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Tackling the search for Lepton Flavor Violation with GHz waveform digitizing using the DRS chip

Tackling the search for Lepton Flavor Violation with GHz waveform digitizing using the DRS chip. Stefan Ritt Paul Scherrer Institute, Switzerland. Agenda. MEG Experiment searching for m e g down to 10 -13. DRS1. DRS2. DRS3. Motivation. Why should we search for m  e g ?.

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Tackling the search for Lepton Flavor Violation with GHz waveform digitizing using the DRS chip

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  1. Tackling the search forLepton Flavor Violationwith GHz waveform digitizing using the DRS chip Stefan Ritt Paul Scherrer Institute, Switzerland

  2. Agenda MEG Experiment searching for me g down to 10-13 DRS1 DRS2 DRS3 Fermilab

  3. Motivation Why should we search for m  e g ?

  4. The Standard Model Generation I II III *) Yet to be confirmed Fermilab

  5. The success of the SM • The SM has been proven to be extremely successful since 1970’s • Simplicity (6 quarks explain >40 mesons and baryons) • Explains all interactions in current accelerator particle physics • Predicted many particles (most prominent W, Z ) • Limitations of the SM • Currently contains 19 (+10) free parameters such as particle (neutrino) masses • Does not explain cosmological observation such as Dark Matter and Matter/Antimatter Asymmetry Today’s goal is to look for physics beyond the standard model CDF Fermilab

  6. High Energy Frontier • Produce heavy new particles directly • Heavy particles need large colliders • Complex detectors • High Precision Frontier • Look for small deviations from SM (g-2)m , CKM unitarity • Look for forbidden decays • Requires high precision at low energy Beyond the SM Find New Physics Beyond the SM Fermilab

  7. The Muon • Discovery: 1936 in cosmic radiation • Mass: 105 MeV/c2 • Mean lifetime: 2.2 ms Seth Neddermeyer ne W- e- Carl Anderson ≈ 100% m- nm 0.014 < 10-11 led to Lepton Flavor Conservationas “accidental” symmetry Fermilab

  8. g W- m- e- nm ne LFV and Neutrino Oscillations • Neutrino Oscillations  Neutrino mass  m  e g possible even in the SM  LFV in the charged sector is forbidden in the Standard Model n mixing Fermilab

  9. g g W- m- e- m- e- nm ne LFV in SUSY • While LFV is forbidden in SM, it is possible in SUSY ≈ 10-12 Current experimental limit: BR(m e g) < 10-11 Fermilab

  10. m→ e g mA→ eA m→ eee History of LFV searches • Long history dating back to 1947! • Best present limits: • 1.2 x 10-11 (MEGA) • mTi → eTi < 7 x 10-13 (SINDRUM II) • m → eee < 1 x 10-12 (SINDRUM II) • MEG Experiment aims at 10-13 • Improvements linked to advancein technology cosmic m 10-1 10-2 10-3 10-4 10-5 stopped p 10-6 10-7 m beams 10-6 stopped m 10-9 10-10 10-11 SUSY SU(5) BR(m e g) = 10-13 mTi  eTi = 4x10-16BR(m eee) = 6x10-16 10-12 10-13 MEG 10-14 10-15 1940 1950 1960 1970 1980 1990 2000 2010 Fermilab

  11. ft(M)=2.4 m>0 Ml=50GeV 1) Current SUSY predictions current limit MEG goal tan b “Supersymmetric parameterspace accessible by LHC” • J. Hisano et al., Phys. Lett. B391 (1997) 341 • MEGA collaboration, hep-ex/9905013 W. Buchmueller, DESY, priv. comm. Fermilab

  12. Experimental Method How to detect m  e g ?

  13. Decay topology m  e g 52.8 MeV m e g N g 52.8 MeV m 180º Eg[MeV] 10 20 30 40 50 60 e N 52.8 MeV • m→ e g signal very clean • Eg = Ee = 52.8 MeV • qge = 180º • e and g in time 52.8 MeV Ee[MeV] 10 20 30 40 50 60 Fermilab

