Polarimetry at the AGS Andrei Poblaguev Brookhaven National Laboratory

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Presentation transcript:

Polarimetry at the AGS Andrei Poblaguev Brookhaven National Laboratory The RHIC/AGS Polarimetry Group: I. Alekseev, E. Aschenauer, G. Atoian, A. Bazilevsky, K.O. Eyser, H. Huang, Y. Makdisi, A.Poblaguev, W. Schmidke, D. Smirnov, D. Svirida, K. Yip, A. Zelenski 5/6/2019 PSTP 2013, University of Virginia

Polarized Proton Beams at RHIC PHENIX (p) AGS LINAC BOOSTER Pol. H- Source Solenoid Partial Siberian Snake 200 MeV Polarimeter Helical Partial Siberian Snake Spin Rotators (longitudinal polarization) Siberian Snakes Strong AGS Snake RHIC pC Polarimeters Absolute Polarimeter (H jet) STAR (p) AGS pC Polarimeter Spin flipper AGS CNI pCarbon polarimeter (96 channels) - is used for beam development at AGS - monitors polarization delivered to RHIC 5/6/2019 PSTP 2013, University of Virginia

PSTP 2013, University of Virginia AGS CNI Polarimeter 2013 3 different detector types: 1,8 - Hamamatsu, slow preamplifiers, L = 51 cm 2,7 - BNL 2mm, slow preamplifiers, L = 30 cm Left Right 3,6 - BNL 1 mm, slow preamplifiers, L = 30 cm 4,5 - Hamamatsu, slow preamplifiers, L = 51 cm outer inner Every detector consists of 12 Si strips. Carbon target foils: Thickness: 27 nm Width: 50 and 125 m (Vertical) 75 and 125 m (Horizontal) 5/6/2019 PSTP 2013, University of Virginia

Proton-Carbon Polarimeter kinematics Plan view Beam polarization P may be derived from the left-right asymmetry of the low energy (Coulom-Nuclear Interference region) recoil Carbon production: aLR = AN(t) P Multiple scattering mult in the target is essential for the AGS polarimeter Event selection in RHIC/AGS pC polarimeters: 5/6/2019 PSTP 2013, University of Virginia

PSTP 2013, University of Virginia Measurement Types The target is being moved in/out the beam every AGS cycle (4 sec) Fixed Target measurement: target is putt to the center of beam, polarization is measured at flattop. Constant rate in the detectors. Profile (moving target) measurement: target is uniformly moving during the measurements. Rate in the detectors follows the beam profile. Ramp measurement: the fixed target measurement during the acceleration. Polarization flips at integer values of Gγ. beam Mooving Target: Fixed Target: Ramp Measurement: 5/6/2019 PSTP 2013, University of Virginia

Polarization Measurement Spin dependent amplitude: Rate in the detector: Two methods to measure polarisation: Beam intensity has to be controlled with 10-4 accuracy. 1. Spin Flip (one detector): 2. Left-right asymmetry (two detectors) Detector acceptamces has to be controlled with 10-4 accuracy. Square-root formula: Combining “spin flip” and “left/right asymmetry” methods allows us to suppress systematic errors 5/6/2019 PSTP 2013, University of Virginia

Square Root Formula in details + - Number of events in a detector: Exact solution a – polarization asymmetry ε – acceptance asymmetry λ – intensity asymmetry (Plus similar equations for the ε and λ) Square root formula is absolutely valid as long as there is no correlation between a, ε, and λ. (and if we neglect statistical errors in measured number of events) 2012.12.05 CniPol Meeting

Possible correlation between asymmetries Actually ε, ±, LR are systematic errors in measurements of the a, ε, and , respectively  - acceptance asymmetry dependence on beam polarity. Possible source: a shift between averaged beam/target positions for positive and negative polarities. Was experimentally estimated to be negligible. LR – left right asymmetry of the calculated analyzing power due to inaccurate calibration etc. May be experimentally evaluated by studying of λ in different groups of detectors. ± - physics asymmetry (analyzing power) dependence on beam polarity. Was experimentally estimated to be negligible. Systematic errors of the measurements of physics asymmetry a are negligible. Systematic errors of the measured polarization are dominated by the accuracy of calculation of analyzing power due to the calibration, backgrounds and knowledge of AN(t). 2012.12.05 CniPol Meeting

LR – left right asymmetry of the analyzing power λ is the same for any strip pair. We can evaluate LR . LR should be compared with a≈ 10-2 Possible contribution to the polarization accuracy: 2012.12.05 CniPol Meeting

Substitution of the square root formula for a general (non-symmetric) detector configuration For n detectors, there are 2n equations and n+2 unknown values. To find P, λ, Gi we should minimize the Iteration method: 0. P=0, λ=0 1. 2. Minimize χ2 with fixed Gi. (Find P and ) 3. Goto 1. The method works well in the case of asymmetric detectors. For example, 90 degree detectors in one side and 45 degree in other side For the standard (left-right symmetric) detectors configuration, the method does not give significant improvement compared to the square root formula. The method is helpful if some detectors are broken. Also, the method may be used to study single detectors. 2012.12.05 CniPol Meeting

