1 A simple model to study the centrality dependence of observables from SPS to RHIC energies inspired by the first CuCu results later checked against EPOS.

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Presentation transcript:

1 A simple model to study the centrality dependence of observables from SPS to RHIC energies inspired by the first CuCu results later checked against EPOS The model Statistical observables (hadron multiplicies M i ) Dynamical variables (v 2, ) The core – corona model J. Aichelin/Subatech/Nantes in collaboration with K. Werner

2 Geometry of a Heavy-Ion Collision Number of participants (Npart): number of incoming nucleons (participants) in the overlap region Reaction plane x z y Plasma to be studied Non-central collision Equilibrium: Multipl / Npart =const, independent of b and hadrons species Experimentally not seen In equilibrium:

3 Centrality Dependence of Hadron Multiplicities In reality more complicated (EPOS) -finite particle number -some of the participants scatter only once (cannot equilibrate)  separation of core and corona Core – corona model Assumption: Nucleons with 1 initial coll: corona Nucleons with more: core Calculated in Glauber Model

4 M i (Npart) follows a very simple law: arXiv: Calculation of the Cu+Cu results without any further input

5 strange baryons and phi other hadrons works for non strange and for strange hadrons at 200 (and 62) AGeV Cu+Cu: completely predicted from Au+Au and pp Theory = lines

6 Further confirmation of the core-corona effect strong correlation between peripheral to central and pp to central collisions for all hadrons (strange and non-strange) Such a correlation is neither expected in statistical nor in hydro models Core-Corona Model reproduces quantitatively this correlation

7 This model explains STRANGENESS ENHANCEMENT especially that the enhancement at SPS is larger than at RHIC Strangeness enhancement in HI is in reality Strangeness suppression in pp string Strangeness suppr in pp PRD 65, (2002) of strings have a mass below m Ω 90% 30%

8 - Central M i /N part same in Cu+Cu and Au+Au (pure core) - very peripheral same in Cu+Cu and Au+Au (pp)  increase with N part stronger in Cu+Cu - all particle species follow the same law  Φ is nothing special (the strangeness content is not considered in this model)  Strangeness enhancement is in reality strangeness suppression in pp (core follows stat model predictions) - works for very peripheral reactions (N core =25). The formation of a possible new state is not size dependent Light hadrons insensitive to phase of matter prior to freeze out (v2 or other collective variables?)

9 v 2 as a function of centrality has a long history v 2 /ε (ε= eccentricity in coordinate space) is independent of the geometry if v 2 is caused by ε 1/S dN/dy = measures the particle density a) All RHIC and SPS data points (for heavy systems) fall on a common line if plotted as: v 2 /ε as a fct of 1/SdN/dy b) Experiments and ideal hydro results do not agree Snellings QM09 Hydrodynamics describes many features in central collisions therefore Centrality dependence points towards the need of viscous hydro (which in the limit of large dN/dy agrees with ideal hydrodynamics)

10 Viscous Hydro fits the viscosity to the centrality dependence of v 2 Drescher et al. PRC76,024905Luzum et al. PRC78, Even more: Centrality dependence allows for the determination of the viscosity

11 EPOS: Ideal hydro describes the data if core- corona is taken into account: In EPOS: complicated initial condition

12 All data compatible with The core corona assumption No free parameter Core-corona model: Only core particles develop elliptic flow (corona part. fragment like pp) v 2 /ε(N part ) = v 2 /ε hydro f core (N part )

13 Can we go further and investigate also kinematical variables like ? Yes, if we make an additional (strong) assumption: Core and corona particles do not have many interactions among themselves (otherwise the different particles species change their which they had at creation and would not follow the core-corona predicitons ). If core and corona particles do not interact among themselves it is improbable that core hadrons interact with corona hadrons EPOS gives evidence that this is indeed the scenario. Other Dynamical Variables

14 NA49 ( ) took our values of the core/corona fraction = f(N part ), calculated = f(N part ) core + (1-f(N part )) corona corona = pp core = central and found good agreement with their data Centrality dependence of

15 Thanks to Anthony (Timmins) and Rene (Bellwied) we could do the same for Au+Au at 200 AGeV For many particles pp similar to central Lever arm less important than at SPS Trend well described Differences in details Almost flat Strong dependence = f(Npart) core + (1-f(Npart)) corona

16 Correlation between peripheral AA and pp collisions Data as core – corona model: Such a correlation is unknown in hydro corona/core Problem: pp data are not very precise

17 Conclusions Core – corona model inspired by first CuCu result checked against EPOS and developed to make this physics more transparent v2,M i, in central collisions and pp is the only input Predicts quantitatively all experimental results on centrality dependence at midrapidity: -M i (Npart) of all hadrons i from SPS to RHIC (strangeness enhancement) -v 2 /ε (Npart) of charged particles from SPS to RHIC - (Npart) of hadrons i from SPS to RHIC -the experimental observation of correlations between peri/central and pp/central for multiplicities and alien to hydro -> is centrality dependence of v2 really a consequence of the viscosity? This is much more than we expected in view of its simplicity (improvement difficult due to large experimental error bars)

18 Conclusion on the Physics The fact that the centrality dependence of all observables are described by this simple model may suggest that it describes the essential features of the reaction. If this were the case: What we see in the detector is a superposition of two independent contributions: A corona contribution with properties identical to pp A core contribution whose properties are independent of N part even for very small N part (≈20) The observed centrality dependence is due to the N part dependence of the ratio of both contributions During the expansion the average of each hadron species does not change (-> very little final state interaction after hadron formation)