p0 ALL analysis in PHENIX

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Presentation transcript:

p0 ALL analysis in PHENIX K. Tanida (RIKEN/RBRC) RSC meeting 11/18/03 Outline Relative luminosity - estimation of systematic error - ALL in ZDC/BBC LocalPol Counting number of p0’s Result

ALL (P) Polarization (L) Relative Luminosity (N) Number of pi0s ++ same helicity + opposite helicity (P) Polarization (L) Relative Luminosity (N) Number of pi0s

How to get relative luminosity? Principle: R=N++/N+- -- from any counter (trigger) BBCLL1 trigger - coincidence of two Beam-Beam Counters - small background (~ 10-4) - high statistics (detects ~ 1/2 of all collisions) - ALLBBC: expected to be small, need confirmation BBC-South BBC-North ⊿η = 3.0 ~ 3.9 ⊿φ = 2π 144.35 cm

Method of accuracy estimation Cross-check by ZDCLL1 trigger (Zero Degree Calorimeter) - low background (~ 10-4) - statistics: moderate (~ 3% of BBCLL1) N(ZDCLL1)/N(BBCLL1) must be constant Crossing-by-crossing, fill-by-fill ratio calculation Blue: + - + - + - + -.... Yellow: + + - - + + - -....  We have all spin combinations in each fill GL1p scaler counts both BBCLL1 and ZDCLL1 for each crossing Required accuracy: constant to 10-3 level for each fill.

crossing-by-crossing ratio c2/dof = 346/45 Significant deviation from constant. Why?

Possible explanation – detector acceptance run 87693 Extreme cases - Flat acceptance  N: area - Narrow acceptance  N: height crossing 74 counts crossing 90 BBC Z vertex (cm) ZDCLL1: Z-vertex resolution ~ 20 cm (wider acceptance) BBCLL1: ~ 5 cm (narrower) (both have Z-vertex cut at ±30 cm)

Correlation with Z-vertex width c2/dof = 55.1/45 [cm] Z-vertex width [cm] We understand the reason now  correction

After correction c2/dof = 54.8/45 Relative luminosity accuracy < 0.09% (stat. limited)

Alternative correction Actual vertex width is not yet available in most runs (will come soon) Alternative width estimation  use ZDCout/ZDCin ratio - ZDCin: ZDCLL1 counts with Z-vertex cut of 30 cm - ZDCout: ZDCLL1 outside of ZDCin. (both are counted crossing-by-crossing)  wider vertex distribution  larger ratio

Actual accuracy estimation -- Bunch fitting Crossing-by-crossing analysis, taking care of possible effect of ALL in BBC and ZDC For i-th crossing, calculate r(i) = NZDCLL1(i)/NBBCLL1(i) corrected for vertex width Fit r(i) by r(i) = C[1+ALLBBC/ZDCPB(i)PY(i)] fit parameter: C, ALLBBC/ZDC You will get C, ALLBBC/ZDC, their errors, and c2 - accuracy is obtained as dALLBBC/ZDC (x PBPY) - c2 gives a good check for systematic errors.

c2 vs stat. error – before correction 1 point/fill w/o vertex width correction correlating  ssyst ~ 0.002 c2/dof = 1+(ssyst/sstat)2 ssyst = 0.002 c2/dof statistical error (deLL, sstat)

c2 vs stat. error – after correction fill 3735 correlation is weak, but still some systematic effect remains bad fill c2/dof = 1+(ssyst/sstat)2 ssyst = 0.001 c2/dof statistical error (dALL, sstat)

Result & BBC/ZDC ALL Systematic error seen  c2 correction required If c2/dof is larger than 1, then enlarge statistical error by sqrt(c2/dof) – conservative correction Averaged result: ALLBBC/ZDC = (1.8±1.8) x 10-3 (without vertex width correction, dALL is ~2 larger) This corresponds to relative luminosity accuracy of dR = 2.5 x 10-4  Achieved the goal ZDC-BBC ALL is 0 consistent  we can use both for reference of ALL = 0

Some notes We reached dALLBBC/ZDC=1.8 x 10-3 - this is dominated by statistics of ZDC, so it’s rather conservative estimation - actual relative luminosity is given by BBC In p0 analysis, vertex position dependence of acceptance is the same as BBCLL1 because - BBC hits are required in the analysis - PHENIX central arm acceptance is almost flat for p0 within the region we are using (±30 cm)

Remaining tasks for rel. luminosity Apply offline Z-vertex cut - better resolution: ~ 5 cm  ~ 2 cm (effect is found to be small) Full accuracy estimation using real vertex distribution. - correction for other than vertex width? Study effect of multiple collisions - negligible in Run3, significant for higher luminosity. Z-vertex dependence of acceptance (efficiency) for BBCLL1, p0 and other reaction channels. - reaction channel specific relative luminosity. - BBCLL1 itself is almost perfect for p0 case, but may be not for other channels.

