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Heavy Ion Physics at NICA Simulations G.Musulmanbekov, V. Toneev and the Physics Group on NICA. Search for signals of Phase Transition in Au + Au collisions at √s NN = 3 – 9 GeV Motivation
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Heavy Ion Physics at NICASimulationsG.Musulmanbekov, V. Toneevand the Physics Group on NICA
Search for signals of Phase Transition in Au + Au collisions at √sNN = 3 – 9 GeV • Motivation • The main goal of the NICA experiment is to study the behaviour of nuclear matter in vicinity of the QCD critical endpoint. • To extract information on the equation-of-state of baryonic matter at high densities. • Search for signals of Phase Transition in Au + Au collisions • at √sNN = 3 – 9 GeV
Search for signals of Phase Transition in Au + Au collisions at √sNN = 3 – 9 GeV • Signatures of Possibile Phase Transition : • Strange particle enhancement • Hard spectrum of strange mesons • Charmonium suppression • Dielectron mass spectrum enhancement at the range 0.2 – 0.6 GeV/c
Search for signals of Phase Transition in Au + Au collisions at √sNN = 3 – 9 GeV • Observables : • Global characteristics of identified hadrons, including strange baryons • Strange to non-strange particles ratio • Transverse momentum spectra • Fluctuations in multiplicity and transverse momenta • Directed and elliptic flows • Particle correlations (femtoscopy, HBT correlations) • Dilepton spectra
Search for signals of Phase Transition in Au + Au collisions at √sNN = 3 – 9 GeV • Simulation Tools : • UrQMD 1.3, UrQMD 2.2 • 104 central events at 3, 3.8, 5, 7, 9 GeV • 105 min bias events at 3, 3.8, 5, 7, 9 GeV • FastMC • 104 central events at 3, 5, 7, 9 GeV • PLUTO • 106 central events at 3, 5, 7, 9 GeV
Mean multiplicities in Au-Au collisions Simulated by UrQMD min.bias events
Mean multiplicities in Au-Au collisions Simulated by UrQMD central collisions (b ≤ 3 fm)
Mean multiplicities in Au-Au collisions Simulated by UrQMD central collisions (b ≤ 3 fm)
Mean multiplicities in Au-Au collisions Simulated by UrQMD central collisions (b ≤ 3 fm)
Simulated charged multiplicity distributionsin central collisions (b < 3fm)
Simulated charged pseudorapidity distributions in central collisions (b < 3fm)
Simulated charged pseudorapidity distributions in central collisions (b < 3fm) MPD -2 < η < 2
Simulated charged pseudorapidity distributions in central collisions (b < 3fm) MPD -1 < η < 1
Strange Baryons Yield Table: Marked hyperons are accessible through their decays into charged hadrons
Accessible Hyperons Λ → pπ- Ξ- → Λπ- → pπ- π- Ω- → ΛK- → pK- π-
Strange to non-Strange ratios in central collisions“Horn” Effect <π- >/<π+> Au+Au/Pb+Pb, central <K+ >/<π+> Au+Au/Pb+Pb, central
Strange to non-Strange ratios in central collisions“Horn” Effect
Transverse Mass Spectra of Mesonsin central collisions T – inverse slope
Scaled multiplicity variances ω (h+) ω (h-) ω (hch)
Scaled multiplicity variancesNA49 results NA49 result: Measured scaled variances are close to the Poisson one – close to 1! No sign of increased fluctuations as expected for a freezeout near the critical point of strongly interacting matter was observed.
Transverse momentum fluctuations To exclude trivial fluctuations from consideration the following variable is used: For the system of independently emitted particles (no inter-particle correlations) Фpt goes to zero.
Directed flow v1 & elliptic flow v2 z x Non-central Au+Au collisions: Interactions between constituents leads to a pressure gradients => spartial asymmetry is converted in asymmetry in momentum space => collective flows - directed flow V2>0 indicates in-plane emission of particles V2<0 corresponds to out-of-plane emission (squeeze-out perpendicular to the reaction plane) - elliptic flow
Direct flow slopeCollision Energy Dependence Au + Au, b = 5 – 9 fm
Elliptic flowCollision Energy Dependence Au+Au/Pb+Pb, b = 5 – 9 fm
HBT interferometry Rlong p1 x1 p2 qside Rside x2 qout qlong Rout • HBT: Quantum interference between identical particles 2 C (q) Gaussian model (3-d): 1 • Final-state effects (Coulomb, strong) also can cause correlations, need to be accounted for q (GeV/c) • Two-particle interferometry: p-space separation space-time separation Sergey Panitkin
Conclusions New simulation codes which take into accountphase transitions of deconfinement and/or chiral symmetry restoration are needed.