Charged particle multiplicity in Pb-Pb collisions from NA50 experiment

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Presentation transcript:

Charged particle multiplicity in Pb-Pb collisions from NA50 experiment F. Prino for the NA50 collaboration International Workshop on Particle Multiplicity in Relativistic Heavy Ion Collisions Bari, 17-19 June 2004

Particle production in nuclear collisions Multiplicity = number of particles produced in the collision 80-90% of the produced charged particles are pions Related to the centrality of the collision Related to the entropy of the system created in the collision Multicollision models: Nucleus-nucleus collis.= superposition of nucleon-nucleon collis. Hard processes Large momentum transfer Small distance Interactions at partonic level Scale like the number of elementary collisions (Ncoll) Soft processes Small momentum transfer Large distance Interactions at the baryon level Scale like the number of participant nucleons (Npart)

Particle momenta distributions Transverse momentum (pT) Longitudinal momentum (pL) Particle momenta decomposed Rapidity variable Pseudorapidity variable y for large momenta dN/dy (dN/d) distributions carry information about energy density, longitudinal expansion and "stopping power"

NA50: experimental setup Study of muon pair production in Pb-Pb collisions Trigger DIMU 2 muon tracks MB Non zero energy deposit in the ZDC Pb beam 1998: 158 GeV/nucleon 1999: 40 GeV/nucleon Beam detectors Active target Up to 7 Pb subtargets + Cherenkov counters Centrality detectors EM Calorimeter (1.1<lab<2.3) Multiplicity Detector (1.1<lab<4.2) Zero Degree Calorimeter (lab>6.3) Muon spectrometer (2.7<lab<3.9) Magnet+MWPC+hodoscopes

The Multiplicity Detector (MD) Silicon microstrip detector measuring the number and the angular distribution of charged particles produced in the collision 2 Planes (MD1, MD2) each plane made of 2 layers (up/down) 36 azimuthal sectors (=10o) 192 radial strips (=0.02) 6912 strips in each plane Only 128 innermost strips used in this analysis

dN/d distributions vs. centrality (I) Data from special low-intensity runs Analysis method Data selection: Interaction trigger Pile-up rejection Upstream interaction rejection Diagonal cut on the ET-EZDC correlation MD based target identification Statistical method based on matching pairs of hits on MD1 and MD2 Pb beam energy (GeV/nucleon) Target Distance target-MD1 (cm) Target thickness # of events analyzed 158 Pb 11.65 3 mm 48000 9.15 1 mm 18000 40 12.55 35000

dN/d distributions vs. centrality (II) Centrality interval definition at 158 GeV/c: 2 independent centrality variables (ET and EZDC) Intervals expressed in terms of fraction of total inelastic cross section

dN/d distributions vs. centrality (III) Calculation of raw dNch/d Cluster (group of contiguous strips firing together) correction Cluster size distribution not reproduced by a VENUS+GEANT simulation Dedicated MC, aimed at reproducing cluster size distribution observed in data Performed separately in each  bin (=0.15) and in each centrality class

dN/d distributions vs. centrality (III) Calculation of primary dNch/d. Subtraction of the delta electron contribution (from GEANT). Max. 5% of the occupancy in the most peripheral bin. Correction with secondary/primary ratio from VENUS+GEANT simulation. VENUS+GEANT data reconstructed with same method as experimental data. 1.2 –1.8 correction factor. Do not depend on centrality. Depend on target thickness, target position, particular MD plane. Unstable particles (K0, L and hyperons) decays are already considered in VENUS, and therefore their decay products are defined as primary particles. Systematic error estimation 8% systematic error on primary charged multiplicity

dN/d distributions vs. centrality (III) Agreement between MD1 and MD2 Average between detector planes Wide  coverage Excellent agreement between primary dNch/d with 2 different target thicknesses and positions Average between different thicknesses Wider  coverage

dNch/d distributions at 158 GeV ET centrality selection EZDC centrality selection { Midrapidity value Gaussian width dNch/d at the peak Distributions fitted with Gaussians to extract

Midrapidity value at 158 GeV /c ET centrality selection EZDC centrality selection Midrapidity visible in the dN/dh distributions: No reflection around midrapididty needed hpeak extracted from fit compatible with VENUS predicion (hpeak=3.1)