  14. g g n m n n n m e e “Accidental” Background Background m e g g m  e nn m Annihilation in flight 180º e m  e nn • m→ e g signal very clean • Eg = Ee = 52.8 MeV • qge = 180º • e and g in time Good energy resolution Good spatial resolution Excellent timing resolution Good pile-up rejection Fermilab

  15. How can we achieve a quantum step in detector technology? Previous Experiments Fermilab

  16. Collaboration • ~70 People (40 FTEs) from five countries Fermilab

  17. Proton Accelerator Swiss Light Source Paul Scherrer Institute Fermilab

  18. PSI Proton Accelerator Fermilab

  19. MEG beam line Rm ~ 1.1x108m+/s at experiment e+ m+ s ~ 10.9 mm m+ Fermilab

  20. H.V. Refrigerator Signals Cooling pipe Vacuum for thermal insulation Al Honeycomb Liq. Xe window PMT filler Plastic 1.5m Liquid Xenon Calorimeter • Calorimeter: Measure g Energy, Positionand Time through scintillation light only • Liquid Xenon has high Z and homogeneity • ~900 l (3t) Xenon with 848 PMTs(quartz window, immersed) • Cryogenics required: -120°C … -108° • Extremely high purity necessary:1 ppm H20 absorbs 90% of light • Currently largest LXe detector in theworld: Lots of pioneering work necessary g m Fermilab

  21. Use GEANT to carefully study detector • Optimize placement of PMTs according to MC results Fermilab

  22. The complete MEG detector Fermilab

  23. Current resolution estimates Fermilab

  24. 1999 2000 2001 2002 2003 2004 2005 2006 2007 2008 2009 2010 R&D Set-up Engineering Data Taking MEG Current Status • Goal: Produce “significant” result before LHC • R & D phase took longer than anticipated • Detector has been completed by theend of 2007 • Expected sensitivity in 2008: 2 x 10-12(current limit: 1 x 10-11) http://meg.psi.ch Fermilab

  25. Pile-up in the DC system • Pile-up can severely degrade the experiment performance ( MEGA Experiment) ! • Traditional electronics cannot detect pile-up TDC Need fullwaveform digitization > 100 MHz to reject pile-up Discriminator Measure Time Amplifier hits Moving average baseline Fermilab

  26. Beam induced background • 108m/s produce 108 e+/s produce 108g/s Cable ductsfor Drift Chamber Fermilab

  27. m e Pile-up in the LXe calorimeter n PMT sum 0.511 MeV meg radiativemuon decay 51.5 MeV 50 51 52 E[MeV] t ~100ns (menn)2 + g • g’s hitting different parts of LXe can be separated if > 2 PMTs apart (15 cm) • Timely separated g’s need waveform digitizing > 300 MHz • If waveform digitizing gives timing <100ps, no TDCs are needed g e m Fermilab

  28. Requirements summary • Need 500 MHz 12 bit digitization for Drift Chamber system • Need 2 GHz 12 bit digitization for Xenon Calorimeter + Timing Counters • Need 3000 Channels • At affordable price Solution: Develop own“Switched Capacitor Array” Chip Fermilab

  29. The Domino Principle 0.2-2 ns Inverter “Domino” ring chain IN Waveform stored Out FADC 33 MHz Clock Shift Register “Time stretcher” GHz  MHz Keep Domino wave running in a circular fashion and stop by trigger Domino Ring Sampler (DRS) Fermilab

  30. Switched Capacitor Array • Cons • No continuous acquisition • No precise timing • External (commercial) FADC needed • Pros • High speed (~5 GHz) high resolution (~12 bit equiv.) • High channel density (12 channels on 5x5 mm2) • Low power (10 mW / channel) • Low cost (< 100$ / channel incl. VME board) Dt Dt Dt Dt Dt Fermilab

