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Beam Instrumentation Challenges for Parity-Violation Experiments Manolis Kargiantoulakis Manolis Kargiantoulakis Intense Electron Beams Workshop 2015 Cornell University Many thanks to Mark Pitt, Kent Paschke, Mark Dalton, for slide materials


  1. Beam Instrumentation Challenges for Parity-Violation Experiments Manolis Kargiantoulakis Manolis Kargiantoulakis Intense Electron Beams Workshop 2015 Cornell University Many thanks to Mark Pitt, Kent Paschke, Mark Dalton, for slide materials and/or discussion

  2. Parity-Violating Electron Scattering EM amplitude dominates the interaction: 2 ≈ | M EM | 2 + 2 M EM σ ∝ | M EM + M weak | * M weak Experimental method: Electrons prepared in two “ mirror ” states of opposite helicity. Parity-Violating asymmetry arises from γ and Z interference, allowing access to the weak amplitude: * PV PV = σ R − σ L ≈ 2 M EM M weak ∝ G F 2 A ep α Q σ R + σ L 2 | M EM | → Small asymmetries at low Q 2 , tight control of systematics necessary Jun 18, 2015 Intense Electron Beams Workshop, Cornell University 2

  3. Q-weak: Performed in JLab Hall C, 2010- 2012 Most recently completed PVES experiment (currently in analysis), expected to be most precise. This talk will draw heavily from Q- weak experience. MOLLER (planned) : Next in JLab PVES program Experimental specifjcations will be useful benchmark for low energy experiments (low E → low A PV ) In this talk, instrumentation challenges for high-precision PVES experiments: Methods to control false asymmetries from helicity-correlated beam parameters and backgrounds Precision monitoring : High monitor resolution, low beam jitter width 3

  4. Y = S S: Integrated detector signal Charge-normalized yield : I: Integrated charge measurement I Requires precise (relative) charge measurement Raw measured asymmetry : A raw = Y + − Y - Y + + Y - Parts-per-million High precision (part-per-billion level) achieved through repeated measurements. RMS of distribution important fjgure-of-merit. Correct false asymmetries but also noise contributions must be suppressed, precision monitoring required. Qweak “quartets” Jun 18, 2015 Intense Electron Beams Workshop, Cornell University 4

  5. The measured asymmetry must be corrected for false asymmetries arising from helicity-correlated difgerences in beam parameters ∂ A x i : Beam parameters (position, angle, energy) A raw = A Phys + ∑ Δ x i Δx = x + -x - : Helicity-correlated difgerence ∂ x i i ∂A/∂x : “Sensitivity” Strategy to minimize and correct for these false asymmetries: Optimized polarized source setup and beam transport to minimize value of Δx Precise (relative) measurement of beam parameters for small error on Δx Low beam noise (“jitter” - random fmuctuations in Δx) Methods to measure the sensitivities ∂A/∂x to correct false asymmetries Implement reversals of the Physics asymmetry to cancel residual false asymmetries Typical goal: ● |Total correction| < Statistical error ● Error for each correction term < 10% Statistical error Jun 18, 2015 Intense Electron Beams Workshop, Cornell University 5

  6. History of Helicity-Correlated Beam Corrections Experiment Phys. Asym (ppm) |Correction|(ppb) Corr/ Stat err. Corr. err/Stat err Helicity controlled at source from Pockels Cell for Qweak. SLAC E122 -152 ± 15 ± 15 27% 27% 4000 ± 4000 Introduce HC beam difgerences and false asymmetries. Bates C 12 1.62 ± .38 ± .05 29% 4% 110 ± 16 Strategy: Mainz Be 9 -9.4 ± 1.8 ± 0.5 3% 21% 50 ± 370 Minimize at source SAMPLE proton -4.92 ± 0.61 ± 0.73 33% 33% 200 ± 200 Reversals for cancellations Optimize transport to achieve damping SAMPLE deuteron -6.79 ± 0.64 ± 0.55 47% 47% 300 ± 300 Feed back if necessary/applicable A4 p @ .23 GeV 2 F -5.44 ± 0.54 ± 0.26 109% 11% 590 ± 60 Correct for surviving efgects A4 p @ .11 GeV 2 F -1.36 ± 0.29 ± 0.13 97% 38% 280 ± 110 A4 p @ .22 GeV 2 B -17.23 ± 0.82 ± 0.89 17% 48% 140 ± 390 HAPPEx – I -15.05 ± 0.98 ± 0.56 3% 3% 30 ± 30 HAPPEx – II H -1.58 ± 0.12 ± 0.04 8% 14% 10 ± 17 HAPPEx – II He 6.40 ± 0.23 ± 0.12 80% 26% 183 ± 59 HAPPEx – III -23.80 ± 0.78 ± 0.36 2% 5% 18 ± 40 G0 forward -1.51 ± 0.44 ± 0.28 5% 2% 20 ± 10 G0 backward -11.25 ± 0.86 ± 0.51 23% 8% 200 ± 70 E158 -0.131 ± 0.014 ± 0.010 79% 11% 11 ± 1.6 PREX – I 0.6571 ± .0604± .0130 ? ± 7.2 12% QWEAK – projected -0.234 ± .005 ± .003 ? ± 1.2 24% Jun 18, 2015 Intense Electron Beams Workshop, Cornell University 6 MOLLER – projected 35 ± 0.74 ± 0.39 ppb ppb ? ± 0.2 27%