Vertex distribution (BBCLL1) reject reject counts accept offline Zvertex [cm] changes rel. lumi. by < 0.04% per fill (negligible)

PHENIX Local Polarimeter Forward neutron transverse asymmetry (AN) measurements SMD (position) + ZDC (energy) f distribution SMD Vertical  f ~ ±p/2 Radial  f ~ 0 Longitudinal  no asymmetry ZDC

Spin Longitudinal Component ST is measured with PHENIX Local Polarimeter Left-Right asymmetry Up-Down asymmetry

p0 counting Data collected with high pT photon trigger Based on EMCal; Threshold ~1.4 GeV/c Rejection factor ~110 Analyzed data sample: 42.7M events (~0.215 pb-1) sqrt(<PbPy>)~26% Minimum Bias data To obtain “unbiased” 0 cross section at low pT For high pT photon trigger efficiency study

p0 reconstruction for ALL 1-2 GeV/c Bckgr=45% 2-3 GeV/c Bckgr=17% Results obtained for four pt bins from 1 to 5 GeV/c Pi0 peak width varies from 12 to 9.5 MeV/c2 from lowest to highest pt bins Background contribution under pi0 peak for 25 MeV/c2 mass cut varies from 45% to 5% from lowest to highest pt bins 3-4 GeV/c Bckgr=7% 4-5 GeV/c Bckgr=5%

p0 counting for ALL N0: Nbck1: Nbck2: 25 MeV/c2 around 0 peak (and also 15 and 35 MeV/c2 for cross checks) Nbck1: Two 50 MeV/c2 wide areas adjacent to 0 peak Nbck2: 250 MeV/c2 wide area between 0 and  peaks N0 and Nbck accumulated statistics pt GeV/c N0 15 MeV/c2 25 MeV/c2 35 MeV/c2 Nbck1 Nbck2 1-2 1278k 1777k 2129k 1470k 3478k 2-3 874k 1059k 1146k 335k 989k 3-4 176k 201k 208k 27k 83k 4-5 34k 38k 39k 3.9k 12k

N0 statistical error estimation dk/dNev dk/dNev N0 Nbck2 In multi-0 events: Comparison to naïve approach: Fluctuation enhancement (squared) due to multi-particle events pt GeV/c N0 15 MeV/c2 25 MeV/c2 35 MeV/c2 Nbck1 Nbck2 1-2 1.134 1.220 1.302 1.360 1.708 2-3 1.047 1.081 1.114 1.178 1.406 3-4 1.015 1.026 1.037 1.101 1.222 4-5 1.008 1.021 1.059 1.162

ALL measurements Procedure ++ same helicity + opposite helicity Collect N and L for ++ and + configurations (sum over all crossings) and calculate ALL for each fill Average ALL over fills; use 2/NDF to control fit quality; use “bunch shuffling” to check syst. errors

ALL Calculations ALL averaged over fills 1-2 GeV/c 2-3 GeV/c 3-4 GeV/c 2/ndf = 64/48 2-3 GeV/c ALL= -2.2%±1.5% 2/ndf = 34/48 3-4 GeV/c ALL= -0.2%±3.3% 2/ndf = 49/48 4-5 GeV/c ALL= -2.3%±7.4% 2/ndf = 39/48 4-5 GeV/c 3-4 GeV/c

AL check for “yellow” beam pt GeV/c 15 MeV/c2 25 MeV/c2 35 MeV/c2 1-2 0.0010.004 0.0000.003 0.0020.004 2-3 0.0000.004 0.0020.007 0.0020.005 3-4 0.0070.009 0.0110.009 0.0080.009 -0.0330.025 -0.0100.015 4-5 -0.0010.021 0.0040.020 0.0080.020 0.0200.064 0.0500.039 All are zeros within 1.5

AL check for “blue” beam pt GeV/c 15 MeV/c2 25 MeV/c2 35 MeV/c2 1-2 -0.0010.004 0.0010.003 0.0000.003 -0.0020.004 -0.0000.003 2-3 0.0010.004 0.0000.004 0.0020.004 0.0090.007 0.0000.005 3-4 0.0040.009 0.0060.009 0.0060.008 -0.0040.024 -0.0360.015 4-5 -0.0240.021 -0.0160.020 -0.0160.019 -0.0110.062 0.0130.038 All are zeros within 1.5, except

(Background subtracted) 0 ALL result pT GeV/c (rbck) (Background subtracted) 1-2 -0.0280.012 (45%) -0.0060.014 -0.0460.025 2-3 -0.0220.015 (17%) -0.0350.027 -0.0190.019 3-4 -0.0020.033 (7%) 0.0940.092 -0.0090.036 4-5 -0.0230.074 (5%) 0.380.24 -0.0450.079 Polarization scaling error P ~30%: is not included Enters the ALL quadratically Analyzing power AN(100 GeV) ~ AN(22GeV) is assumed P~30%: combined stat. and syst. error for AN(22GeV) (AGS E950) pT smearing correction is not included

Summary Relative luminosity – systematics is mostly due to crossing by crossing variation of Z-vertex width and acceptance difference  correction applied Relative luminosity accuracy dALL = 1.8 x 10-3 achieved Relative luminosity is reaction channel dependent - For p0 analysis, BBCLL1 is good enough. Preliminary result for p0 ALL obtained Various null tests – all OK statistical and systematic errors are well studied.