LArIAT Calibration with Stopping Tracks
- LArTPC Calibration & Reconstruction Workshop
LArIAT Calibration with Stopping Tracks LArTPC Calibration & - - PowerPoint PPT Presentation
LArIAT Calibration with Stopping Tracks LArTPC Calibration & Reconstruction Workshop December 10-11, 2018 Jen Raaf LArIAT TPC Caveats: Small! Tabletop-sized, and so does not have some of the same challenges
¤ Shorter wires à lower noise levels ¤ Shorter drift distance à less diffusion and less sensitivity to impurities
¤ Single pass through filtration system to remove H2O and O2 before filling
gets topped up every few hours ¤ Because of this, LArIAT sees a much larger range of argon (im)purity than most other LArTPC experiments
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NB: LArIAT uses BNL v4* LArASICs hosted on a cold front-end motherboard designed at MSU (not shown in this image)
47 cm 40 cm 9 c m For Run-I and Run-II:
¤ ASIC response
¤ Check that gains & shaping times of all channels are uniform via calibrated input pulses
¤ Wire-to-wire variations
¤ Use crossing beam MIPs (at ~constant drift time) to check/calibrate variations in charge collection response seen from wire to wire.
¤ Electron lifetime correction
¤ LArIAT does not recirculate & repurify its argon. If we put dirty argon into the cryostat, we just have to correct for it …
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LArIAT Run-I Preliminary Filter regeneration HV Drift Studies Filter regeneration LArIAT Run-II Preliminary
¤ Beam particles
¤ Use beamline instrumentation to ID particle types entering the TPC, and to measure their momenta ¤ Measure hit amplitude (in ADC counts), for clean samples of particles identified by beamline instrumentation ¤ Conversion from ADCs to charge via an electronic calibration factor (determined at ASIC design stage & measured on test bench). Not discussed here. ¤ Convert charge to energy, assuming Modified Box recombination model with parameters from ArgoNeuT best fit ¤ Tune calorimetry constant to make dE/dx vs. momentum agree with Bethe- Bloch expectation ¤ This method is susceptible to biases in beamline momentum measurement, but we use 100 MeV/c bins (much larger than uncertainty in momentum measurement)
¤ Cosmic muons
¤ Collect sample via light-based trigger (muon + delayed decay electron signal) ¤ Reconstruct TPC track energy loss vs. residual range ¤ Tune to achieve agreement with expectation
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Dipole Magnets Multi-Wire Proportional Chambers (MWPCs)
LArIAT TPC & cryostat Beamline spectrometer (MWPCs + bending magnets)
Upstream MWPCs Downstream MWPCs
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Dipole Magnets Multi-Wire Proportional Chambers (MWPCs)
LArIAT TPC & cryostat
m = p c c⋅TOF ℓ ⎛ ⎝ ⎜ ⎞ ⎠ ⎟
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LArIAT Data Preliminary
TOF
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¤ Measurements from the first 5 cm
momentum bin that is determined by the beamline spectrometer ¤ Fill a histogram with reconstructed dE/dx for each of the spacepoints in the first 5 cm of the track ¤ Repeat for every track in the data sample ¤ Tune value of CalAreaConstant to make momentum bins match as best possible with Bethe-Bloch dE/dx prediction
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WC4
¤ Keep only the cleanest beamline tracks
¤ One and only one hit in each of the 4 wire chambers
¤ Reconstructed track in TPC must match nicely with beamline track entry point
¤ Project wire chamber track trajectory to front face of TPC
¤ Track in TPC must be at least 10 cm long
¤ To eliminate electrons (reconstructed as many short tracks) ¤ To avoid including pion interaction points that could affect the dE/dx, we use only the first 12 spacepoints (~5 cm) for the calibration ¤ Momentum at the most upstream face of TPC is adjusted by a flat correction factor to account for energy lost while traversing material between the 4th (downstream) wire chamber and the entry point of the TPC
DSTOF
Halo veto Beam window WC4
Beam window “Excluder” Evacuated volume
3.2 cm “dead” LAr
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LArIAT Preliminary
¤ Fit Landau to data dE/dx distribution for each momentum bin of pion sample ¤ Adjust collection plane calorimetry constant until fit MPV matches Bethe-Bloch expected value at that momentum ¤ Choose calo constant that gives best agreement across full range of momentum bins ¤ Verify calibration by applying same calorimetry constants to kaon and proton samples à good agreement!
