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Status of the "direct" photon reconstruction
Outline Introduction Photon and neutral pion reconstruction Cocktails and loops (Neutral pion flow) Summary
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Direct Photon Puzzle: RHIC & LHC
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Direct Photon Puzzle in QM15
Chun Shen, QM2015
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Direct Photon Puzzle for HADES
Reconstruct γdir yield and v2 Examine the role of baryonic resonances Start with focusing on Delta baryonic resonance: Δ→Νγ (BR~1%) Create cocktails with different Δ contribution. The medium created in HADES AuAu collisions is ideal for this case.
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Extracting direct photons
Statistical method Important tool: direct photon excess ratio 𝑅 𝛾 𝑝 𝑡 = 𝐶∙ 𝑁 𝑖𝑛𝑐 𝑁 𝑡𝑎𝑔 𝜋 0 𝑒𝑥𝑝 𝑁 ℎ𝑎𝑑 𝑁 𝜋 0 𝑠𝑖𝑚 Flow: yield: 𝑅 𝛾 >1 : presence of direct photon signal γexp γsim
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Reconstruction strategy
Hades has no calorimeter (yet) indirect 𝛾-reconstruction via conversion. Reconstruct 𝛾→ 𝑒 + + 𝑒 − Use Target + RICH as converter Reconstruct 𝑒 + + 𝑒 − with MDC and ToF/RPC MDC inner segment sharing
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Data analysis: Event selection
Generation 8 Full statistics 2.7x109 events remaining for analysis PT3 MetaPileUp
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Lepton identification
1) Beta vs Mom all selected leptons 2) Beta vs Mom leptons used for photons (θe+e- ≤ 2°) 3) Beta vs Mom leptons used for π0 (after selection cuts) (1) (3) (2)
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Inclusive photons: 2.9·107 Still large invariant masses for photons.
Contamination from charged pions and/or Dalitz decays? Needs simulation to understand and correct! Apply additional mass cut (not done is this study) Me+e- [MeV/c2]
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𝜋 0 →𝛾+𝛾→2 ( 𝑒 + + 𝑒 − ) - Result
π0 analysis code from C.Behnke Cuts: 1) β-mom selection 2) θe+e- ≤ 2° 3) θγ : [10°,40°] Background fit : polynomial Signal fit: Gauss μ = (135.4±0.1) MeV/c2 , σ = (4.49±0.13) MeV/c2 About 4000 neutral pions within 2σ
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Intermediate result: γexp
Pt range [GeV/c] Nincl Npi0 γexp 0-1 2.90E+07 7884 3.68E+03 2.16E+07 6354 3.40E+03 3.80E+06 1108 3.43E+03
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How to recognize a direct photon
𝛾 Need to distinguish direct photons from hadronic sources. 𝝅 𝟎 𝛾 𝛾 Compare with known hadronic sources (cocktail) Consider remaining photons as direct But first, let‘s talk about the N-Δ-π loop….
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The N-π-∆ loop Considered as important source of 𝛾 Absent in PLUTO
Jan-Hendrick Otto, Bachelor thesis (2015), JLU Giessen π and N form a ∆ ∆ decays in the medium (small propability for photons) If the ∆ decays in N and π a new ∆ is formed before the π can decay this loop is repeated a few times (around 10 expected) Considered as important source of 𝛾 Absent in PLUTO Present in HSD
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PLUTO cocktail π0 T1=45 MeV, T2=85 MeV (prelim. HADES data, TAPS data)
Δ (140 MeV) , no loop ω (110 MeV ) η (90 MeV) Mη ≈ MK Σ0 (95 MeV) MΣ0 ≈ MΛ use preliminary temperatures from K and Λ extract T of ω and ∆ from the T for π and p from preliminary HADES data. Jan-Hendrick Otto, Bachelor thesis (2015), JLU Giessen
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Weighting factors – rel. multiplicities
Only relative multiplicities (wrt to π0) are needed use mt-scaling for the η- and ω-meson Clebsch-Gordan-Coefficients (CGC) for the ∆ Λ-Σ scaling for the neutral Σ-Baryon Jan-Hendrick Otto, Bachelor thesis (2015), JLU Giessen Resulting rel. multiplicities: Mη/Mπ0 = Μω/Μπ0 = ΜΔ/Μπ0 = 3/2 Μ Σ0= 0,0077
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Cocktails: pt of decay photons
PLUTO HSD E.Bratkovskaya, Private communication Jan-Hendrick Otto, Bachelor thesis (2015), JLU Giessen Note the large difference on the yield of photons from the Δ resonance!
