R ECENT RESULTS ON EVENT - BY - EVENT FLUCTUATIONS FROM RHIC BEAM ENERGY SCAN PROGRAM AT STAR EXPERIMENT Nihar R. Sahoo (for the STAR Collaboration) Texas.

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R ECENT RESULTS ON EVENT - BY - EVENT FLUCTUATIONS FROM RHIC BEAM ENERGY SCAN PROGRAM AT STAR EXPERIMENT Nihar R. Sahoo (for the STAR Collaboration) Texas A&M University, USA Nihar R. Sahoo (for the STAR Collaboration) Texas A&M University, USA 1N. R. Sahoo, WWND 2014

RHIC Beam Energy Scan Program Search for QCD Critical Point Higher moments of conserved charge distribution Other observables Signature of QGP Signature of Disoriented Chiral Condensate Future perspective for BES-II and upgrades Summary 2N. R. Sahoo, WWND 2014 Outline

BES-I RHIC Beam Energy Scan program (BES) Main Goal Search for the QCD Critical Point Evidence of 1 st order phase transition in the QCD Phase diagram Understand the properties of the QGP as a function of μ B 3 N. R. Sahoo, WWND

Physics PhenomenaObservables QCD Critical Point Higher moments of conserved charge distribution like, Net-charge Net-proton (proxy of net-baryon) Net-kaon (proxy of net strangeness) (Skewness, Kurtosis, etc) p T fluctuation ( two particle p T correlation) Particle Ratio fluctuation (ν k/π, ν p/π, ν k/p ) Signature of QGP Dynamical charge fluctuation (ν +/- ) DCC signature Charged particles- ϒ correlation (r m,n ) BES E-by-E fluctuation analysis 4N. R. Sahoo, WWND 2014

AuAu 200 GeV 7.7 GeV Rapidity Transverse momentum Proton Pion Kaon  Uniform p T and rapidity acceptance  Full 2π coverage  Very good particle identification capabilities (TOF and TPC) Important tools for any fluctuation analysis STAR Experiment at RHIC 5 N. R. Sahoo, WWND 2014

QCD Critical Point 6N. R. Sahoo, WWND 2014 Divergence of the correlation Divergence of the thermodynamic susceptibility Signature of Critical Point (QCD based calculation) Bridge between Theory and Experiment Thermodynamic  Moments of the conserved susceptibility quantities distribution (σ) (S) (κ) (Lattice QCD results) μ B = 0 Various baseline measurements (Like, Poisson dist., NBD, etc.) net-charge, net-baryon and net-strangeness Higher moments of the distribution of conserved quantities as a function of beam energy may give signature of Critical Point. Caveats: finite size and time effect, critical slowing down etc. M. Cheng et al, PRD 79, (2009)

N. R. Sahoo, WWND Higher moments analysis: Experimental techniques Net-proton distribution Net-charge distribution Various sophisticated analysis techniques are used Extensive event quality assurance Centrality Bin width effect Efficiency correction of higher moments Various effects have been studied Auto-correlation effect Centrality resolution effect Various baseline measurements including different MC model simulations Critical Analysis for Critical Point PRL 112, (2014). Acta Phys.Polon.Supp. 6 (2013)

8N. R. Sahoo, WWND 2014 BES Results of Higher moments : Net-Proton Deviations for both κσ 2 and Sσ from HRG and Skellam expectations are observed for √s NN ≤ 27 GeV At low energies, large statistical error Various model estimations are compared Independent Production (no correlation between proton and anti-proton) UrQMD PRL 112, (2014).

9N. R. Sahoo, WWND 2014 BES Results of Higher moments: Net-Charge Within the present uncertainty, no non-monotonic behavior is observed as a function of beam energy More statistics at low energies is needed for better understanding Baseline measurements have been compared Poisson ( input: mean of Pos. and Neg. dist) NBD ( input: mean and width of Pos. and Neg. dist) These results can be used to extract the freeze-out parameters by comparing with lattice results arXiv:

N. R. Sahoo, WWND Extraction of Freeze-out parameter Lattice QCD calculation and Experiment Thermometer Baryometer Recent lattice measurements Estimation of T f and μ B_f : comparing experimentally measured higher moments of Net-charge distribution ( A. Bazavov, et al., PRL 109, (2012), S. Borsanyi et al., PRL 111, (2013), arXiv: ) Exploring more about QCD phase diagram Sσ 3 /M : T f lies between MeV (with uncertainty) M/σ 2 decreases with increased beam energy as μ B