Gaussian width at 158 GeV /c ET centrality selection EZDC centrality selection Gaussian width decreses with centrality: stopping power effect decreasing contribution of protons from target and projectile fragmentation

dNch/dh max at 158 GeV /c ET centrality selection EZDC centrality selection dN/d at the peak scales linearly with ET and EZDC no saturation or enhancement observed

dNch/d distributions at 40 GeV /c (I) Only ET based centrality selection ZDC worse performance at such a low energy Larger (10%) systematic error ZDC based quality cuts not performed larger ET tail beyond the knee ET resolution not well defined

dNch/d distributions at 40 GeV /c (II) Gaussian width smaller than at 158 GeV, decreasing with increasing centrality Peak position (VENUS prediction): max 2.47 Number of charged particles in the more central bin  2 times smaller than at 158 GeV

Gaussian width vs. energy NA50 most central Pb-Pb E877 central Au-Au Available phase space in rapidity increases with s Fit with the simple scaling law: sh = a + b · ln s Same s dependence for all data

Evaluation of Npart and Ncoll (I) Glauber model calculations Physical inputs: Woods-Saxon density for Pb nucleus (2pF) in = 30 mb Numerical calculation of: Interaction probability, Npart , Ncoll ... vs. impact parameter b r0 = 0.16 fm-3 C= 0.549 fm r0 = 6.624 fm

Evaluation of Npart and Ncoll (II) ET and EZDC parametrization ET  number of participants EZDC  number of projectile spectators q, w,  and  form fit to MB spectra

Evaluation of Npart and Ncoll (III) Calculation of <Npart> and <Ncoll> in each centrality class From distributions of Npart and Ncoll in the ET and EZDC intervals Smearing effects due to calorimeter resolution included

Charged particle scaling at 158 GeV Fit with the power law: =1.00±0.01±0.04 a = 1.05-1.08 using a VENUS calculation of Npart a = 1.02 with Npart = 2·208 ·(1-EZDC/EBEAM) =0.75±0.02 Fit with the law: B compatible with zero Conclusions: Npart describes the centrality dependence of particle production Hard processes play a negligible role at this energy

Charged particle scaling at 40 GeV Fit with the power law: =1.02±0.02±0.06 Conclusions: As expected, no important hard process contribution at this energy Same Npart dependence at 158 and 40 GeV Soft processes account well for particle production at SPS energies

Yield per participant pair vs. centrality Only statistical error on dN/dh + error on Npart shown in plot Flat behaviour reflects the linear dependence of dN/dhmax on Npart Beam energy (A·GeV/c) s (GeV) 40 8.77 1.180.030.15 158 17.3 2.490.030.20

Comparison with other experiments Conversion from dN/dh|lab to dN/dy and subsequently to dN/dh|cm done assuming: At 158 GeV/c (s=17.3 GeV): pions, protons and kaons relative yields from NA49 At 40 GeV/c (s=8.77 GeV): pions, protons and kaons relative yields from VENUS 4.12 most central bin s (GeV) 8.77 1.180.030.15 0.970.030.14 17.3 2.490.030.20 2.140.030.17

Yield per participant pair vs. s 158 GeV/c result: 50% higher than fit to pp inelastic 20% higher than fit to pp NSD 1 40 GeV/c result: in agreement with fit to pp inelastic

Integrated yield per participant pair 1 Heavy ion data does not follow the e+e- trend over the whole energy range: below pp and e+e- data at AGS energy cross through pp data at SPS energy joins e+e- data above top SPS energy

Conclusions Particle pseudorapidity distribution vs. centrality measured by NA50 experiment. At 158 GeV/c with 2 independent centrality estimators (ET, EZDC). At 40 GeV/c with 1 centrality estimator (ET). Use of 4 detector planes + 2 different target positions. Cross check of analysis procedure. Wide h coverage ( no reflection around midrapidity needed). Gaussian width: Decreases with centrality (stopping power effect). Increases logarythmically with s (phase space effect). Glauber calculation of Npart and Ncoll: Linear dependence of dN/dh|max on Npart. No important role of hard interactions (Ncoll) at both energies. Yield per participant pair. At 40 GeV/c (s=8.77 GeV) compatible with fit to nucleon-nucleon interactions. At 158 GeV/c (s=17.3 GeV) not compatible with fit to nucleon-nucleon interactions. Steep increase of particle yield in central Pb-Pb collisions between 40 and 158 GeV/c not described by the simple energy scaling observed in nucleon nucleon collisions. 1