  31. Linear inverter chain causes non-linearity Folded Layout Fermilab

  32. “Tail Biting” speed enable 1 2 3 4 1 2 3 4 Fermilab

  33. I DRS2 DRS3 Sample readout DRS1 Tiny signal 20 pF 0.2 pF Temperature Dependence ~kT Fermilab

  34. DRS3 • Fabricated in 0.25 mm 1P5M MMC process(UMC), 5 x 5 mm2, radiation hard • 12 ch. each 1024 bins,6 ch. 2048, …, 1 ch. 12288 • Sampling speed 10 MHz … 5 GHz • Readout speed 33 MHz, multiplexedor in parallel • 50 prototypes receivedin July ‘06 Fermilab

  35. VME Board 40 MHz 12 bit FADC USB adapter board 32 channels input General purpose VPC board built at PSI Fermilab

  36. Bandwidth + Linearity • Readout chain shows excellent linearity from 0.1V … 1.1V @ 33 MHz readout • Analog Bandwidth is currently limited by high resistance of on-chip signal bus, will be increased significantly with DRS4 0.5 mV max. 450 MHz (-3dB) Fermilab

  37. Signal-to-noise ratio • “Fixed pattern” offset error of 5 mV RMScan be reduced to 0.35 mV by offsetcorrection in FPGA • SNR: • 1 V linear range / 0.35 mV = 69 dB (11.5 bits) Offset Correction Fermilab

  38. 12 bit resolution <8 bits effective resolution 11.5 bits effective resolution Fermilab

  39. Sampling speed • Unstabilized jitter: ~70ps / turn • Temperature coefficient: 500ps / ºC • How far wan we go? • 0.250 um technology: 8 GHz • 0.130 um technology: 15 GHz ~200 psec Vspeed PLL Reference Clock (1-4 MHz) R. Paoletti, N. Turini, R. Pegna, MAGIC collaboration Fermilab

  40. Timing Reference domino wave signal 20 MHz Reference clock 8 inputs PMT hit shift register Domino stops after trigger latency Reference clock MUX • Calibrate inter-cell Dt’s for each chip • 200 ps uncertainty using PLL • 25 ps uncertainty for timing relative to edge Fermilab

  41. What timing can be obtained? • Detailed studies by G. Varner1) for LAB3 chip • Bin-by-bin calibration using a 500 MHz sine wave • Accuracy after calibration: 20 ps 1ns 1) G. Varner et al., Nucl.Instrum.Meth. A583, 447 (2007) Fermilab

  42. On-chip PLL Simulation: loop filter DRS4 Vspeed PLL Reference Clock fclk = fsamp / 2048 • On-chip PLL should show smaller phase jitter • If <100ps, no clock calibration required Fermilab

  43. Comparison with other chips Fermilab

  44. Waveform Analysis What can we learn from acquired waveforms?

  45. On-line waveform display S848 PMTs “virtual oscilloscope” template fit click pedestal histo Fermilab

  46. QT Algorithm original waveform t • Inspired by H1 Fast Track Trigger (A. Schnöning, Desy & ETH) • Difference of Samples (= 1st derivation) • Hit region defined when DOS is above threshold • Integration of original signal in hit region • Pedestal evaluated in region before hit • Time interpolated using maximum value and two neighbor values in LUT  1ns resolution for 10ns sampling time Region for pedestal evaluation integration area smoothed and differentiated (Difference Of Samples) Threshold in DOS Fermilab

  47. Pulse shape discrimination a g Leading edge Decay time AC-coupling Reflections Fermilab

  48. t-distribution ta = 21 ns tg = 34 ns Waveforms can be clearly distinguished a g Fermilab

  49. Coherent noise SiVi (t) All PMTs Pedestal average Charge integration • Found some coherent low frequency (~MHz) noise • Energy resolution dramatically improved by properly subtracting the sinusoidal background • Usage of “dead” channels for baseline estimation Fermilab

  50. Pileup recognition DT 8ns DT 50ns original DT 10ns DT 100ns derivative Dt = 15ns E1 E2 MC simulation DT 15ns Rule of thumb: Pileup can be detected if DT ~ rise-time of signals Fermilab

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