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Femtoscopy with STAR

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important ingredient of Buda-Lund hydro picture (Csorgo et al.) t ... Worst-case picture of d Au. Not great fit ... Lopez-Noriega, nucl-ex/0505009 ... – PowerPoint PPT presentation

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Title: Femtoscopy with STAR


1
Femtoscopy with STAR
  • Zbigniew Chajecki
  • for the Collaboration

2
Outline
  • Probing space and time in Heavy Ion Collisions
    with Femtoscopy
  • Evolution and emission time
  • Size and shape of the source
  • Do we understand the transverse mass dependence
    of HBT radii?
  • Underlying physics in AA dynamically-driven
    geometric substructure
  • AuAu relative to pp (and dAu)
  • Problem with baseline of correlation function for
    pp and dAu collisions
  • Decomposition of correlation function in terms of
    spherical harmonics new approach of studying
    particle correlations
  • Summary

3
The sketch of Heavy Ion Collision
hadronic phase and freeze-out
QGP and hydrodynamic expansion
hadronization
initial state
pre-equilibrium
Emission time
temperature
Evolution time
Chemical freeze out
Thermal freeze out
4
Hydro predictions Evolution and Emission time
  • Long lifetime of the source
  • as signal of the QGP formation
  • Ro - Rs ? Emission time
  • Rl ? Evolution time
  • Hydrodynamic calculations reproduce momentum
    observables but fail to reproduce HBT results ?
    RHIC HBT puzzle

5
Origin of HBT puzzle
STAR - AuAu_at_200GeV, PRC 71 (2005) 044906
Modified Sinyukov fit to RL
M. Herrmann and G.F. Bertsch, PRC 51 (1995) 328
in the absence of transverse flow
Short emission time (2fm/c) consistent with
RO/RS ratio
6
Properties of the source at freeze-out
STAR, PRL93 012301 (2004)
STAR, PRL93 012301 (2004)
system changes the shape
system expands
eccentricity
  • estimate ?initial from Glauber
  • efinal from asHBT
  • Size of homogeneity region scales with initial
    source size (increase with increase of
    centrality of the collision - b?0 )
  • Oscillation phases out-of-plane extended
    source

PRC66 (2002) 044903
Source remains out-of-plane at freeze out
7
Why do the HBT radii fall with increasing pT ?
  • Decrease of HBT radii with pT
  • usually attributed to collective flow
  • RL ? longitudinal flow
  • RT ? transverse flow
  • Non-flow possibilities
  • termally (not collectively) expanding source
  • hot core surrounded by cool shell
  • important ingredient of Buda-Lund hydro picture
    (Csorgo et al.)

t
8
HBT in AuAu vs pp (dAu)
9
AuAu like superposition of pp?
  • AuAu N(strings in pp) ?
  • AuAu N(blast-waves) ?
  • NO! that would generate local space-momentum
    correlations but in AuAu we see global
    correlations although both scenarios would
    lead to the identical p-space observables

10
Initial vs Final Size pp(dAu) vs AuAu
  • AuAu mostly understood in terms of collective
    flow
  • pp (dAu) show apparent global space momentum
    correlations, but no (or little) expansion
  • Model-dependent approach of
  • veryfication of expansion scenario
  • RMS of initial size of the source calculated with
    Glauber model vs. experimental RSIDE for
    ltkTgt0.2 GeV/c

11
Intriguing results ....Lets take a closer look
12
Projection of 3D CF in dAu
STAR preliminary
  • Gaussian source vs non-Gaussianess of CF
  • It looks like fit describes the shape of
    correlation function

dAu central, kt 0.25-0.35 GeV/c
13
Worst-case picture of dAu
STAR preliminary
  • Not great fit
  • One imagines one could do a better job, but fit
    must work in 3D we see tiny portion of space
  • What is going on in the normalization
    region?(independent of Gaussian ansatz)
  • Problem with projections
  • cannot see systematics in 3D
  • experiments w/same CF will have different
    projections

dAu peripheral, kt 0.15-0.60 GeV/c
14
Decomposition of CF onto spherical harmonics
Z.Ch., Gutierrez, Lisa, Lopez-Noriega,
nucl-ex/0505009
  • Cartesian-space (out-side-long) naturally encodes
    physics, but is poor/inefficient representation
  • Recognize symmetries of Q-space -- decompose by
    spherical harmonics!
  • Direct connection to source shapes
    Danielewicz,Pratt nucl-th/0501003
    decomposition of CF on cartesian harmonics
  • immune to acceptance
  • full information content at a glancethanks to
    symmetries

? 0,2p ? 0,p
15
Some properties of Alm coefficients
  • Alm 0 for l or m odd identical particle
    correlations
  • (for non-id particles, odd l encodes shift
    information)
  • A00(Q)
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