Centrality and transverse momentum dependence of higher-order flow harmonics of identified hadrons in Au+Au collisions at sNN\sqrt{s_{\rm NN}} = 200 GeV

preprint2022arXivOpen access
STAR CollaborationM. S. AbdallahB. E. AboonaJ. AdamL. AdamczykJ. R. AdamsJ. K. AdkinsG. AgakishievI. AggarwalM. M. AggarwalZ. AhammedA. AitbaevI. AlekseevD. M. AndersonA. AparinE. C. AschenauerM. U. AshrafF. G. AtetallaG. S. AverichevV. BairathiW. BakerJ. G. Ball CapK. BarishA. BeheraR. BellwiedP. BhagatA. BhasinJ. BielcikJ. BielcikovaI. G. BordyuzhinJ. D. BrandenburgA. V. BrandinX. Z. CaiH. CainesM. Calderón de la Barca SánchezD. CebraI. ChakaberiaP. ChaloupkaB. K. ChanF-H. ChangZ. ChangA. ChatterjeeS. ChattopadhyayD. ChenJ. ChenJ. H. ChenX. ChenZ. ChenJ. ChengS. ChoudhuryW. ChristieX. ChuH. J. CrawfordM. CsanádM. DaugherityT. G. DedovichI. M. DeppnerA. A. DerevschikovA. DhamijaL. Di CarloL. DidenkoP. DixitX. DongJ. L. DrachenbergE. DuckworthJ. C. DunlopJ. EngelageG. EppleyS. EsumiO. EvdokimovA. EwiglebenO. EyserR. FatemiF. M. FawziS. FazioC. J. FengY. FengE. FinchY. FisyakA. FranciscoC. FuC. A. GagliardiT. GalatyukF. GeurtsN. GhimireA. GibsonK. GopalX. GouD. GrosnickA. GuptaW. GurynA. HamedY. HanS. HarabaszM. D. HarastyJ. W. HarrisH. HarrisonS. HeW. HeX. H. HeY. HeS. HeppelmannN. HerrmannE. HoffmanL. HolubC. HuQ. HuY. HuH. HuangH. Z. HuangS. L. HuangT. HuangX. HuangY. HuangT. J. HumanicD. IsenhowerM. IsshikiW. W. JacobsC. JenaA. JentschY. JiJ. JiaK. JiangX. JuE. G. JuddS. KabanaM. L. KabirS. KagamasterD. KalinkinK. KangD. KapukchyanK. KauderH. W. KeD. KeaneA. KechechyanM. KelseyY. V. KhyzhniakD. P. KikołaB. KimelmanD. KincsesI. KiselA. KiselevA. G. KnospeH. S. KoL. KochendaA. KorobitsinL. K. KosarzewskiL. KramarikP. KravtsovL. KumarS. KumarR. Kunnawalkam ElayavalliJ. H. KwasizurR. LaceyS. LanJ. M. LandgrafJ. LauretA. LebedevR. LednickyJ. H. LeeY. H. LeungN. LewisC. LiW. LiX. LiY. LiX. LiangY. LiangR. LicenikT. LinY. LinM. A. LisaF. LiuH. LiuP. LiuT. LiuX. LiuY. LiuZ. LiuT. LjubicicW. J. LlopeR. S. LongacreE. LoydT. LuN. S. LukowX. F. LuoL. MaR. MaY. G. MaN. MagdyD. MallickS. L. ManukhovS. MargetisC. MarkertH. S. MatisJ. A. MazerN. G. MinaevS. MioduszewskiB. MohantyM. M. MondalI. MooneyD. A. MorozovA. MukherjeeM. NagyJ. D. NamMd. NasimK. NayakD. NeffJ. M. NelsonD. B. NemesM. NieG. NigmatkulovT. NiidaR. NishitaniL. V. NogachT. NonakaA. S. NunesG. OdyniecA. OgawaS. OhV. A. OkorokovK. OkuboB. S. PageR. PakJ. PanA. PandavA. K. PandeyY. PanebratsevP. ParfenovA. PaulB. PawlikD. PawlowskaC. PerkinsJ. PlutaB. R. PokhrelJ. PorterM. PosikV. ProzorovaN. K. PruthiM. PrzybycienJ. PutschkeH. QiuA. QuinteroC. RaczS. K. RadhakrishnanN. RahaR. L. RayR. ReedH. G. RitterM. RobotkovaO. V. RogachevskiyJ. L. RomeroD. RoyL. RuanA. K. SahooN. R. SahooH. SakoS. SalurE. SamigullinJ. SandweissS. SatoA. M. SchmahW. B. SchmidkeN. SchmitzB. R. SchweidF. SeckJ. SegerR. SetoP. SeybothN. ShahE. ShahalievP. V. ShanmuganathanM. ShaoT. ShaoR. SharmaA. I. SheikhD. Y. ShenS. S. ShiY. ShiQ. Y. ShouE. P. SichtermannR. SikoraJ. SinghS. SinghaP. SinhaM. J. SkobyN. SmirnovY. SöhngenW. SolystY. SongH. M. SpinkaB. SrivastavaT. D. S. StanislausM. StefaniakD. J. StewartM. StrikhanovB. StringfellowA. A. P. SuaideM. SumberaB. SummaX. M. SunX. SunY. SunB. SurrowD. N. SviridaZ. W. SwegerP. SzymanskiA. H. TangZ. TangA. TaranenkoT. TarnowskyJ. H. ThomasA. R. TimminsD. TlustyT. TodorokiM. TokarevC. A. TomkielS. TrentalangeR. E. TribbleP. TribedyS. K. TripathyT. TruhlarB. A. TrzeciakO. D. TsaiZ. TuT. UllrichD. G. UnderwoodI. UpsalG. Van BurenJ. VanekA. N. VasilievI. VassilievV. VerkestF. VidebækS. VokalS. A. VoloshinF. WangG. WangJ. S. WangP. WangX. WangY. WangZ. WangJ. C. WebbP. C. WeidenkaffG. D. WestfallH. WiemanS. W. WissinkR. WittJ. WuY. WuB. XiZ. G. XiaoG. XieW. XieH. XuN. XuQ. H. XuY. XuZ. XuG. YanC. YangQ. YangS. YangY. YangZ. YeL. YiK. YipY. YuH. ZbroszczykW. ZhaC. ZhangD. ZhangJ. ZhangS. ZhangY. ZhangZ. J. ZhangZ. ZhangF. ZhaoJ. ZhaoM. ZhaoC. ZhouY. ZhouX. ZhuM. ZurekM. Zyzak

Abstract

We present high-precision measurements of elliptic, triangular, and quadrangular flow v2v_{2}, v3v_{3}, and v4v_{4}, respectively, at midrapidity (∣η∣<1.0|η|<1.0) for identified hadrons ππ, pp, KK, φφ, KsK_s, ΛΛ as a function of centrality and transverse momentum in Au+Au collisions at the center-of-mass energy sNN=\sqrt{s_{\rm NN}}= 200 GeV. We observe similar vnv_{n} trends between light and strange mesons which indicates that the heavier strange quarks flow as strongly as the lighter up and down quarks. The number-of-constituent-quark scaling for v2v_{2}, v3v_{3}, and v4v_{4} is found to hold within statistical uncertainty for 0-10%\%, 10-40%\% and 40-80%\% collision centrality intervals. The results are compared to several viscous hydrodynamic calculations with varying initial conditions, and could serve as an additional constraint to the development of hydrodynamic models.

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