Schema of Mesurements WFD Standard measurement (run): α-source measurements (241Am , 5.486 MeV) “Banana fit” t-t0 = tA(xDL,αA) Parameters α, xDL , and t0 have to be determined in a calibration. Standard measurement (run): 40 M events (20M good events) Data is acquired from few to few tens minutes depending on beam intensity and emittance, target thickness, etc. Data analysis takes about 5 sec. Polarization is measured with statistical accuracy P≈2% 5/6/2019 PSTP 2013, University of Virginia

PSTP 2013, University of Virginia Calibration Since AN=AN(E), energy calibration is crucial for the polarization measurement P/P≈E/E From experimental data, can find the dependence between measured time and amplitude: If t0 is known, we can calibrate detector in a model independent way: ADC gain is calibrated using α-source 241Am : Edep = αA A dead-layer approximation: Stopping range: A dead-layer condition: Using MSTAR parameterization for the dE/dx, we can determine t0 and xDL from the data fit Dead Layer 5/6/2019 PSTP 2013, University of Virginia

Comments about Dead-Layer based calibraion This calibration is very sensitive to small variations of the stopping power and dead-layer model. Comparison of the “standard” and “modified” calibrations tm is measured time tA is time derived from the measured amplitude Normalized stopping range L0 (E) = LMSTAR(E) / xDL Fit function: L(Et) – L(αA) = 1 The modified stopping range L(E) = p0L0(E) + p1L02(E) fits data much better. Energy calibrations are significantly different. Better fit does not garantee better calibration. More study is still needed. 5/6/2019 PSTP 2013, University of Virginia

Calibration using fast (punch through) protons Alpha (?) Low energy protons (?) Fast π and p “Induced” pulse Low Energy Carbons Bethe-Bloch formula: Measured amplitude: For d=300 μm and α=6.6 keV: Time of flight: 5/6/2019 PSTP 2013, University of Virginia

Low energy data is disturbed by “induced pulse”! Fast protons data fit A > 50 t0 = 53.6±0.2 k = 0.26±0.01 χ2 = 10.5 / 10 A > 100 t0 = 52.4±0.5 k = 0.32±0.03 χ2 = 1.3 / 3 Low energy data is disturbed by “induced pulse”! t = t0 + kA0.6 In agreement with expectations k=0.34 ! Potentially, fast protons allows us to measure t0 in a simple fit. The results of the fit are controllable. Knowledge of t0 allows us to calibrate detector in a model independent way. The measurements are affected by the “induced pulse” The method is not verified yet 5/6/2019 PSTP 2013, University of Virginia

PSTP 2013, University of Virginia Analysing Power We can measure the asymmetry of proton productions for different energy intervals, and, thus, we can measure analysing power (up to a normalization factor unless the beam polarization is known) There is a poor consistency between measured (blue dots) and theoretical AN(t). Possible explanations: Theory is not good Energy losses in the target (effect must be much smaller) Wrong energy calibration We will continue to use the theoretical AN(t) and “standard” calibration until the “calibration problem” will be exhaustively resolved. 5/6/2019 PSTP 2013, University of Virginia

PSTP 2013, University of Virginia Rate Corrections Run 58731 In a single Si strip, rate per bunch is r ≈ 0.05-0.10 (Run2013) (depends on intensity, emittance, target, …) The Data Acquisition may take only one events per bunch. No good event may be detected even if both coincide signals are good. Good event detection efficiency is rate dependent εgood = 1 – kr The factor k may be very roughly evaluated as: k = 1-ρ/2 ≈0.75 (ρ = rgood/r≈0.5) Polarization in RHIC reference runs 2012 The measured Polarization is underestimated: Rate correction should be implemented The factor k should be experimentally estimated. Horizontal Polarization Profile Several methods to estimate k were tested. Even though neither method was proved as reliable, we can estimate the accuracy of rate corrections: δk ≈ 0.1-0.2 → δP ≤ 1 % 2012 5/6/2019 PSTP 2013, University of Virginia

Rate Correction Factor. Method I. All detectors measure the same polarization. The average slope, dP/dI must be measured the same in all detectors if rate corrections are properly applied. The rate in vertically oriented strips (90 deg. detectors) are systematically different. No Rate Corrections All 2012 runs dP/dI dependence on rate correction Vertical strip pairs The drawbacks of the method: poor statistical accuracy even for the full year statistics If the rate correction factor is not the same for all vertical strips, the result may be unpredictable. 5/6/2019 PSTP 2013, University of Virginia

