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Elastic, Inelastic and Path Length Fluctuations in Jet Tomography

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Title: Elastic, Inelastic and Path Length Fluctuations in Jet Tomography


1
Elastic, Inelastic and Path Length Fluctuations
inJet Tomography
Re The single electron puzzle at RHIC
  • Simon Wicks
  • Hard Probes 2006
  • Work done with William Horowitz, Magdalena
    Djordjevic and Miklos Gyulassy
  • arXiv nucl-th/0512076 and in preparation

2
Introduction The single electron puzzle
  • Pion suppression predictions seem to work well

DGLV predictions Djordjevic, Gyulassy, Vogt,
Wicks Phys Lett B 63281-86 (2006)
but (entropy constrained) pQCD radiative only
FALSIFIED by e- data.
GLV predictions for pions compared to PHENIX
data Vitev prediction plot from T. Isobe
nucl-ex/0605016
3
Possible Solutions
  • Fit the data with free parameters, explain the
    magnitudes later
  • Improve understanding of pQCD production spectra
    (but still cannot match data with entropy
    bounded radiative energy loss alone)
  • Use novel non-perturbative techniques to explain
    extra charm / bottom quenching
  • Fully explore all perturbative energy loss
    techniques.
  • Q Can pQCD explain the pion and electron
    suppressions at RHIC, or do we have to resort to
    solution III above?

4
What have we swept under the rug?
  • Elastic energy loss
  • - Same order of magnitude as radiative energy
    loss for the kinematic region of interest.

M. Mustafa, Phys. Rev. C72014905 (2005)
SW, W. Horowitz, M. Djordjevic M.
Gyulassy, nucl-th/0512076
5
Elastic energy loss
  • Thoma-Gyulassy (TG) vs Braaten-Thoma (BT) as
    estimate of uncertainty of leading log
    approximation
  • Romatschke-Strickland infinite time / Djordjevic
    finite time calculations lie TG for bottom, BT
    for charm (note unphysical energy gain at low pt
    for bottom in BT)
  • Finite time effects on elastic energy loss SMALL
  • (see poster by A.Adil, nucl-th/0606010, talk and
    nucl-th/0603066 by M.Djordjevic, nucl-th/0604040
    by X-N Wang)
  • Interference between collisional and radiative
    energy losses left as open question. See later

6
Path length fluctuations
  • Our model NOT fragile, NOT surface emission (nor
    is DGLV radiative alone).
  • See parallel talk by W. Horowitz on Wednesday.
  • Various uses of fixed lengths L5-6fm.
  • We find a hierarchy of fixed lengths fit the
    full geometrical calculations.
  • No a priori justification for any fixed length
    without doing the full numerically intensive
    calculation.
  • (if a fixed length can fit the full geometry at
    all)
  • V important for gluons and consistency of
    electron and pion predictions.

7
WHDG extended theory
Ideal Our model
Production All orders pQCD NLO pQCD (FONLL for LHC spectra) (large uncertainty in magnitude, small uncertainty in the power law of the tail)
Geometry Propagate through evolving hydro simulation Realistic Woods-Saxon nuclear density Jets produced TAA Propagate through Bjorken expanding ?part
as Running Fixed as0.3 (large uncertainty as energy loss strongly dependent on as)
Energy loss mechanism Collisional and radiative in same theoretical framework Incoherent addition of DGLV radiative and leading log TG / BT collisional
NOTE Using realistic dNg/dy1000
8
Results
  • RHIC
  • RHIC theoretical uncertainties
  • LHC

9
Results RHIC
Charm, bottom -gtElectrons
Gluons, u,d -gtPions
Note kt smearing, EMC neglected here.
Good agreement with pions, improved agreement
with e- than for (entropy constrained) radiative
only.
10
Results RHIC - Uncertainty
  • Sources of uncertainty
  • Fixed as0.3 approximation
  • Shape of spectra, fragmentation (does not
    affect RAA significantly)
  • Magnitude of spectraie c / b ratio in
    contribution to e-

11
Results RHIC Uncertainty in as
  • as 0.4 improves e- fit, over predicts pion
    quenching

need a fully running coupling calculation to
reduce theoretical uncertainty.
12
Results RHIC uncertainty in c/b ratio
  • Uncertainty in charm spectrum and c / b
    contribution to e-
  • A quick estimate of uncertainty shift entire
    charm cross-section up / down.

Armesto, Cacciari, Dainese, Salgado,
Wiedermann hep-ph/0511257
13
Results LHC (1)
  • Energy loss for high pT jets at LHC dominated
    by radiative

but collisional energy loss is still a 25
effect.
14
Results LHC (2)
Partonic RQ(pT) (for one sample value of dNg/dy
2900)
15
Results LHC (3)
Pion RAA(pT) (for two sample values of dNg/dy
1750, 2900)
16
Conclusion
  • Important effects to include
  • Elastic energy loss
  • Path length fluctuations Geometry
  • For stronger conclusions, we need
  • Theory
  • Elastic and inelastic in the same theoretical
    framework
  • Include effect of fully running coupling
  • Theory or experiment
  • Better understanding of charm and bottom
    productioneg measure D mesons directly
  • Further applications
  • V2
  • Multi-particle correlations
  • More LHC work

17
(end of talk)(go England!!)
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