Constraints for the transport coefficients of the QGP - PowerPoint PPT Presentation

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Constraints for the transport coefficients of the QGP

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Roy A. Lacey, Stony Brook University; ECT Workshop on flow and dissipation, Sept. ... – PowerPoint PPT presentation

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Title: Constraints for the transport coefficients of the QGP


1
Constraints for the transport coefficients of
the QGP Roy A. Lacey Chemistry Dept. Stony Brook
University

2
t
Thermalized partonic Fluid! (s)QGP?
What are the transport properties of this fluid?
3
Probes for estimating transport coefficients
Jet Quenching
Flow
Primary Control Parameters
Flow and jet suppression measurements are
important probes
4
Jet Suppression
5
Lesson Fits with detailed error bars are of very
little value if we cannot constrain
the correct model ingredients
  • Issues
  • Collision Energy loss?
  • Radiative Energy loss?
  • Model implementation details
  • Role of expansion dynamics
  • etc.

New model constraints are required
6
Path length constraint for jet quenching
  • A fixed centrality
  • Constrains energy density for an average geometry
  • Reaction plane dependence
  • Varies effective path length of parton through
    medium for a given energy density
  • Path length dependence of energy loss is an
    important constraint

Scaling provides an important mechanistic
constraint !
7
RAA relative to the reaction plane
BBC/MPC
  • Sizeable difference between out-of-plane and
    in-plane RAA for a broad range of pT
  • This difference is effectively v2

8
High-pT (anisotropy) v2
  • Sizeable v2 observed at high pT, not due to flow
  • Relatively flat dependence reflects path length

9
A Scaling constraint for RAA
Idea!
Beer Lamberts law
Straightforward validation scaling tests!
10
Geometry
A
B
  • Estimate for L
  • Geometric fluctuations are very important
  • be skeptical of
    any claim that does not include them

11
Scaling of Jet Quenching
Scaling validated!
12
Scaling of Jet Quenching
Similar scaling found For different
collision systems.
Profound Value ? global simplification ? Focus
on essential variables
13
Jet Quenching Rxn dependence
From slope
Further validation of path length scaling Very
important ? no new information
14
Medium Response Transport Coefficients
QCD Sonic Boom
Gives sound speed directly Sets upper limit on
viscosity.
15
QCD Sonic Boom?
Data
Total 3PC jet correlations
Data compatible with the presence of a Mach Cone
away-side jet ? important upper limit for ?/s
16
?/s estimates
  • Issues
  • Data (role of non-flow?)
  • pre vs post hadronic
  • contributions
  • Extraction procedure
  • Initial conditions (e)
  • Fit constraints
  • Species dependence
  • etc

Uncertainty in critical path items is common to
all methodologies
17
New RXN detector
Non-flow contributions?
BBC/MPC
Event planes
Excellent agreement between measurements
18
Overall Scaling of Elliptic Flow at RHIC
Chaudhuri
Viscosity required for scaling ? Limit ?
19
Universal Scaling - Quarks
Vn is universal
Gives quark flow and an estimate of ?/s
20
Is flow hadronic or partonic?
?/s from hadronic phase is very large
10-12x(1/4p) No room for such values!
Partonic flow dominates!
21
Hadronic flow at lower energies
PRL 85, 940 (2000)
PRL 85, 940 (2000)
Hadronic flow depend on particle species
22
Hydrodynamic Model Comparison
h/s 0
h/s 1/4p
h/s 2 x 1/4p
h/s 3 x 1/4p
Initial conditions?
23
Hybrid Approach
Operational Ansatz (Ollitrault Gombeaud)
The Boltzmann equation reduces to hydrodynamics
when the mean free path is small
C. Marle, Annales Poincare Phys.Theor. 10,67
(1969).
Two extremes
(re-scattering) Hydrodynamic flow
(no re-scattering) No flow development
eccentricity
Mean transverses size
24
Knudsen number parameterization
Strategy quantify the viscous corrections to
hydrodynamics via a simple fitting procedure, to
obtain K as a function of Npart
Experimental constraint
Geometry (from model)
Ideal hydrodynamics
Lattice EOS
Obtain from fits to data (viscous correction)
25
Calibration of the method
Methodology successfully proofed very important
26
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31
Viscosity estimates at AGS - SPS
Ivanov et al
Significant deviations From hydrodynamic calculat
ions
From fits
Further study of hadronic viscosity underway
32
Summary

The fluid which leads to large collective flow is
also responsible for strong jet quenching
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