Transient reduction pipeline: Difference between revisions
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== Processing Steps == | == Processing Steps == | ||
1. Read the data from the ASDM file converting to a Measurement Set with | 1. Read the data from the ASDM file converting to a Measurement Set with <tt>importevla</tt>. Apply basic flagging operations (zeros, shadowing) here. | ||
<source lang="python"> | <source lang="python"> | ||
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num_chan=tb.getcol("NUM_CHAN") | num_chan=tb.getcol("NUM_CHAN") | ||
tb.close(spw_table) | tb.close(spw_table) | ||
freq=freq_list[0] | freq=freq_list[0] | ||
if (1E9 < freq) and (freq < 2E9): | if (1E9 < freq) and (freq < 2E9): | ||
Line 163: | Line 164: | ||
wavelength=c/freq | wavelength=c/freq | ||
primary_beam=(1.02*wavelength/D)*degrad # HPBW, from Napier (1999) | primary_beam=(1.02*wavelength/D)*degrad # HPBW, from Napier (1999) | ||
FoV=(primary_beam/math.sqrt(2))*arcsecond_deg | |||
tb.open(msname) | tb.open(msname) | ||
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############################## | ############################## | ||
# How much time-average | # How much time-average smearing can be tolerated? | ||
# Assume no more than time_smearing_loss peak | # Assume no more than time_smearing_loss peak | ||
# intensity loss over half of | # intensity loss over half of primary beam. | ||
# Follow Section 2 of Bridle | # Follow Section 2 of Bridle | ||
# & Schwab (1999). | # & Schwab (1999). | ||
# | # | ||
time_smearing_loss=0.01 | time_smearing_loss=0.01 | ||
tau=math.sqrt(time_smearing_loss*1E9)*(synthesized_beam/FoV) | tau=math.sqrt(time_smearing_loss*1E9)*(synthesized_beam/FoV) | ||
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tau=arbitrary_maximum | tau=arbitrary_maximum | ||
dt=interval | dt=min(interval) | ||
# tau is allowed value, dt is actual (minimum) | # tau is allowed value, dt is actual (minimum) | ||
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<source lang="python"> | <source lang="python"> | ||
Bcaltable=ASDM_name + '.B1' | Bcaltable=ASDM_name + '.B1' | ||
Gcaltable=ASDM_name + '.G0' | |||
gaincal(vis=outmsname,caltable=Gcaltable, | |||
field=sources['acal'], | |||
solint='int',refant=refant, | |||
solnorm=T,calmode='p',minsnr=5) | |||
bandpass(vis=outmsname,caltable=Bcaltable, | bandpass(vis=outmsname,caltable=Bcaltable, | ||
field=sources['acal'], | field=sources['acal'], | ||
solint='inf',combine='scan',refant=refant, | solint='inf',combine='scan',refant=refant, | ||
solnorm=T, | solnorm=T, | ||
gaintable=[Gcaltable]) | |||
</source> | </source> | ||
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gaincal(vis=outmsname,caltable=Gcaltable, | gaincal(vis=outmsname,caltable=Gcaltable, | ||
field=sources['acal'], | field=sources['acal'], | ||
solint='inf',refant=refant, | solint='inf',combine='scan',refant=refant, | ||
minsnr=5, | minsnr=5, | ||
gaintable=[Bcaltable]) | |||
gaintable=Bcaltable) | |||
gaincal(vis=outmsname,caltable=Gcaltable, | gaincal(vis=outmsname,caltable=Gcaltable, | ||
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solint='inf',refant=refant, | solint='inf',refant=refant, | ||
minsnr=5, | minsnr=5, | ||
append=T, | append=T, | ||
gaintable=Bcaltable) | gaintable=[Bcaltable]) | ||
</source> | </source> | ||
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fluxscale(vis=outmsname,caltable=Gcaltable,fluxtable=fluxtable, | fluxscale(vis=outmsname,caltable=Gcaltable,fluxtable=fluxtable, | ||
reference=sources['acal'], | reference=sources['acal'], | ||
transfer=sources['pcal'] | transfer=sources['pcal']) | ||
applycal(vis=outmsname, | applycal(vis=outmsname, | ||