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Cocktails Jan-Hendrick Otto, Bachelor thesis (2015), JLU Giessen
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Including photons from loops in the PLUTO data
Jan-Hendrick Otto, Bachelor thesis (2015), JLU Giessen Observable seems to be sensitive to the number of N-π-Δ loops HADES data is important to compare and extract experimental Nloops
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Intermediate result: γsim
Pt [GeV/c] PLUTO (0-loop) HSD 0-1 1.007 1.018 1.017 1.226 1.038 1.646 Significant difference between PLUTO and HSD in γsim as expected
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Correction Data Cocktail Hades acceptance Full 4𝜋
Count all reconstructed photons Divide by photons from pi0 𝑅 𝛾 ( 𝑝 𝑡 )= 𝑪∙ 𝑁 𝑖𝑛𝑐 𝑁 𝑡𝑎𝑔 𝜋 0 𝑒𝑥𝑝 𝑁 ℎ𝑎𝑑 𝑁 𝜋 0 𝑠𝑖𝑚 Cocktail Full 4𝜋 Count photons from hadronic decays Divide by photons from 𝝅 𝟎 Efficiencies cancel out. but… Need further correction C…
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Correction Normalized with 𝜋 0 →𝛾+𝛾→ 𝑒 ± + 𝑒 ±
Reconstruction probability (assume 𝑝𝑎𝑖𝑟 not correlated): 𝑃≈ 𝑎 2 ⋅ 𝑐 2 ⋅ 𝑒 2 pair reconstruction efficiency conversion probability acceptance probability Reconstruction probability (assume 𝛾 not correlated): 𝑃≈𝑎⋅𝑐⋅𝑒 => Correction Factor 𝑪≈𝑎⋅𝑐⋅𝑒 𝑅 𝛾 ( 𝑝 𝑡 )= 𝐶∙ 𝑁 𝑖𝑛𝑐 𝑁 𝑡𝑎𝑔 𝜋 0 𝑒𝑥𝑝 𝑁 ℎ𝑎𝑑 𝑁 𝜋 0 𝑠𝑖𝑚 Badly controlled factors do not cancel. Try simulation.
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Correction estimation: 1st iteration
Simulation of 100M π0→γγ. Generated with PLUTO (T = 80MeV) Use “mapped” conversion probability for decay HGeant simulation to define acceptance of leptons Count fully reconstructed pions and fully reconstructed single photons Input from C.Behnke Pt [GeV/c] “singles” Nπ0 correction 0-1 1.86E-03 6.88E-06 3.69E-03 7.73E-04 3.46E-06 4.46E-03 9.20E-05 3.80E-07 4.11E-03 Benefit: fast, easy, input ready Drawback: no pair reconstruction efficiency, rough approximation of conversion prob.
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Rγ Results Too large Rγ! Result is implausible... Pt [GeV/c] PLUTO
𝑅 𝛾 ( 𝑝 𝑡 )= 𝐶∙ 𝑁 𝑖𝑛𝑐 𝑁 𝑡𝑎𝑔 𝜋 0 𝑒𝑥𝑝 𝑁 ℎ𝑎𝑑 𝑁 𝜋 0 𝑠𝑖𝑚 Pt [GeV/c] PLUTO (0-loop) HSD 0-1 13.5 13.3 14.9 12.4 13.6 8.6 Too large Rγ! Result is implausible...
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π0 yield in 18 Δφ bins Pt range: 0-1 GeV/c Bin : Δ(φ-Ψ)= 20 degrees
Note: fixed mean and sigma parameter for Gauss fit, taken from inclusive analysis μ = (135.4±0.1) MeV/c2 , σ = (4.49±0.13) MeV/c2
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π0 v2 coefficient Fit function:
par[0]*(1+2*par[1]*Cos(ϕ) + 2*Cos(2ϕ) ) Pt: 0-1 GeV/c Y-Ycm window: [-0.5,0.5] Centrality: exclude 15% most central Event plane resolution: 0.54 Result: v2= Φ [degrees]
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Comparison to existing data: TAPS
L. B. Venema et al. Phys. Rev. Lett. 71, 835 – Published 9 August 1993 “Azimuthal Asymmetry of Neutral Pion Emission in Au+Au Reactions at 1GeV/Nucleon” rms pt <pt> S2_corr, Y window err S2 136 533 -0.309 0.066 The HADES data seem to be in good comparison with TAPS
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...)
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Conclusion and outlook
Search for direct photons is being carried out. Improved cocktail simulations available to estimate background. Computation of 𝑅 𝛾 provides so far implausible results. Next steps: Correction factor – try to control acceptance, conversion and reconstruction efficiencies and correlations: better precision of simulation Include missing contributions from other hadrons Eliminate contamination in single photon spectra Input is welcome! … to be continued.
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