In the framework of percolation of strings, the transverse momentum distributions in AA and hh collisions at all centralities
and energies show a universal behavior. The width of these distributions is related to the width of the distribution of the
size of the clusters formed by the overlapping of the strings produced. The difference between the distributions for baryons
and mesons originates in the fragmentation of clusters of several strings, which enhances the particles with a higher number
of constituents. The results agree with SPS and RHIC data. The predictions for LHC show differences for baryons compared with
RHIC. At LHC energies we obtain also a high pT suppression for pp high multiplicity events compared with the pp minimum bias.
PACS 25.75.Nq; 12.38.Mh; 24.85.+p 相似文献
We propose a technique for time resolution of the polarization state of ultrashort light pulses that also provides the overall time-varying phase of the pulse. This method is based on a spectral polarimetric analysis of the pulse after propagation through a Kerr medium. The feasibility of this method is demonstrated both numerically and experimentally. 相似文献
We present our results on transverse momentum fluctuations, multiplicity fluctuations and transverse momentum distributions
for baryons and mesons in the framework of the clustering of color sources. We determine under what conditions the initial
state configurations can lead to color connection, and more specifically, if variations of the initial state can lead to a
transition from disconnected to connected color clusters, modifying the number of effective sources. We find that beyond a
critical point, one has a condensate, containing interacting and hence color-connected sources. This point thus specifies
the onset of color deconfinement. We show that the transverse momentum and multiplicity distributions are related to each
other in a defined way. We obtain a non-monotonic dependence of the pT and multiplicity fluctuations with the number of participants. We present our results for the fluctuations and the transverse
momentum distributions at RHIC energies compared to the existing experimental data and our predictions for LHC energies. 相似文献
Let \(\pi {:}\, P\rightarrow M\) be a principal bundle and p an invariant polynomial of degree r on the Lie algebra of the structure group. The theory of Chern–Simons differential characters is exploited to define a homology map \(\chi ^{k} {:}\, H_{2r-k-1}(M)\times H_{k}({\mathcal {F}}/{\mathcal {G}})\rightarrow {\mathbb {R}}/{\mathbb {Z}}\), for \(k<r-1\), where \({\mathcal {F}} /{\mathcal {G}}\) is the moduli space of flat connections of \(\pi \) under the action of a subgroup \({\mathcal {G}}\) of the gauge group. The differential characters of first order are related to the Dijkgraaf–Witten action for Chern–Simons theory. The second-order characters are interpreted geometrically as the holonomy of a connection in a line bundle over \({\mathcal {F}}/{\mathcal {G}}\). The relationship with other constructions in the literature is also analyzed.