field=sources['pcal'], | field=sources['pcal'], | ||
gaintable=[Bcaltable, Gcaltable]) | gaintable=[Bcaltable, Gcaltable], | ||
gainfield=[' ', sources['pcal']], | |||
calwt=F) | |||
applycal(vis=outmsname, | applycal(vis=outmsname, | ||
field=sources['target'], | field=sources['target'], | ||
gaintable=[Bcaltable, Gcaltable]) | gaintable=[Bcaltable, Gcaltable], | ||
gainfield=[' ', sources['pcal']], | |||
calwt=F) | |||
</source> | </source> | ||
Revision as of 23:09, 16 June 2010
Transient Reduction Pipeline
2010 June 16 - T. Joseph W. Lazio
There are a class of observations for which only relatively simple data reduction steps are needed. One such example is that of transient observations, which are typically conducted in continuum mode and for which one is merely trying to determine a flux density of an essentially unresolved or only partially resolved source. This guide describes the steps in such a pipeline.
In order to process these data in a semi-automatic fashion, certain assumptions are made
- Data stored as an Archive Science Data Model (ASDM) file on disk.
- Sources, listed in order of appearance, are structured as Option A or Option B
- Option A: phase calibrator, target source, amplitude calibrator
- Option B: amplitude calibrator, phase calibrator, target source
This guide should be set up so that a pipeline script can be extracted from it.
Warning: This guide was written at the time when the EVLA was still in its commissioning phase. As the instrument matures, specific steps taken here may need to be adjusted. Caveat emptor. Possible issues include
- calwt=F because at the time of writing the EVLA is not reporting accurate weights (though I believe that this has a stronger effect on extended sources rather than compact sources);
- the pipeline assumes the same number of channels per spectral window;
- the pipeline assumes that the first scan is a dummy scan, as such is required at the time of writing.
User Input
0. Initial set up, advice and warnings, and sanity checks.
# In CASA
import os.path, math
#
Version='v. 0.1 TJWL 2010-06-16'
CalModels='/home/casa/data/nrao/VLA/CalModels'
c=2.99792458E8
D=24.5
degrad=180/pi
arcsecond_deg=3600
#
print " "
print "EVLA Transient Reduction Pipeline"
print " "
print Version
print " "
print "Warning: This script was written at the time that the"
print "EVLA was undergoing commissioning. Details may change."
print "Caveat emptor!"
print " "
print "Assumption: Data stored as an ALMA Science Data Model (ASDM)"
print " file on disk."
print " "
print "Assumption: Sources, listed in order of appearance, are structured"
print " as Option A or Option B"
print " Option A: phase calibrator"
print " target source"
print " amplitude calibrator"
print " "
print " Option B: amplitude calibrator"
print " phase calibrator"
print " target source"
print " "
#
print "Assumption: Calibrator model files stored in "
print CalModels
if not os.path.isdir(CalModels):
raise IOError('Calibrator model files missing? Stopping.')
#
print " "
acal_std_name = {}
acal_std_name['3C286'] = frozenset(['3C286','3C 286',
'1328+30','1328+307','B1328+307','B1328+30',
'1331+305','J1331+305','J1331+3030'])
acal_std_name['3C138'] = frozenset(['3C138','3C 138',
'0518+16','0518+165','0518+1635','B0518+16','B0518+165','B0518+1635',
'0521+166','0521+1638','J0521+166','J0521+1638'])
acal_std_name['3C147'] = frozenset(['3C147','3C 147',
'0538+49','0538+498','0538+4949','B0538+49','B0538+498','B0538+4949',
'0542+498','0542+4951','J0542+498','J0542+4951'])
acal_std_name['3C48'] = frozenset(['3C48','3C 48',
'0134+32','0134+329','0134+3254','B0134+32','B0134+329','B0134+3254',
'0137+331','0137+3309','J0137+331','J0137+3309'])
