In ultrarelativistic heavy ion collisions, the multiplicity of multi-strange baryons per participating nucleon increases with centrality in a different fashion for different systems and energies. At RHIC, for copper+copper (CuCu) collisions the increase is much steeper than for gold-gold (AuAu) collisions. We show that this system size dependence is due to a core-corona effect: the relative importance of the corona as compared to the core (thermalized matter) contribution varies and the contribution of a corona nucleon to the multiplicity differs from that of a core nucleon. φ mesons follow -as all hadrons -the same trend, but the difference between core and corona multiplicity is relatively small, and therefore the CuCu and AuAu results are quite similar. This simple geometrical explanation makes also a strong case in favor of the validity of Glauber geometry in the peripheral regions of ultrarelativistic heavy ion collisions, which is crucial for understanding the early evolution of the system.
PACS numbers:Even before the first relativistic heavy ion beam has been delivered, the enhancement of the production of strange particles has been considered as a possible signal for the existence of a plasma composed of quarks and gluons (QGP) [1]. This enhancement may occur if due to compression the chemical potential of the up and down quarks becomes that large that the system creates preferably strange quarks and antiquarks which materialize finally into strange hadrons. Since then strangeness enhancement is one of the hot topics in the analysis ultrarelativistic heavy ion collisions.In the meantime heavy ion experiments have revealed that the multiplicity per participating nucleon of (multi)strange baryons is up to 20 times larger than that observed in pp collisions per participating proton at the same energy and that this enhancement is strongly centrality dependent [2]. The observed multiplicities in central collisions of heavy systems at RHIC and SPS energies can be well described assuming that the hadrons are in statistical equilibrium at a temperature close to the critical temperature predicted by lattice gauge calculations [3,4,5,6]. The chemical potential which is obtained by a fit to the data is small and therefore the relation to the originally predicted enhancement [1] is not evident.Despite of many efforts, the centrality dependence of this experimentally observed enhancement has not yet found a generally accepted explanation. In (grand) canonical statistical models the enhancement for symmetric systems is not dependent on the centrality. It has been advocated that the increase with centrality may be due to finite size effects (canonical suppression), but this gives only a sizable effect for very small volumes [7]. To agree with data one needs to assume that the effective volume depends on the number of participants as N 1/3 part , which is in contradiction to the observation at lower beam energies and which has not found a physical explanation yet. It has also been shown that the centrality dependence c...