Measurement of photons via conversion pairs with PHENIX at RHIC - Torsten Dahms - Stony Brook University HotQuarks 2006 – May 18, 2006.

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Measurement of photons via conversion pairs with PHENIX at RHIC - Torsten Dahms - Stony Brook University HotQuarks 2006 – May 18, 2006

Torsten Dahms - Stony Brook University2 Outline Motivation – possibility to measure photons at low p T Technique – photon conversions in beam pipe –Invariant mass spectra of e + e - pairs –Conversion pair properties –Extraction of conversion pairs –Reconstruct π 0 with this “tagged” photon sample –Comparison with simulated hadronic photon spectrum Summary

Torsten Dahms - Stony Brook University3 Direct Photons Carry information about initial temperature Do not interact strongly  unaffected by final state effects Emitted from QGP like black body radiation Production mechanisms: –quark-gluon Compton scattering: –quark-antiquark annihilation: –Bremsstrahlung Other sources of direct photons are initial hard scattering processes

Torsten Dahms - Stony Brook University4 Measurements of direct photons in heavy ion collisions Thermal photons predicted to dominate photon spectrum at 1-3 GeV/c Direct measurement of photons in this energy region impaired by: –Neutral hadron contamination –Energy resolution in π 0 reconstruction S.S. Adler et al., Phys. Rev. Lett. 94, (2005) (γ/π 0 ) Measured / (γ/π 0 ) Background

Torsten Dahms - Stony Brook University5 The idea: photon conversions Clean photon sample: e + e - pairs from beampipe conversion Why? clear photon identification Very good momentum resolution of charged tracks at low p T Procedure –Identify conversion photons in the beampipe –Tag π 0 by pairing electron pairs from conversions with photons in EMCal –Do the same in simulations Double Ratio: efficiencies and acceptance corrections cancel out

Torsten Dahms - Stony Brook University6 Double ratio: technique and advantages DATA SIMULATION DOUBLE RATIO f = conditional probability of having a photon in the acceptance, once you already have the e + e - pair in the acceptance a pair = e + e - pair acceptance  pair = e + e - pair efficiency   =  efficiency in simulations all efficiency are 100% everything cancels out except for      minimal systematics

Torsten Dahms - Stony Brook University7 The PHENIX experiment Beam Pipe West ArmEast Arm γ e+e+ e-e- e+e+ e-e- γ Collision Vertex e+e+ e-e- γ electrons: momentum reconstruction (1% resolution) particle ID: RICH (loose cuts because clean signature of conversion peak) same or opposite arms: different pT acceptance photons: EmCal (loose cuts  high efficiency ~ 98%) track reconstruction assumes vertex in the interaction point  conversion at radius r≠0: e+e- pairs ‘acquire’ an opening angle  they acquire an invariant mass m =  B dl ~ r > 0 if r=4 cm (beampipe) m =20 MeV

Torsten Dahms - Stony Brook University8 Invariant e + e - mass spectrum of Run 4 Au+Au: Dalitz decays beampipe conversions air conversions & combinatorial background Conversion pairs are created off-vertex Track reconstruction produces apparent opening angle Leads to apparent mass ~20MeV/c 2

Torsten Dahms - Stony Brook University9 Dalitz decays have a real opening angle due to the π 0 mass Conversion pairs have small intrinsic opening angle –magnetic field produces opening of the pair in azimuth direction –orientation perpendicular to the magnetic field Pair properties z y x e+e+ e-e- B Conversion pair z y x e+e+ e-e- B Dalitz decay MC Simulation all pairs dalitz decay beam pipe conversions MC Simulation all pairs dalitz decay beam pipe conversions

Torsten Dahms - Stony Brook University10 Beam pipe conversions How many of these conversion pairs come from: ? Let’s find photons in the EMCal and pair them… Invariant mass spectrum after applying pair cuts

Torsten Dahms - Stony Brook University11  0 signal extraction Real events Mixed event (normalized to area outside the signal) subtraction in p T bins

Torsten Dahms - Stony Brook University12 N γ incl (p T ) and N γ π 0 tag (p T ) all e + e - pairs e + e - pairs from π 0 all e + e - pairs e + e - pairs from π 0 dN/dp T [c/GeV]

Torsten Dahms - Stony Brook University13 Simulations: N γ hadr (p T ) and N γ π 0 tag (p T ) Inclusive photon spectrum –π 0, η → γe + e - π 0 parameterization from measured data η from m T scaling, yield normalized at high p T (0.45 from measurement) –Use Dalitz decay (π 0 → γ γ ~ π 0 → γ γ* → γe + e - for p T > 0.8 GeV/c) All e + e - (from π 0, η) in the acceptance  p T spectrum of e + e - If γ from π 0 is also in acceptance  p T spectrum of e + e - from π 0 all e + e - pairs e + e - pairs from π 0 1/N evt dN/dp T [c/GeV]

Torsten Dahms - Stony Brook University14 (N γ incl (p T ) /N γ π 0 tag (p T )) / ( N γ hadr (p T ) /N γ π 0 tag (p T )) double ratio (arb. units) Systematic uncertainties: conversion background 6% π 0 background 20% reconstruction efficiency 3% agreement of conditional acceptance 10%  total: ~25%

Torsten Dahms - Stony Brook University15 Summary A new method to measure direct photons has been present We can extract a clear photon conversion signal from beam pipe conversions We successfully reconstruct π 0 Need to reduce systematic errors

Backup

Torsten Dahms - Stony Brook University17 Conversion pair-pT distribution Beam Pipe West ArmEast Arm γ e+e+ e-e- e+e+ e-e- γ Collision Vertex e+e+ e-e- γ In principle we reconstruct photons down to p T ~ 400 MeV/c The π 0 reconstruction reaches limit at 800 MeV/c due to acceptance effects

Torsten Dahms - Stony Brook University18 Beam Pipe Conversions Track reconstruction relies on Pair obtains additional opening angle Pair gets mass > 0 Inv. Mass proportional to distance from collision vertex  conversion peak shifts w. r. t. to Dalitz decays

Torsten Dahms - Stony Brook University19 Subtracted inv. mass spectra e + e - pair-pT bins [GeV/c]: 0.8 < p T ≤ < p T ≤ < p T ≤ < p T ≤ < p T ≤ 5.0

Torsten Dahms - Stony Brook University20 Subtracted inv. mass spectra

Torsten Dahms - Stony Brook University21 Comparison: Dalitz - Conversions

Torsten Dahms - Stony Brook University22 Cocktail ingredients (pp):  0 most important: get the  0 right (>80 %), assumption:  0 = (  + +  - )/2 parameterize PHENIX pion data: most relevant: the  meson (Dalitz & conversion) also considered:  ’  use mT scaling for the spectral shape, i.e. normalization from meson/  0 at high pT as measured (e.g.  0 = 0.45±0.10)

Torsten Dahms - Stony Brook University23 Tagging efficiency