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Study of jet shapes in Monte-Carlo generator JEWEL at RHIC Bc. Veronika Agafonova Supervisor: RNDr. Jana Biel c kov a, Ph.D. Czech Technical University in Prague Faculty of Nuclear Sciences and Physical Engineering Experimental


  1. Study of jet shapes in Monte-Carlo generator JEWEL at RHIC Bc. Veronika Agafonova Supervisor: RNDr. Jana Bielˇ c´ ıkov´ a, Ph.D. Czech Technical University in Prague Faculty of Nuclear Sciences and Physical Engineering Experimental Nuclear and Particle Physics January, 17, 2019 Bc. V. Agafonova (CTU in Prague) Study of jet shapes in JEWEL at RHIC January, 17, 2019 1 / 29

  2. Overview STAR 1 Jet shapes 2 Anti-kT algorithm 3 JEWEL 4 Results 5 Bc. V. Agafonova (CTU in Prague) Study of jet shapes in JEWEL at RHIC January, 17, 2019 2 / 29

  3. RHIC Figure : RHIC complex. 1 - Electron Beam Ion Source (EBIS), 2 - Linear Accelerator (Linac), 3 - Booster Synchrotron, 4 - Alternating Gradient Synchrotron, 5 - AGS-to-RHIC Line, 6 - RHIC [1]. [1] https://www.bnl.gov/rhic/ Bc. V. Agafonova (CTU in Prague) Study of jet shapes in JEWEL at RHIC January, 17, 2019 3 / 29

  4. STAR The S olenoidal T racker at R HIC Figure : STAR detector system [2]. [2] https://www.star.bnl.gov/ Bc. V. Agafonova (CTU in Prague) Study of jet shapes in JEWEL at RHIC January, 17, 2019 4 / 29

  5. Jet Jet A narrow cone of hadrons and other particles produced by the hadronization of a quark or gluon in particle physics or heavy-ion experiment Bc. V. Agafonova (CTU in Prague) Study of jet shapes in JEWEL at RHIC January, 17, 2019 5 / 29

  6. Jet shapes In order to understand the mechanisms of energy loss of partons in the medium and the properties of the medium itself, one should measure the modifications of the jet yield and fragmentation relative to p+p collisions. For this aim different jet shape observables are used: Radial moment g Momentum dispersion p T D LeSub Mass etc. Bc. V. Agafonova (CTU in Prague) Study of jet shapes in JEWEL at RHIC January, 17, 2019 6 / 29

  7. The radial moment The angularity g measures the radial energy profile of the jet. The radial moment is given by the equation: p i g = ∑ T | ∆ R i , jet | (1) p T , jet i ∈ jet where p i T represents the momentum of the i th constituent and ∆ R i , jet is the distance in η × φ plane between the constituent i and the jet axis [4]. [4] S. Acharya et al. Medium modification of the shape of small-radius jets in central Pb-Pb collisions at √ s NN = 2 . 76 TeV , JHEP 10:139, 2018 Bc. V. Agafonova (CTU in Prague) Study of jet shapes in JEWEL at RHIC January, 17, 2019 7 / 29

  8. The momentum dispersion The momentum dispersion p T D measures the second moment of the constituent p T distribution in the jet. It is defined as follows [4]: � ∑ i ∈ jet p 2 T , i p T D = (2) . ∑ i ∈ jet p T , i [4] S. Acharya et al. Medium modification of the shape of small-radius jets in central Pb-Pb collisions at √ s NN = 2 . 76 TeV , JHEP 10:139, 2018 Bc. V. Agafonova (CTU in Prague) Study of jet shapes in JEWEL at RHIC January, 17, 2019 8 / 29

  9. LeSub The difference of the leading track p T ( p lead T , track ) and sub-leading track p T ( p sublead T , track ) or LeSub is defined as [4]: LeSub = p lead T , track − p sublead (3) T , track . Figure : An example of jet pair in Pb+Pb collision at √ s NN = 2.76 TeV [5]. [5] S. Salur, A Brief Review of CMS Jet Measurements, J. Phys. Conf. Ser. 589(1):012017, 2015 Bc. V. Agafonova (CTU in Prague) Study of jet shapes in JEWEL at RHIC January, 17, 2019 9 / 29

