Final results from HERMES on hadronization in nuclear environment Z. Akopov (on behalf of the HERMES Collaboration)

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Presentation transcript:

Final results from HERMES on hadronization in nuclear environment Z. Akopov (on behalf of the HERMES Collaboration)

Z. Akopov, DIS'2007 April, 2007 Contents Introduction Nuclear multiplicity ratio Results  One-dimensional  Two-dimensional Formation length A-dependence Summary & Outlook

Z. Akopov, DIS'2007 April, 2007 Motivation Understanding of the hadronization process:  parton energy-loss mechanisms in nuclear matter  space-time evolution of the hadron formation process Hadronization as a non-perturbative QCD problem:  Approximative theoretical approaches used  Experimental data necessary to gauge available models  HERMES offers suitable energy range, set of nuclear targets, and PID for hadrons; clean initial state: Beam energy of 27.6 GeV Deuterium, Helium 4, Neon, Krypton, Xenon Identified hadrons:  +,  -,  0, K +, K -, p, p bar

Z. Akopov, DIS'2007 April, 2007 Nucleus as a laboratory Nucleus as an ensemble of targets Scattering on a quark Quark energy loss Fragmentation quark to hadron (“pre-hadron” formation)

Z. Akopov, DIS'2007 April, 2007 Nucleus as a laboratory Pre-hadron (hadron) can experience absorption in nuclear medium Hadron-nucleon cross-section is known Formation time from DIS to final hadron:

Z. Akopov, DIS'2007 April, 2007 Multiplicity ratio Experimental access to the hadronization process through the measured multiplicity ratio:

Z. Akopov, DIS'2007 April, 2007 The HERMES Set-Up Positron/electron beam with energy of 27.6 GeV Internal storage cell, pure gas targets: Deuterium, Helium 4, Neon, Krypton, Xenon Luminosity up to 10^33 Hadron identification using RICH

Z. Akopov, DIS'2007 April, 2007 : positively charged hadrons Multiplicity ratio increases with increasing Decrease with larger z values Strong atomic mass number dependence of the attenuation.

Z. Akopov, DIS'2007 April, 2007 : negatively charged hadrons  + =  - =  0 ~ K - K + > K - Total  h :    + =   - = 20 mb    + = 14 mb,   - = 20 mb;   p = 32 mb,  p- = 42 mb Production mechanisms for p and p bar differ

Z. Akopov, DIS'2007 April, 2007 : positive/negative hadrons

Z. Akopov, DIS'2007 April, 2007 p t 2 - dependence Large increase of the multiplicity ratios with p t 2 Nuclear p t 2 broadening.

Z. Akopov, DIS'2007 April, D-analysis: z-ranges Positive slope for all z - bins Within the uncertainties, the Q 2 -dependence is similar for all z - bins No broadening of p t 2 for highest z-range Highest z-bin (red points) – drop in p t 2 – possible contribution of pions from exclusive  decay.

Z. Akopov, DIS'2007 April, D-analysis: -ranges Q 2 and p t 2 dependences are similar for different values of Different slopes of the z- dependence in different - bins. First part of the z – dependence at high  might reflect partonic mechanism; drop at higher z in the lowest -bin due to hadron absorption.

Z. Akopov, DIS'2007 April, D-analysis: p t 2 -ranges Larger R at higher p t 2 and..  smooth -dependence (red points) - related to the p t 2 broadening which is correlated with Broadening gone at high z – parton can’t lose energy at z->1 (Kopeliovich)

Z. Akopov, DIS'2007 April, 2007 Formation length: definition and kinematics Several definitions for the formation lenght The z-dependence, normalized by  / In leading hadron approximation, z>0.5; polynomial approximation according to Accardi; exact Lund definition. Different location of the function maximum In HERMES kinematics, unambiguous (monotonous) function

Z. Akopov, DIS'2007 April, 2007 Nuclear Attenuation dependence on the formation length Scaling behavior for different and z ranges Atomic mass number depedence Even at large values of formation length, does not reach 1: still attenuated. Partonic mechanism plays a role (pre-hadron in nuclear environment) Substantial L-dependence The correlated, z – dependence presented as a function of one variable - - the formation length in Accardi approximation

Z. Akopov, DIS'2007 April, 2007 A-dependence Two-dimensional binning Value of R in each, z bin – for the fit Parametrization according to:

Z. Akopov, DIS'2007 April, 2007 Conclusion Major dataset, detailed studies of hadronization on many nuclear targets, basis for theoretical studies. Substantial nuclear attenuation observed as a function of kinematic variables such and as  z, p t 2 and Q 2 Increase of the formation length with higher results in less suppression of the hadron yield Broadening of p t 2 due to re-scattering, as observed in pA scattering and heavy-ion collisions – Cronin effect For the first time, detailed two-dimensional studies of the nuclear attenuation is performed as functions of and  z, which should assist the refining of theoretical models Observed a substantial A-dependence of nuclear attenuation For the first time, the formation length dependence of the nuclear attenuation has been studied, and the L-dependence of the  parameter in the parameterization Paper out soon

Z. Akopov, DIS'2007 April, 2007 Theory overview Rescaling model  Gluon radiation and absorption of the produced hadron (A. Accardi et al) FF modification model  Modification of parton FF to account for energy loss: multiple scattering and gluon bremsstrahlung. (X.-N. Wang et al) Gluon Bremsstrahlung model  Vacuum and induced energy loss, attenuation of colorless pre-hadrons in nuclear medium (B. Kopeliovich et al) FSI by means of BUU transport  Full coupled-channel treatment of FSI by means of BUU transport model, where while interacting with the nucleon, hadron may not only be absorbed but can also be decelerated in an elastic or inelastic collision (T.Falter et al) String models  Colorless pre-hadronic system – string – propagates in nuclear medium, multiple interactions and gluon radiation (e.g. B.Andersson et al, T. Sjostrand et al, A. Bialas et al)

Z. Akopov, DIS'2007 April, 2007 Results: neutral pions Multiplicity ratio for  0 is consistent with the one for the charged pions

Z. Akopov, DIS'2007 April, 2007 Formation length (leading hardon approximation)