using mppcs for t2k fine grain detector
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Using MPPCs for T2K Fine Grain Detector Fabrice Retire (TRIUMF) - PowerPoint PPT Presentation

Using MPPCs for T2K Fine Grain Detector Fabrice Retire (TRIUMF) for the FGD group University of British Columbia, Kyoto University, University of Regina,TRIUMF and University of Victoria 1 T2K Fine Grain Detector MPPC Element of T2K


  1. Using MPPCs for T2K Fine Grain Detector Fabrice Retière (TRIUMF) for the FGD group University of British Columbia, Kyoto University, University of Regina,TRIUMF and University of Victoria 1

  2. T2K Fine Grain Detector MPPC � Element of T2K near detector � Active target for neutrino 1 mm Y11 fiber interaction � Elements • Plastic scintillator bar 0.96 mm (POPOP) � 2 meter long µ ν • Light collection with Wavelength Shifting fiber • Readout by Hamamatsu p MPPC • ~10,000 channels 2

  3. FGD physics requirements � 100% efficiency for MIP crossing a bar � Particle identification • By dE/dx for particle crossing the FGD • By range, especially for stopping protons � Large energy released (10 MIPs) • By detecting Michel positrons for stopping π + � Position resolution • Bar width & no information along the bar � Timing resolution • ~ 3ns per neutrino interaction for matching with photons in calorimeter 3

  4. MPPC basic Gain Delta V : 400pixel No.050/100 3 10 × 1400 parameters 1200 1000 15C � Gain > 2 10 5 20C 800 • i.e. 1PE = 2 10 5 e- 25C 600 � Way above typical electronics 400 69.5V noise 200 0.5 1 1.5 2 2.5 Delta V [V] � Photo-detection efficiency PDE Delta V : 400pixel No.050/100 2.2 • Comparable or better than PDE relative to PMT 2 1.8 PMT 1.6 � But need to measure PDE for 1.4 Cross-talk and 1.2 After-pulsing free proper wavelength 1 0.8 69.5V 0.6 0.5 1 1.5 2 2.5 Delta V [V] S. Gomi et al. (Kyoto University) 4

  5. Photo-electron per MIP MPPC fulfill requirements � Beam test at TRIUMF • 120 MeV/c particles � Electrons are minimum ionizing � Worst case scenario • No fiber mirroring • End of the bar � More than 10 direct PE even at 69.5V • No need to run at higher voltage � Issue of Fiber-MPPC coupling still being addressed • New coupler • 1.2x1.2 mm 2 MPPC M. Bryant (UBC), P.Kitching (TRIUMF), S. Yen (TRIUMF) 5

  6. MPPC fulfilling requirements � Quantum efficiency • For 100% efficiency need more than 10 PE per MIP � Go for at least 15 PEs per MIP � Energy resolution. Not directly a MPPC issue • Driven by photon statistics (~25% for 15 PE) � Increase quantum efficiency would help � Timing resolution. • Not a MPPC issue in principle (fast) � Dynamic range • 400 pixels provide more than 50 MIPs dynamic range due to saturation � Nuisances: Dark noise, cross-talk, after-pulsing 6

  7. Reading out MPPCs � Compromise between timing resolution and integration time • Desirable to measure all pulses continuously during beam spill (5 µ s) and about 2 muon decay constant (2.2 µ s) after spill • Chose a waveform digitization solution � Use the Switch Capacitor Array designed for Time Projection Chamber (AFTER ASIC) � Fairly slow shaper (100 ns rise time) � 50 MHz sampling frequency � 512 time bin ~ 10 µ s total integration time 7

  8. Waveforms from MPPC coupled to AFTER ASIC Laser beams ~5 PE ~20PE Dark noise hit Dark noise hit ~60 PE ~60 PE 8

  9. Fulfilling the dynamic range and energy resolution requirements � For calibration need � ASIC noise ~ 2,000 e- • MPPC gain ~ 5 10 5 to identify 1 PE peak • Noise set to 0.2 PE • 0.2 PE noise ⇒ attenuate by ~50 � Maximum dynamic � ASIC dynamic range range = 400 PE • After-pulsing may = 600 fC • Dynamic range 0.2 PE increase beyond 400 pixel to ~200 PE • Need another channel with higher attenuation 9

  10. Coupling AFTER ASIC to MPPC Values of R and C Charge sum are only indicative � Issues • Attenuation Charge pump � High/low input to ASIC 70 V • Low input capacitance R low = 0 Ω � Low electronic noise R bias ~ 100 k Ω • Noise from resistors C low = 1 pF • MPPC recovery MPPC AFTER 10-15 cm ASIC � Require small R bias with purely C dec = 1 nF R high = 0 Ω capacitive termination • Minimize reflections (50 Ω line) • Pulse shape C high = 10 pF DAC � Solution -5V to +5V • Not clear yet. Some answer R gnd = 10 k Ω from Spice simulations • Building a specific 8 channel C gnd = 40 pF prototype 10 D. Bishop, L. Kurchaninov, K. Mizouchi (TRIUMF)