Rate Correction Factor. Method II. The detector acceptance asymmetry ε is affected by the rate corrections in the same way as polarization is. In the profile measurements, acceptance asymmetry linearly depends on the target coordinate: ε = ε0 + cx BNL 1 mm BNL 2 mm The method works well in the above example, but did not work in some other cases. There may be some contributions to the acceptance in addition to the solid angle. 5/6/2019 PSTP 2013, University of Virginia

Rate Correction Factor. Method III. A pileup probability of any event detection Probability that detected event is “good” Detection efficiency: A single sweep target run provides acceptable statistical accuracy. Rate correction parameter may be measured for each strip separately. Advantage oh the Method: Single Run Measurement (sweep) Wrong results at low intensities Superimposing of 2 low amplitude signals (below DAQ threshold) may result into detected signal. This is not accounted by the method. Possible problems: 5/6/2019 PSTP 2013, University of Virginia

Run 13: Polarization at Flattop (24 GeV) 3800 Polarization measurements at flattop in Run 2013 200 Measurements for RHIC Fill monitoring Polarization results are consistent with Run 12 with a possible few percent improvement. Run12 RHIC ref measurements Run13 RHIC ref measurements 2013.03.27 CniPol Meeting

AGS p-Carbon Detectors: 90 degree vs. 45 Degree The 90-degree and 45-degree detectors are essentially different: different manufacturers different strip orientations different size different distance to the target Results are consistent within 1% accuracy. 2013.03.27 CniPol Meeting

PSTP 2013, University of Virginia Polarization Profile The x- and y- polarization profiles may be mesured using moving target (vertical and horizontal, respectively). In a fixed target run, the Pmax is measured. Intensity and Polarizations profiles, I(x,y) and P(x,y), are needed for the RHIC experiments Average Beam Polarization (measured by polarimeter): Gaussian Approximation: (similar for y coordinate). In Run13, in many measurements beam was moving in the beginning of measurements. As result coordinate was calculated incorrectly. Corrections may be applied. 5/6/2019 PSTP 2013, University of Virginia

PSTP 2013, University of Virginia Jump Quads Horizontal Profile Vertical Profile JQ OFF JQ ON 5/6/2019 PSTP 2013, University of Virginia

“Zero Emittance Polarization” A model dependence between <P> and R: (W. Fischer and A. Bazilevsky, Phys.Rev.ST Accel.Beams 15 (2012) 041001) If the development of polarization profiles it the primary reason for the reduction of the average polarization : P0 = Psource is “zero-emittance polarization”. In AGS polarimeter we can measure both (horizontal and vertical) polarization profiles: Corrections: cangle – correction due to the polarization angle at injection ctarget – correction due to the energy losses in the target systematic error of the source polarization measurement is included 5/6/2019 PSTP 2013, University of Virginia

Measurement of P0 at AGS If the model is valid: Target Intesity Pmax R P0 Psource V3 2.06 70.9 ± 0.5 0.098 ± 0.010 81.2 ± 1.1 81.2 ± 0.1 1.51 74.2 ± 0.5 0.113 ± 0.010 85.5 ± 1.3 82.0 ± 0.1 1.05 74.7 ± 0.8 0.049 ± 0.015 80.1 ± 1.6 81.6 ± 0.1 H3 2.09 67.2 ± 0.6 0.103 ± 0.014 77.5 ± 1.0 81.0 ± 0.1 1.50 72.3 ± 0.8 0.093 ± 0.017 84.1 ± 1.3 82.2 ± 0.1 1.08 73.2 ± 0.9 0.047 ± 0.016 78.6 ± 1.6 81.7 ± 0.1 1.91 69.0 ± 0.2 Fixed target 79.7 ± 1.0 81.1 ± 0.1 If the model is valid: The polarization scale of the AGS polarimeter is correct with a few percent accuracy. The average beam polarization delivered to RHIC is <P>≈66% ( I ~ 2×1011) 2013.03.27 CniPol Meeting

AGS p-Carbon: Polarization at Injection (2.4 GeV) Psource = 75.9% Psource = 77.8% Arbitrary units for Polarization ! In AGS, polarization profile at injection was measured for the first time: No polarization profile was observed at low intensity. R≈ 0.02 at higher intensity Analyzing power was not calibrated for the injection energy ( 24 GeV AN was used instead) Psource = 82.4% 2013.03.27 CniPol Meeting

PSTP 2013, University of Virginia Summary The AGS pCarbon polarimeter provide fast and reliable relative polarization measurements It is employed for monitoring polarization delivered to the RHIC as well as for numerous developments of polarized beam at AGS. The statistical accuracy of the polarization measurement in a single run is about δP ~ 2% The systematic accuracy of the relative measurement of polarization is about δP<2% We may expect that the polarimeter measures absolute polarization with a few percent accuracy The AGS pCarbon polarimeter may be used as absolute polarimeter if - the conserving of “zero-emittance polarization” will be proved - the energy calibration of the polarimeter detectors will be verified. 5/6/2019 PSTP 2013, University of Virginia