v n in phenix
DESCRIPTION
v n in PHENIX. John Chin-Hao Chen RIKEN Brookhaven Research Center INT Ridge Workshop 2012/05/08. v n : particle anisotropy. The colliding area is “almond” like shape due to overlap of two colliding nuclei. The particle angular distribution: dN/d( f - y ) =N 0 ( S (1+2 v n cosn( f - y ))) - PowerPoint PPT PresentationTRANSCRIPT
John C.-H. Chen 1
vn in PHENIX
John Chin-Hao ChenRIKEN Brookhaven Research Center
INT Ridge Workshop2012/05/08
John C.-H. Chen 2
vn: particle anisotropy• The colliding area is
“almond” like shape due to overlap of two colliding nuclei.
• The particle angular distribution: dN/d(-) =N0((1+2vncosn(-)))
• v2 = elliptic flow
John C.-H. Chen 3
Many information coming from flow
• Equation of State (EOS)• shear viscosity (η),• specific viscosity (η/s) of
sQGP • and their temperature
dependence
• Key to understand the QGP!
John C.-H. Chen 4
Fluctuation matters
• Nucleon distribution is not smooth, or initial state fluctuation -> finite vodd
• Azimuthal symmetry of the colliding area no longer available
• vodd is possible• We can “measure”
the fluctuations directly
John C.-H. Chen 5
v3, reason for ridge and shoulder?
• Ridge sits at ~ 0, shoulder sits at ~2/3, 4/3– A 3-peak structure!
• v3 (Fourier Coefficient of the cos3term) gives a natural 3-peak structure
• Is v3 the explanation?
John C.-H. Chen 6
How do we measure vn?
• Reaction plane method– Use forward detector to determine the n-th
reaction plane, n
– dN/d 1+2vncos n(-n)– vn = <cos n(-n)>
• Two particle correlation method– central-central or central-forward correlation– dNpair/d 1+(2vn
AvnBcosn)
John C.-H. Chen 7
John C.-H. Chen 8
Reaction plane method
• vn {n} = <cos(n(-nave))> / Res(n)
• nave is the average of the raw reaction
plane between north and south sub-events
• Res(n) is the reaction plane resolution
John C.-H. Chen 9
Correlation factor
• Res(n), Resolution of reaction plane measures cosine of dispersion of estimator () from truth
• Res(2) = <cos(2(2(N/S) – RP))>
= sqrt(<cos2(2N – 2
S)>)
• Key Quantity: cosine of dispersion (Raw vn of A wrt B)– <cos j (m
N – nS)>
John C.-H. Chen 10
Reaction plane correlation (i)
• <cos j (mA – n
B)>
• N-th reaction plane (n) correlates across large rapidity (|A-B|~5, |C-D|~7)
• N = 1 (1) has negative correlation due to conservation of momentum
PRL 107 252301 (2011)
A: RXN North [1.0-2.8] B: BBC South [3.1-3.9] C: MPC North [3.1-3.7]D: MPC South [3.1-3.7]
John C.-H. Chen 11
Reaction plane correlation (II)
• 2 correlates with 1
• 2 correlates with 4
• 2 does not correlate with 3
• 1 correlates negatively with 3, – some intrinsic v3 not coming from fluctuation?
PRL 107 252301 (2011)
A: RXN North [1.0-2.8] B: BBC South [3.1-3.9] C: MPC North [3.1-3.7]D: MPC South [3.1-3.7]
John C.-H. Chen 12
vn(n) vs pT
• All vn increases with pT
• v3 is independent from centrality
PRL 107 252301 (2011)
John C.-H. Chen 13
Characterize the initial state anisotropy
• Glauber initial state condition
• use n to measure the initial state anisotropy
John C.-H. Chen 14
vn vs n
• vn follows the trend of n
• Initial state anisotropy translate to final state momentum anisotropy
John C.-H. Chen 15
v3(2p) vs v3(3)
• v3 measured by two particle correlation method (0.3<||<0.7) is consistent with, but slightly higher than the reaction plane method
• Contributions from non-flow (jet contribution) in this range
John C.-H. Chen 16
vn vs theory
• All theory predicts v2 well
• v3 adds in additional discrimination power
• Data favors Glauber + /s = 1/4
PRL 107 252301 (2011)
John C.-H. Chen 17
Jet shape with higher vn modulated background subtraction
• When v3 modulation is included, the double peak structure in away-side disappears.
200GeV Au+Au0-20%, inc. -had.
John C.-H. Chen 18
v2 of Identified particles
• v2 of identified particles are measured
• (v2/nq) are the same for all particles– Flow exists at partonic level
John C.-H. Chen 19
High pT PID v2
• new detector TOFw and Aerogel enhance PID capability• Dedicated reaction plane detector• Extend to high pT
arxiv:1203.2644
John C.-H. Chen 20
NQS breaks?
• NQS holds at 0-20%• Obviously breaks at 20-60% at KET/nq > 1.0 GeV
arxiv:1203.2644
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KET/nq scaling vs centrality
• With finer centrality bins, the centrality dependence is clear
• KET/nq scaling works at 0-10%
• It starts breaking at 10-20% at KET/nq~ 1.0 GeV
Arxiv:1203.2644
John C.-H. Chen 22
PID v3 @ 200 GeV Au+Au
• Mass ordering at low pT
• Baryon/meson splitting at intermediate pT
John C.-H. Chen 23
NQS of PID v3
• Similar (v3/nq) scaling exists in v3
• v3 also shown in partonic level
John C.-H. Chen 24
QCD phase transition
• QGP is created at RHIC at 200 GeV
• RHIC is flexible in beam energy– Down to 7.7 GeV
• Can we find the critical point?– Any significant
feature?
John C.-H. Chen 25
vn{n} at 39 GeV
• Inclusive charged hadrons• Significant values of v3 and v4
• Trend similar to vn at 200 GeV
John C.-H. Chen 26
Beam energy dependence of vn
• Various beam energy: 39, 62, 200 GeV• No significant beam energy dependence• Hydro dynamical behavior down to 39 GeV
John C.-H. Chen 2727
PID v2 @ 62.4 and 39 GeV
• NQS scaling still works at 39 GeV!
John C.-H. Chen 28
v2 measurement in broad energy range
• At 7.7 GeV, the v2 value is significantly lower than 200 GeV
• A possible transition between 7.7 and 39 GeV?
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Saturation function of vn
• Not only v2 is saturated, but also the v3 and v4, starting from 39 GeV
John C.-H. Chen 30
summary
• vn has been measured systematically in PHENIX
• vn is independent from beam energy between 39 GeV to 200 GeV
• KET/nq scaling work on PID v2 from 39-200 GeV
• But the KET/nq scaling breaks at large KET/nq in mid-central collisions