11N. R. Sahoo, WWND 2014 QCD Critical Point vs BES program Within large stat. uncertainty, Net-proton Deviations for κσ 2 from UrQMD and Poisson expectations for √s NN ≤ 27 GeV Net-charge No deviation is observed for κσ 2 from NBD and Poisson Net-kaon (ongoing analysis) Large statistics is required at low energies Besides expt. challenges, required more understanding on Various final state effects (Resonance decay, diffusion of charge fluct. etc) Finite volume and time effect Effect of baryon stopping at low energies …, etc Other Observables for Critical Point search ? STAR white paper on BES-I

12N. R. Sahoo, WWND 2014 Transverse momentum fluctuation Two-particle transverse momentum correlation No non-monotonic behavior is observed as a function of collision energy Two particles p T correlation decreases with decreased collision energy Rapid increase of p T correlation below 39 GeV and a plateau above it Related to specific heat of the system

13N. R. Sahoo, WWND 2014 Particle Ratio Fluctuations Dynamical p/π and k/p fluctuation are negative and decreases with decreased collision energy Dynamical K/π fluctuation remains independent of collision energy. No non-monotonic behavior is observed as a function of collisions energy ν k/p ν p/π ν k/π

14N. R. Sahoo, WWND 2014 Dynamical charge fluctuation With decrease in collision energy, dynamical charge fluctuation decreases and becomes more negative Correlation between positive and negative charged particles increases with decreased beam energy Forward rapidity: -3.7 < η < -2.8 Mid rapidity: -0.5 < η < 0.5

DCC signature 15N. R. Sahoo, WWND 2014 DCC signature: presence of very large e-by-e flut. in fraction of π 0 production Photons ( ϒ ) mostly from π 0 decay Anomalous pion production as signature of DCC domain formation r 1,1 Υ-ch is a robust variable for DCC search More systematic study is needed ( on going work) Photons are counted at forward detector PMD r 1,1

Where do we stand, so far ? ObservablesSignature ofObservationRemarks Net-proton higher moments QCD Critical Point Deviation below 27 GeV Large Statistical Error Net-charge higher moments No clear deviationLarge Statistical Error Particle ratio FluctuationNo DeviationStatistically sound Two particle pT fluctuation No DeviationStatistically sound ν-dynamic : positive- neg. charged particles QGP Systematically decrease of dyn. fluc. Ongoing analysis ν-dynamic : charge- neutral particles DCC No conclusive signature Ongoing analysis 16N. R. Sahoo, WWND 2014 More statistics is required for the higher moment analysis to close the chapter on Critical Point at STAR Experiment. (Let’s give one more try!)

Future BES-II program Collision Energy (GeV) µB (MeV) 0- 5% central collisions BES-I (10 6 Events) (y2014)36 BES-II (10 6 Events) Detector Upgrades iTPC (Rebuilding of inner-sector of STAR TPC) Improve dE/dX, η coverage (from 1.0 to 1.7) accessible for low p T. EPD (Event Plane and centrality Detector) End-cap Time-Of-Flight (ETOF) 17N. R. Sahoo, WWND 2014 Expected future E-by-E fluct. Analysis will improve

N. R. Sahoo, WWND Summary STAR experiment has successfully completed BES-I program With large stat. uncertainty Net-proton higher moments show deviation below 27 GeV from UrQMD and Poisson baseline No clear deviation is observed from Net-charge higher moments More statistics and energy points are needed for final conclusion on Critical Point BES-II program with large statistics and detector upgrade may resolve the clear existence of Critical point in QCD phase Diagram

N. R. Sahoo, WWND Back Up

N. R. Sahoo, WWND nu-dynamic Where M and N are multiplicity of different particles species. Two particle p T correlation

21N. R. Sahoo, WWND 2014

22 Negative Binomial Dist. Poisson Dist. Assuming Positive and Negative charged particles distribution are independently Poisson NB distribution Baseline measurement for Net-charge higher moments (Mean of the dist. as input)(Mean and width of the dist. as input) Poisson distribution: Statistical distribution no physics NB distribution: mean and width give information about the correlation between the multiplicity