1. Obtain the name of the ASDM file, use it to construct the Measurement Set name.
# In CASA
ASDM_name=raw_input('ASDM file name:')
msname=ASDM_name+'.ms'
2. Determine the order in which sources appear in the observation.
# In CASA
obs_structure=raw_input('Structure of observations [A|B]:')
if obs_structure == 'A':
sources = {'acal':'2', 'pcal':'0', 'target':'1'}
elif obs_structure == 'B':
sources = {'acal':'0', 'pcal':'1', 'target':'2'}
3. Reference antenna. (Should be able to determine this from the measurement set?!)
# In CASA
refant=raw_input('Enter desired reference antenna [e.g., ea21]: ')
Processing Steps
1. Read the data from the ASDM file converting to a Measurement Set with importevla. Apply basic flagging operations (zeros, shadowing) here.
importevla(asdm=ASDM_name, vis=msname,
flagzero=True, flagpol=True, shadow=True)
2. Flag first (dummy) scan.
flagdata(vis=msname,
mode='manualflag',selectdata=T, scan='1')
3. Flag first 10 seconds of each scan.
flagdata(vis=msname,
mode='quack',quackinterval=10,quackmode='beg',
selectdata=F)
4. Extract various useful quantities from the data.
hdvalue=vishead(vis=msname, mode='get',
hdkey='field', hdindex=sources['acal'])
acal_name=hdvalue[0]
spw_table=msname + '/SPECTRAL_WINDOW'
tb.open(spw_table)
freq_list=tb.getcol("REF_FREQUENCY")
channel_width=tb.getcol("CHAN_WIDTH")
num_chan=tb.getcol("NUM_CHAN")
tb.close(spw_table)
freq=freq_list[0]
if (1E9 < freq) and (freq < 2E9):
band = 'L'
elif (2E9 < freq) and (freq < 4E9):
band = 'S'
elif (4E9 < freq) and (freq < 8E9):
band='C'
elif (8E9 < freq) and (freq < 12E9):
band='X'
elif (12E9 < freq) and (freq < 40E9):
band = 'K'
elif freq > 40E9:
band = 'Q'
print "Observations are determined to be in the ", band, " band.\n"
wavelength=c/freq
primary_beam=(1.02*wavelength/D)*degrad # HPBW, from Napier (1999)
FoV=(primary_beam/math.sqrt(2))*arcsecond_deg
tb.open(msname)
uvw=tb.getcol('UVW')
interval=tb.getcol('INTERVAL')
tb.close(msname)
b=[]
for u, v, w in zip(uvw[0], uvw[1], uvw[2]):
b.append(math.sqrt(u*u+v*v)/wavelength)
bmax=max(b)
# HPBW, synthesized beam,
# from Bridle & Schwab (1999)
synthesized_beam=(1.2/bmax)*degrad*arcsecond_deg
##############################
# How much time-average smearing can be tolerated?
# Assume no more than time_smearing_loss peak
# intensity loss over half of primary beam.
# Follow Section 2 of Bridle
# & Schwab (1999).
#
time_smearing_loss=0.01
tau=math.sqrt(time_smearing_loss*1E9)*(synthesized_beam/FoV)
arbitrary_maximum=30
if tau > arbitrary_maximum:
tau=arbitrary_maximum
dt=min(interval)
# tau is allowed value, dt is actual (minimum)
# (could be an issue if baseline-dependent
# correlator accumulation used)
# make sure that tau is an integer
# multiple of dt
#
tau=dt*math.floor(tau/dt)
if tau < dt:
tau=dt
print "Data will be averaged in time."