  7. The Jefferson Lab Polarized Source Polarized e - produced from strained superlattice GaAs photocathode +2.5kV -2.5kV Electron helicity controlled by Pockels Cell acting as a λ/4 plate (electro-optic efgect) creates circularly polarized light. 1 ms Qweak: 960 Hz helicity fmip, pseudorandom quartet pattern Fast helicity reversal → measurement insensitive to slow drifts Insertable Half-Wave Plate (IHWP): reversal for cancellations Rotatable HWP : Manipulation of residual linear light Jun 18, 2015 Intense Electron Beams Workshop, Cornell University 7

  8. Instrumentation Challenges with Fast Helicity Control Minimize Pockels Cell “ringing” Inverse piezoelectric efgect, crystal vibrations. Helicity signal Potentially troublesome if coupled to other efgects. Tests on difgerent cells and high-voltage drivers. Minimize transition time Qweak: Transition time of 60-70 μs → ~7% dead time at 960Hz reversal. MOLLER needs even faster fmip at 1920 Hz. Some progress needed on the electro-optic system for fast helicity control KD * P Pockels Cell: Too slow transition Transmitted light after PC and analyzer RTP Pockels Cell: Too much ringing on helicity reversal Kerr Cell? – quadratic electro-optic efgect Jun 18, 2015 Intense Electron Beams Workshop, Cornell University 8

  9. Generation of Helicity-Correlated difgerences in the source Mechanical PC steering Polarization efgects: PC birefringence gradients coupled with cathode analyzing power Optimization strategies: Δx on injector BPM ● Careful alignment on laser table ● Balance residual linear polarization from PC with vacuum window birefringence and cathode analyzing power RHWP angle Jun 18, 2015 Intense Electron Beams Workshop, Cornell University 9

  10. Helicity-correlated difgerence in beam spot size, a 2 nd order efgect. May result in helicity-correlated difgerence in scattering rate R: A Q ~0 2 R R = R 0 + ∂ R ∂θ δθ + ∂ 2 2 (δθ) ∂θ 2 R ⇒Δ R ≈ ∂ w Δ w Δx 2 2 ∂θ D Δσ x Efgect more important for heavier nuclei (scattering rate dependence on θ) Δσ x /σ x < 10 − 4 Experimental requirement: PC horizontal translation Bounded on the laser table for Qweak and relied on cancellations. Next generation experiments should bound this efgect better (possibly on e - beam) Jun 18, 2015 Intense Electron Beams Workshop, Cornell University 10

  11. Upon optimization, achieved smallest-ever position difgerences in early injector smallest-ever position difgerences in early injector , <50 nm Horizontal position difgerences vs BPM along injector (nm) ±50 nm Photocathode However suppression not achieved through acceleration and transport to experimental hall, position difgerences would actually increase , ~100 nm Horizontal position difgerences vs BPM along experimental hall (nm) ±50 nm Qweak target In spite improvements in polarized source, previous experiments had much smaller difgerences in hall due to better injector/accelerator optics matching. 11

  12. Beam Transport, Adiabatic Damping As longitudinal beam momentum increases the transverse phase space should be suppressed under linear beam x , x' ∝ √ optics in a perfectly tuned machine p 0 'Adiabatic' Damping: p Eg, for Q-weak E beam ~1.15 GeV, expect reduction: √ 1.155 GeV ≈ 60 335 keV Position difgerences vs BPM along injector (nm) Ability to achieve this reduction limited by imperfections of beam tune – a bad match of beam emittance to accelerator acceptance. Achieving “matching” may require periodic time investment from the experiment, synergy with HAPPEX-II-H achieved excellent accelerator division and other experimental halls. suppression in injector from initial ~ 400 nm difgerences with good match Jun 18, 2015 Intense Electron Beams Workshop, Cornell University 12

  13. Slow Reversals, Cancellations Laser table IHWP (~8 hrs) Injector spin manipulator (~month) A msr IHWP IN IHWP OUT Slug period J. Grames et al., ”Two Wien Filter Spin Flipper”, 2011 Particle Accelerator Conference (TUP025) Systematic efgects that are uncoupled to a helicity reversal should cancel . Reversing helicity on electron beam through Wien fmip or g-2 precession should cancel most of helicity-correlated difgerences from source, including beam spot size, if reversal can be achieved with minimal efgect on beam trajectory and envelope. Multiple reversals desirable. Jun 18, 2015 Intense Electron Beams Workshop, Cornell University 13

  14. Feedback Qweak position difgerences at target vs time ±50 nm Position feedback Charge feedback through adjusting applied Pockels Cell voltages . 1 day Position feedback: 'Helicity magnets' recommissioned for Qweak: 4 air-core dipoles in 6 MeV injector, difgerentially kick the two helicity states. No signs of residual efgects, electrically isolated, same setting applied on both IHWP states. Ideally feedback should be used only for small corrections. Jun 18, 2015 Intense Electron Beams Workshop, Cornell University 14

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