
[ 1.14521506e-11, -5.81980336e-08, 1.12518434e-04, -1.19072484e-01, 5.37601559e+01]]),
851: np.array([
[ 3.15774215e-11, -1.71452934e-07, 3.50316512e-04, -3.40098861e-01, 1.31064501e+02],
[5.36341958e-11, -2.92533156e-07, 6.00574534e-04, -5.71083140e-01, 2.10547161e+02],
[ 3.69445588e-11, -1.97731342e-07, 3.98203522e-04, -3.78338599e-01, 1.41894119e+02]])
}
Laurent Mercadier
committed
def timFactorFromTable(voltage, photonEnergy, mcp=1):
''' Returns an energy calibration factor for TIM integrated peak signal (APD)
according to calibration from March 2019, proposal 900074, semester 201930,
runs 69 - 111 (Ni edge): https://in.xfel.eu/elog/SCS+Beamline/2323
runs 113 - 153 (Co edge): https://in.xfel.eu/elog/SCS+Beamline/2334
runs 163 - 208 (Fe edge): https://in.xfel.eu/elog/SCS+Beamline/2349
Uses the tim_calibration_table declared above.
Inputs:
voltage: MCP voltage in volts.
photonEnergy: FEL photon energy in eV. Calibration factor is linearly
interpolated between the known values from the calibration table.
mcp: MCP channel (1, 2, or 3).
Output:
f: calibration factor in microjoule per APD signal
'''
energies = np.sort([key for key in tim_calibration_table])
if photonEnergy > energies.max():
photonEnergy = energies.max()
elif photonEnergy < energies.min():
photonEnergy = energies.min()
else:
idx = np.searchsorted(energies, photonEnergy) - 1
polyA = np.poly1d(tim_calibration_table[energies[idx]][mcp-1])
polyB = np.poly1d(tim_calibration_table[energies[idx+1]][mcp-1])
fA = -np.exp(polyA(voltage))
fB = -np.exp(polyB(voltage))
f = fA + (fB-fA)/(energies[idx+1]-energies[idx])*(photonEnergy - energies[idx])
return f
poly = np.poly1d(tim_calibration_table[photonEnergy][mcp-1])
f = -np.exp(poly(voltage))
return f