  11. Pulse shape 70 V and recovery R gnd = 10 k Ω R bias 100 k Ω MPPC C gnd = 100 pF 10-15 cm C dec = 1 nF AFTER ASIC C high = 3.3 pF 100 pF to ground 11 N. Jain (Darmouth), and T. Lindner (UBC)

  12. Timing resolution � Obtained by fitting Configuration Resolution for MIP (20 PE) waveforms • Fit rising edge only Simulations + 3 ns � Source of fluctuations waveform fit • Photon arrival time � Fiber and scintillator Data + full 5 ns decay constants waveform fit � Waveform distortion • Dark noise 4 ± 1 ns Data + rising • After-pulsing edge fit � Need to measure after- pulsing to evaluate effect 12 T. Lindner, S. Oser (UBC)

  13. Beyond the gross features Estimating the MPPC Nuisances � Dark noise • Add pulses. Increase data size � But useful for gain calibration • At <500 kHz, does not affect timing and energy resolution � Cross-talk • Marginal worsening of energy resolution (if <20%) • Increase number of PE � May skew timing resolution � After-pulsing • Worsen timing resolution when fitting full waveform 13

  14. Measuring Dark noise, cross-talk and after-pulsing � Fast recovery biasing scheme: no resistance in series � Trigger on Dark noise hits (~0.3 PE threshold) � Use fast amplifier (CAEN N978) � Use 1 GHz digitizer (CAEN V1789) � Search for pulses • Extract MPPC*Amplifier response function • Search for pulses based on rise time + fall time + amplitude criteria • Fit by a superposition of response functions � Add more pulses if poor fit (partial pulse overlap) • Pulse finding is the main source of systematic errors 14

  15. Typical waveforms with after- pulsing test setup 1.06 PE @ 649 0.96 PE @ 653 Pulse adde 0.90 PE @ 669 3.21 PE @ 719 appropriate ∏ Data (70V, 25C) ▼ pulse finder ∏ First pass refit ∏ Refit after splitting 2 missed pulses 2.0 PE (cross-talk) 15

  16. Amplitude vs time for all pulses 70 V, 25C Trigger pulse Cross-talk = 1-N(1PE)/Ntot 16

  17. Hit amplitude vs time 70 V, 25C Trigger pulses Cross-talk region Expected 8.75 ns recovery time constant ⇒ could be lengthened 17

  18. Reducing after-pulsing by playing with recovery time � It is possible to reduce after-pulsing by increasing the recovery time • Resistance in series with bias • Introduce dead time after the pulse � Is there an acceptable compromise? • For the FGD, readout issue may force us to run with a long recovery time � After-pulsing is then automatically reduced � FGD approach • Run a low bias voltage: after-pulsing ~ 10% 18

  19. Separating Dark Noise and after-pulsing 70V 69.5V � Count all hits All hits All hits • No cross-talk • Sensitive to multiple after- pulse � Histogram the time of the 1 st 70 V 69.5 V hit after trigger 1 st hit after trigger 1 st hit after trigger • No cross-talk • No multiples 2 exponential fit 1 exponential fit � But more complicated fit 19

  20. After-pulsing fit results � Fit is impaired by low statistics • 69.5V and 70V have more statistics • Long time constant hard to pin down � Increase of constant in all hits expected • Short time constant 20-30 ns � Dominate the after- pulsing 20

  21. Competing contributions Total after-pulsing Is dark noise really saturating and the visible increase due to after-pulsing? 21

  22. Conclusions � MPPC + AFTER combination fulfill FGD requirements � MPPC nuisances are under control for the FGD application • After-pulsing is dominant � Run MPPC at low bias to avoid significant after-pulsing � Not a problem. Quantum efficiency is large enough � Investigating interplay between recovery, pulse shape, and after-pulsing • Is there an optimum design? 22

  23. Back-up 23

  24. Measuring after-pulsing with gate technique B. Kirby (UBC) 24

  25. Measuring after-pulsing with average Average of all pulses 1PE response function technique Dark noise contribution (fit) Average after dark noise subtraction R. Tacik (U. Regina) After-pulsing contribution (fit) Cross-talk contribution (fit) 25

  26. 1 st hit timing distribution fit function ⎡ − ⎤ − t t Ap − ⋅ − ⋅ = − − ⋅ + τ τ DN t DN t ⎢ ⎥ dN / dt e * ( 1 Ap Ap e ) DN e e τ ⎣ ⎦ DN = dark noise rate Ap = After-pulsing probability τ = After-pulsing time constant 26

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