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LArIAT Preliminary
LArIAT Preliminary LArIAT Preliminary LArIAT Preliminary
¤ All Run-I with same calo constants ¤ All Run-II with same calo constants
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Run-I K+ Data Run-I K- Data Run-I 𝜌- Data
LArIAT Preliminary LArIAT Preliminary LArIAT Preliminary LArIAT Preliminary
¤ All Run-I with same calo constants ¤ All Run-II with same calo constants
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Run-I K+ Data Run-I K- Data Run-I 𝜌- Data
Run-I tuning sample
LArIAT Preliminary LArIAT Preliminary LArIAT Preliminary LArIAT Preliminary
Run-I test samples Run-II tuning sample Run-II test samples
¤ Michel electron sample
¤ For ~30 seconds after each beam spill, we collected cosmic ray triggers ¤ Trigger on light from muon and delayed coincidence of decay electron ¤ Reconstruct tracks in TPC ¤ GausHitFinder à TrajCluster à PMAlgTrack à Calorimetry ¤ Select events containing a single stopping 3D track ¤ Identify boundary between muon and electron by same technique as MicroBooNE (JINST 12 P09014 (2017)) ¤ Tune calorimetry constant via dE/dx vs. residual range of track
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¤ Start of Michel cluster based on hit charge and local linearity conditions; endpoint of muon track from PMAlgTrack ¤ Require separation, projected along 3D track direction to be < 2 mm
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For more details on reconstruction and uses of Michel electron sample, see W. Foreman’s talk earlier today.
LArIAT Preliminary Preliminary
¤ Vertical tracks = 90 degrees ¤ Parallel to E field = 0 degrees ¤ Distribution of angles matches well with ArgoNeuT sample used for parameterizing Modified Box model of recombination (see B. Baller talk)
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Preliminary Preliminary
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Preliminary
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dQ/dx [ADC/cm] = Ccal × dE/dx Wion × R(dE/dx, E)
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¤ Fit to find Ccal ¤ Recombination model parameters fixed to ArgoNeuT values ¤ Wion = 23.6 MeV (ionization energy) ¤ Consistent with results from beamline-based calibration
dQ/dx [ADC/cm] = Ccal × dE/dx Wion × R(dE/dx, E)
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One noisy channel in this run period (Run-IIIB), damaged during assembly of wire plane.
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¤ Correlated with LAr top-ups to cryostat (every ~4 hours) ¤ Suspect wire vibrations during turbulence of refill (valve open/pump on) ¤ Pedestal triggers very helpful in eliminating other hypotheses (e.g. beam- induced ASIC corruptions)
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¤ Tests everything in readout chain except small amount of electronics between ASIC and TPC (connector and input clamping diode) ¤ Simultaneous injection on all channels shown here (left) ¤ More useful is “walking pulser” runs (right), which allow checks for cross- talk and/or miscabling, also ASIC gain/shaping time variations
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¤ Use crossing MIPs to check/calibrate variations in charge collection response seen from wire to wire
¤ If using cosmics, this calibration would be tied together with the electron lifetime measurement ¤ In LArIAT, have the benefit of being able to decouple electron lifetime measurement from channel-specific variations using beam particles at “constant” drift distance
¤ Example: LArIAT Run-I had a misbehaving PMT that caused reduced charge collection efficiency, especially in the central wires of the TPC (where the PMT was located); fixed before Run-II.
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LArIAT Preliminary LArIAT Preliminary
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¤ Measure electron lifetime by slicing crossing tracks into bins of drift time, measuring attenuation of charge in bins farthest from anode planes compared to bins closest to anode planes
¤ Method used by ICARUS & LAPD ¤ Multiple tracks needed to achieve good measurement (laser would be great!) ¤ Choose size of time bins to have negligible variation in dQ/dx across bin width
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Fill MPVs, fit exponential to measure attenuation Get Landau MPV from fit to dQ/dx in each time bin Loop over many tracks, filling dQ/dx histograms for relevant time bins.
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LArIAT Run-I Preliminary Filter regeneration HV Drift Studies Filter regeneration LArIAT Run-II Preliminary
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¤ Fit PMT light timing distribution to extract slow component
¤ Agreement between the two measurements in region where both are sensitive ¤ Trend of light analysis agrees fairly well with expectation from WARP model (2010 JINST 5 P06003)
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Gas analyzer measurement Slow time component analysis