  10. Jet shapes ALICE results /GeV) g D /d − − 0 10% Pb Pb s = 2.76 TeV ALICE 0.15 T NN p jets Anti- k charged jets, R = 0.2 30 /d 6 T ≤ ch ≤ 40 p 60 GeV/ c N jets c T,jet ( d ALICE data ALICE data ALICE data ALICE data ALICE data ALICE data ALICE data ALICE data ALICE data N LeSub jets JEWEL no recoils JEWEL no recoils JEWEL no recoils JEWEL no recoils JEWEL no recoils JEWEL no recoils JEWEL no recoils JEWEL no recoils JEWEL no recoils d 0.1 N JEWEL recoils (deriv.sub) JEWEL recoils (deriv.sub) JEWEL recoils (deriv.sub) jets JEWEL recoils (deriv.sub) JEWEL recoils (deriv.sub) JEWEL recoils (deriv.sub) JEWEL recoils (deriv.sub) JEWEL recoils (deriv.sub) JEWEL recoils (deriv.sub) 20 4 1/ JEWEL recoils (const.sub) JEWEL recoils (const.sub) JEWEL recoils (const.sub) JEWEL recoils (const.sub) JEWEL recoils (const.sub) JEWEL recoils (const.sub) JEWEL recoils (const.sub) JEWEL recoils (const.sub) JEWEL recoils (const.sub) N /d 1/ jets N d 0.05 10 2 jets N 1/ 0 0 0.05 0.1 0.4 0.6 0.8 1 0 10 20 30 g p D LeSub (GeV/ c ) T Figure : Jet shape distributions in 0–10% central Pb–Pb collisions at √ s NN = 2.76 TeV for R = 0.2 in range of jet p ch T , jet of 40–60 GeV/ c compared to JEWEL with and without recoils with different subtraction methods. The colored boxes represent the experimental uncertainty on the jet shapes [4]. [4] S. Acharya et al. Medium modification of the shape of small-radius jets in central Pb-Pb collisions at √ s NN = 2 . 76 TeV , JHEP 10:139, 2018 Bc. V. Agafonova (CTU in Prague) Study of jet shapes in JEWEL at RHIC January, 17, 2019 10 / 29

  11. Anti-kT jet finding algorithm Cluster type jet finding algorithm − → based on successive pair-wise recombination of particles. The hard particle is found first. The algorithm: ⋄ Find the minimum distances via ∆ 2 ij d ij = min( k − 2 ti , k − 2 tj ) (4) R 2 , d iB = k − 2 (5) ti , ij = ( y i − y j ) 2 +( φ i + φ j ) 2 . where ∆ 2 Bc. V. Agafonova (CTU in Prague) Study of jet shapes in JEWEL at RHIC January, 17, 2019 11 / 29

  12. Anti-kT jet finding algorithm Cluster type jet finding algorithm − → based on successive pair-wise recombination of particles. The hard particle is found first. The algorithm: ⋄ Find the minimum distances via ∆ 2 ij d ij = min( k − 2 ti , k − 2 tj ) (4) R 2 , d iB = k − 2 (5) ti , ij = ( y i − y j ) 2 +( φ i + φ j ) 2 . where ∆ 2 ⋄ Find the minimum distance d min between all the d ij and d iB . Bc. V. Agafonova (CTU in Prague) Study of jet shapes in JEWEL at RHIC January, 17, 2019 11 / 29

