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1 sevil.salur@yale. edu Baryonic Resonance •Why resonances and why * ? •How do we search for them ? •What did we learn so far? •What else can we do in the near future? Sevil Salur Yale University STAR Collaboration p p Studies with

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Page 1: Sevil.salur@yale.edu 1 Baryonic Resonance Why resonances and why  * ? How do we search for them ? What did we learn so far? What else can we do in the

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Baryonic Resonance

•Why resonances and why* ?

•How do we search for them ?

•What did we learn so far?

•What else can we do in the near future?

Sevil Salur Yale University STAR Collaboration

p

p

Studies with

Page 2: Sevil.salur@yale.edu 1 Baryonic Resonance Why resonances and why  * ? How do we search for them ? What did we learn so far? What else can we do in the

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Chemical freeze-out

Thermal freeze-out

*

*

measured

*

lost

*

measured

time

Why do we study resonances in heavy-ion collisions?

Due to the very short lifetime ( <Δt ) of resonances:

• Large fraction of the decays occur inside the reaction zone

• Possible change in the physical properties: width broadening mass shift change in pT

spectra • Determination of the hadronic expansion time between chemical and thermal freeze-out

• Information about strangeness production due the strange quark content and high mass of *(1385)

Δt

MeV/c2

Г:35 MeV/c2 I(JP) =1(3/2+)

Page 3: Sevil.salur@yale.edu 1 Baryonic Resonance Why resonances and why  * ? How do we search for them ? What did we learn so far? What else can we do in the

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Particle Identification

Minv GeV/c2

*(1385)

NE

NT

RIE

S

sNN=200 GeV p+p

- and ±

±

NE

NT

RIE

S

A candidate is combined with a to get a *(1385). The background is formed by mixing mesons from one event with candidates from another event.

Page 4: Sevil.salur@yale.edu 1 Baryonic Resonance Why resonances and why  * ? How do we search for them ? What did we learn so far? What else can we do in the

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** Invariant Mass SpectraInvariant Mass Spectra

The masses and widths of are in agreement with the PDG and the results with other topological reconstruction techniques.

M = 1387 MeV , 39 MeV )

( M = 1383 MeV , 36 MeV

sNN=200 GeV @ d+Au

sNN=200 GeV @ p+p

sNN=200 GeV @ Au+Au 0-5%

NE

NT

RIE

SN

EN

TR

IES

Page 5: Sevil.salur@yale.edu 1 Baryonic Resonance Why resonances and why  * ? How do we search for them ? What did we learn so far? What else can we do in the

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** Corrected pCorrected pT T SpectraSpectra

T

)mm(

0T

2

T

0T

e)Tm( T 2

dydN

dydm

Nd

m 2

1 −−

+=

Exponential Fit Function :

|y|<0.5

<pT>=1.02±0.02±0.07 GeV/c T inv slope= 319±9±16 MeV

|y|<0.5

<pT>=1.14 ± 0.05 ± 0.08 GeV/c T

inv slope= 386 ± 15 ± 27 MeV

|y|<0.5

<pT>=1.28 ± 0.15 ± 0.09 GeV/c T inv slope= 456 ± 54 ± 23 MeV

Similar <pT> is measured.

Page 6: Sevil.salur@yale.edu 1 Baryonic Resonance Why resonances and why  * ? How do we search for them ? What did we learn so far? What else can we do in the

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pT vs Particle Mass

Parameterization is from ISR data at √s=26 GeV (Not correct for heavy particles. ) pT values merge for Au+Au and p+p for heavier particles.

• Are heavier particles produced predominately in more violent p+p collisions? • Do heavier particles flow less in Au+Au with respect to ?

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Version 6.3

Leading Order pQCD model

K factor represents the factorization of next-to-leading order (NLO) processes.

A large K factor Large NLO

contributions

* in p+p and Pythia * in p+p and Pythia Comparisons Comparisons

Page 8: Sevil.salur@yale.edu 1 Baryonic Resonance Why resonances and why  * ? How do we search for them ? What did we learn so far? What else can we do in the

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Version 6.3

* in p+p and Pythia * in p+p and Pythia Comparisons Comparisons

K=3 too hard for the light mesons.