print "Original time sampling [s]: ", dt
print "Averaging time [s]: ", tau
print " "
##############################
# How much bandwidth
# smearing can be tolerated?
# Assume no more than band_smearing_loss peak
# intensity loss over half of
# primary beam.
# Follow Section 1 of Bridle
# & Schwab (1999).
# Assume square bandpass, no
# taper, expand resulting
# sine integral to lowest order
#
band_smearing_loss=0.01
eta_band=3.79
delta_nu=freq*(2/eta_band)*(synthesized_beam/FoV)*math.sqrt(18*band_smearing_loss)
# delta_nu is allowed value,
# figure out even divisibles of the actual
# value, stored in num_chan that is smaller than
# delta_nu
# potential bug if uneven channel widths
# used in different spectral windows
dnu=channel_width[0][0]
nchan_log2=math.log(num_chan[0],2)
for i in range(int(nchan_log2-1), 0, -1):
if (dnu*math.pow(2,i)) < delta_nu:
nchav=math.pow(2,i)
break
if nchav < 1:
nchav=1
print "Data will be averaged in frequency."
print "Original channel width [kHz]: ", min(channel_width[0])/1E3
print "Averaged channel width [kHz]: ", (nchav*min(channel_width[0]))/1E3
print "Number of channels: ", nchav
5. Compress data for faster processing.
outmsname=ASDM_name+'_split.ms'
tave='%.fs'%tau
split(vis=msname,outputvis=outmsname,
datacolumn='data',
timebin=tave,width=int(nchav))
6. Set flux density of amplitude calibrator.
Need some heuristics here. Also could be an issue if the frequency setting is such that one should use a model image at a different band than one is observing, e.g., observing near the top of the C band where an X band model might be more appropriate.
for tstname in acal_std_name.keys():
if acal_name in acal_std_name[tstname]:
modimage=tstname
modimage=CalModels + '/' + modimage + '_' + band + '.im'
setjy(vis=outmsname,field=sources['acal'],modimage=modimage)
7. Quick-n-dirty bandpass
Bcaltable=ASDM_name + '.B1'
Gcaltable=ASDM_name + '.G0'
gaincal(vis=outmsname,caltable=Gcaltable,
field=sources['acal'],
solint='int',refant=refant,
solnorm=T,calmode='p',minsnr=5)
bandpass(vis=outmsname,caltable=Bcaltable,
field=sources['acal'],
solint='inf',combine='scan',refant=refant,
solnorm=T,
gaintable=[Gcaltable])
8. amplitude and phase calibration
Gcaltable=ASDM_name + '.G1'
gaincal(vis=outmsname,caltable=Gcaltable,
field=sources['acal'],
solint='inf',combine='scan',refant=refant,
minsnr=5,
gaintable=[Bcaltable])
gaincal(vis=outmsname,caltable=Gcaltable,
field=sources['pcal'],
solint='inf',refant=refant,
minsnr=5,
append=T,
gaintable=[Bcaltable])
9. Apply calibration.
fluxtable=ASDM_name + '.flux1'
fluxscale(vis=outmsname,caltable=Gcaltable,fluxtable=fluxtable,
reference=sources['acal'],
transfer=sources['pcal'])
applycal(vis=outmsname,
field=sources['pcal'],
gaintable=[Bcaltable, Gcaltable],
gainfield=[' ', sources['pcal']],
calwt=F)
applycal(vis=outmsname,
field=sources['target'],
gaintable=[Bcaltable, Gcaltable],
gainfield=[' ', sources['pcal']],
calwt=F)
10. Form target source measurement set.
hdvalue=vishead(vis=msname, mode='get',
hdkey='field', hdindex=sources['target'])
target_name=hdvalue[0]
targetms=target_name + '.ms'
split(vis=outmsname,outputvis=targetms,
datacolumn='corrected',
field=sources['target'])
11. Image and CLEAN.
imagename=target_name + '.im'
cells='%.3farcsec'%(synthesized_beam/4)
clean(vis=targetms,imagename=imagename,
mode='mfs',
niter=300,
psfmode='clark',
imagermode='csclean',
imsize=[1024,1024],cell=cells,
stokes='IV',
weighting='briggs',robust=-1)