  13. Anti-kT jet finding algorithm Cluster type jet finding algorithm − → based on successive pair-wise recombination of particles. The hard particle is found first. The algorithm: ⋄ Find the minimum distances via ∆ 2 ij d ij = min( k − 2 ti , k − 2 tj ) (4) R 2 , d iB = k − 2 (5) ti , ij = ( y i − y j ) 2 +( φ i + φ j ) 2 . where ∆ 2 ⋄ Find the minimum distance d min between all the d ij and d iB . ⋄ Repeat the first two steps until no particles left. [3] M. Cacciari, G. P. Salam, Dispelling the N 3 myth for the k t jet-finder. Phys. Lett., B 641:57-61, 2006 Bc. V. Agafonova (CTU in Prague) Study of jet shapes in JEWEL at RHIC January, 17, 2019 11 / 29

  14. JEWEL J et E volution W ith E nergy L oss Name of parameter Name in JEWEL Value Parton Distribution Function set PDFSET 10100 Number of events NEVENT 100000 Mass number of Au nucleus MASS 197 The CMS energy of the colliding system SQRTS, [GeV] 200 Minimum p T in matrix element PTMIN, [GeV] 3 Maximum p T in matrix element PTMAX, [GeV] -1 The switch of keeping recoils KEEPRECOLIS T F The rapidity range ETAMAX 2.5 Table : Parameters of JEWEL vacuum simulation for central and peripheral ”recoils on/off” collisions [6]. [6] K. C. Zapp, JEWEL 2.0.0: Directions for use. Eur. Phys. J., C74(2):2762, 2014 Bc. V. Agafonova (CTU in Prague) Study of jet shapes in JEWEL at RHIC January, 17, 2019 12 / 29

  15. JEWEL Name of parameter Name in JEWEL Value The initial (mean) temperature TI, [GeV] 0.28 The initial time τ i TAUI, [fm] 0.6 An integer mass number of colliding nuclei A 197 The lower end of centrality range CENTRMIN, [%] 0 60 The upper end of centrality range CENTRMAX, [%] 10 80 SIGMANN, [fm 2 ] The nucleus-nucleus cross-section 4.2 Table : Parameters of JEWEL simulation with medium for central and peripheral ”recoils on/off” collisions [6]. [6] K. C. Zapp, JEWEL 2.0.0: Directions for use. Eur. Phys. J., C74(2):2762, 2014 Bc. V. Agafonova (CTU in Prague) Study of jet shapes in JEWEL at RHIC January, 17, 2019 13 / 29

  16. Results Angularity for Au+Au central collisions at √ s NN = 200 GeV g g 0-10% Au+Au s = 200 GeV JEWEL 0-10% Au+Au s = 200 GeV JEWEL /d 18 NN /d 16 NN Anti-kT charged jets, R = 0.2 Anti-kT charged jets, R = 0.4 jets jets 16 10 < p < 20 GeV/c 10 < p < 20 GeV/c 14 T,jet T,jet N N Vacuum 14 d d 12 Medium recoils on jets jets Medium recoils off 12 Vacuum N N 10 Medium recoils on 1/ 1/ 10 Medium recoils off 8 8 6 6 4 4 2 2 0 0 0 0.05 0.1 0.15 0.2 0.25 0.3 0 0.05 0.1 0.15 0.2 0.25 0.3 g g Bc. V. Agafonova (CTU in Prague) Study of jet shapes in JEWEL at RHIC January, 17, 2019 14 / 29

  17. Results Angularity for Au+Au central collisions at √ s NN = 200 GeV g g 0-10% Au+Au s = 200 GeV JEWEL 0-10% Au+Au s = 200 GeV JEWEL 18 /d NN /d NN 14 Anti-kT charged jets, R = 0.2 Anti-kT charged jets, R = 0.4 jets jets 16 20 < p < 30 GeV/c 20 < p < 30 GeV/c 12 T,jet N N T,jet 14 d d jets jets 10 Vacuum Vacuum 12 Medium recoils on N N Medium recoils on Medium recoils off 1/ 1/ 8 10 Medium recoils off 8 6 6 4 4 2 2 0 0 0 0.05 0.1 0.15 0.2 0.25 0.3 0 0.05 0.1 0.15 0.2 0.25 0.3 g g Bc. V. Agafonova (CTU in Prague) Study of jet shapes in JEWEL at RHIC January, 17, 2019 15 / 29

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