Pythia Comparisons: Pythia Comparisons: K=3 is also needed to describe strange baryons

(1385)

K=3 ok for strange baryons

Page 9: Sevil.salur@yale.edu 1 Baryonic Resonance Why resonances and why  * ? How do we search for them ? What did we learn so far? What else can we do in the

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T 171 ± 9 MeV

s 0.53 ± 0.04

r 3.49 ± 0.97 fm

B and Q = 2, S = 0 T 168 ± 6 MeV

s

0.92 ± 0.06

r 15 ± 10 fm

B (4.5 ± 1.0) X 10-2 GeV

S (2.2 ± 0.7) X 10-2 GeV

Q (-2.1 ± 0.8) X 10-2 GeV

Particle ratios are represented except .

Particle ratios are well described except the */T is same for pp and AuAu

Thermal Model Predictions

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Resonance Ratios in p+p, d+Au and Resonance Ratios in p+p, d+Au and Au+AuAu+Au

If there is re-scattering then regeneration is

needed !

/( ) ( ) tkinetic chemical

resonance resonancee

stable stable−Δ= × Δt= 2 ± 1 fm/c from K*/K

Δt= 10 ± 6 fm/c from */

K*/K and */ exhibits a slight suppression the re-scattering

Regeneration σ(K*) > σ(*)

*/regeneration

Page 11: Sevil.salur@yale.edu 1 Baryonic Resonance Why resonances and why  * ? How do we search for them ? What did we learn so far? What else can we do in the

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Nuclear Modification Factor RdAu

(1385) follow h++h-

Cronin Effect might explain R dAu above 1

Less so for mesons than baryons !

d+Au

p+p

√sNN=200 GeV MESONS

BARYONS

Page 12: Sevil.salur@yale.edu 1 Baryonic Resonance Why resonances and why  * ? How do we search for them ? What did we learn so far? What else can we do in the

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Conclusions

• The(1385) resonance can be clearly identified via combinatorial techniques in all collision environments. No strong increase of pT ppAuAu

Different production mechanisms (jets in p+p)? Pythia with K=3 factor.

•No suppression or enhancement in the ratios of */ in p+p, d+Au and 0-5% Central Au+Au collisions within the uncertainties of the measurement.

Regeneration is needed for the re-scattering picture if the time between chemical and thermal freeze-out is non-zero. Sequential freeze-outs instead.

•T is similar for pp and AuAu collisions.

•Nuclear modification factor (RdAu) for (1385) follows the same trend as p.

Species or mass dependence can be further investigated with RAA measurement from Run 4

More data is available from Run 4 !!! Better centrality measurement for *. Au+Au at √sNN=200 GeV, 50 Million Events taken.

More to Come. Keep Tuned !

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First Resonance Measurement (Y*)

Alvarez

Nobel Prize 1968

"for his decisive contributions to elementary particle physics, in particular the discovery of a large number of resonance states, made possible through his development of the technique of using hydrogen bubble chamber and data analysis"

Resonances are strongly decaying, extremely short lived particles. [~fm/c]

Invariant Mass Distribution of Y* =*(1385)

Two possible explanations:

• Resonant States (Energies at which the cross section is a maximum)

• Resonance Particles (Real Particles)

M. Alston, Phys. Rev. Lett. 5, 520 (1960).

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T 171 ± 9 MeV

s 0.53 ± 0.04

r 3.49 ± 0.97 fm

B and Q = 2, S = 0 T 168 ± 6 MeV

s

0.92 ± 0.06

r 15 ± 10 fm

B (4.5 ± 1.0) X 10-2 GeV

S (2.2 ± 0.7) X 10-2 GeV

Q (-2.1 ± 0.8) X 10-2 GeV

Particle ratios are represented except .

Particle ratios are well described except the */T is same for pp and AuAu

J. Cleymans hep-ph 0212335

The relative strangeness production for Pb+Pb at SPS similar to p+p at RHIC .

s is higher in AuAu

An enhancement in the K/ ratios ~ 50%

Thermal Model Predictions

Page 15: Sevil.salur@yale.edu 1 Baryonic Resonance Why resonances and why  * ? How do we search for them ? What did we learn so far? What else can we do in the

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Thermal Model Predictions

T 168 ± 6 MeV

s

0.92 ± 0.06

r 15 ± 10 fm

B (4.5 ± 1.0) X 10-2 GeV

S (2.2 ± 0.7) X 10-2 GeV

Q (-2.1 ± 0.8) X 10-2 GeV

Particle ratios are represented except .

Particle ratios are well described except the */

Small B No incoming baryon number