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Exploring the Early Parton Momentum Distribution using the Ridge Phenomenon Cheuk-Yin Wong

QM2008, February 5, 2008. Exploring the Early Parton Momentum Distribution using the Ridge Phenomenon Cheuk-Yin Wong Oak Ridge National Laboratory. Introduction The momentum kick model Use the momentum kick model & STAR ridge data to extract the early parton momentum distribution

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Exploring the Early Parton Momentum Distribution using the Ridge Phenomenon Cheuk-Yin Wong

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  1. QM2008, February 5, 2008 Exploring the Early Parton Momentum Distribution using the Ridge Phenomenon Cheuk-Yin Wong Oak Ridge National Laboratory • Introduction • The momentum kick model • Use the momentum kick model & STAR ridge data to extract the early parton momentum distribution • Other momentum kick model predictions • Conclusions C.Y.Wong, Phy.Rev.C76,054908(’07) C.Y.Wong, arXiv:0712.3282(‘07)

  2. Introduction • How does the ridge phenomenon occur? • What is the momentum distribution of the early medium partons? • What is the dominant mechanism of jet momentum loss? These questions are linked together and can be answered by the momentum kick model: Ridge particles are medium partons kicked by the jet. The kicked partons carry direct information on the medium parton momentum distribution and the magnitude of the momentum kick (or equivalently, the jet momentum loss).

  3. Ridge particles are medium partons kicked by the jet • (i) Ridge yield correlated with N_participants • (ii) Ridge yield nearly independent of pt trigger, flavor, baryon, meson characters of the jet • (iii) Tjet>>Tridge> Tinclusive • (iv) Δφ ~ 0 implies that the ridge particles acquire their azimuthally properties from the jet The most likely explanation: ~ ridge particles are medium partons kicked by the jet and they acquire a momentum kick q along the jet direction

  4. The ridge distribution and the momentum kick • The kicked final partons subsequently materialize as hadrons by parton-hadron duality • The ridge particle distribution depends on the initial parton momentum distribution and the momentum kick q.

  5. Parametrization of initial parton momentum distribution

  6. Ridge yield is a maximum at Δφ~0

  7. The width in Δφ depends on the magnitude of q. at pt=2 GeV

  8. The ridge shape in Δη initial partondN/dy ~ (1-x)a The shape in Δη around Δη=0 depends weakly on a The shape in Δη around large Δη depends strongly on a at pt=2 GeV

  9. The observed distribution in the momentum kick model We need the pp near-side jet data

  10. pp near-side jet data (open blue circles) Data from PRL95,152301(05) & J. Phy. G34, S679 (07)

  11. The pp near-side jet data can be described by This set of parameters describe well the pp near-side jet data for pt<4 GeV, |Δφ|<1.5, and |Δη| < 1.4.

  12. The initial parton momentum distribution

  13. AA near-side data (black solid points) described well by the momentum kick model around Δη~0 Data from PRL95,152301(05) & J. Phy. G34, S679 (07)

  14. AA near-side data (black solid points) described well by the momentum kick model around |Δη|~3.3 Data from F. Wang et al. arXiv:0707.0815 (‘07)

  15. Centrality dependence of ridge yield

  16. Parton momentum distribution at the moment of jet-parton collision

  17. Possible evolution scenario of medium partons

  18. Two-particle correlations

  19. Momentum Kick Model Predictions Two associated particle correlations |Δφ|<0.7, |ηjet|<1, 1<pt<3 GeV

  20. Forward Rapidity Distributions for PHOBOS Measurements

  21. Conclusions • The ridge particles can be described as medium partons kicked by the jet, and they carry information on the early parton momentum distribution and the momentum kick. • The parton momentum distribution at the moment of jet-parton collision is relatively flat in rapidity with a thermal-like transverse momentum distribution and sharp kinematic boundaries. • The magnitude of the momentum kick gained by the parton is 1 GeV, which is also the momentum loss by the jet in a jet-parton collision.

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