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Azimuthal harmonics in small and large collision systems at RHIC top energies

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arxiv 1901.08155 v1 pith:73WT5A5P submitted 2019-01-23 nucl-ex nucl-th

Azimuthal harmonics in small and large collision systems at RHIC top energies

STAR Collaboration: J. Adam , L. Adamczyk , J. R. Adams , J. K. Adkins , G. Agakishiev , M. M. Aggarwal , Z. Ahammed , I. Alekseev
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D. M. Anderson R. Aoyama A. Aparin D. Arkhipkin E. C. Aschenauer M. U. Ashraf F. Atetalla A. Attri G. S. Averichev V. Bairathi K. Barish A. J. Bassill A. Behera R. Bellwied A. Bhasin A. K. Bhati J. Bielcik J. Bielcikova L. C. Bland I. G. Bordyuzhin J. D. Brandenburg A. V. Brandin J. Bryslawskyj I. Bunzarov J. Butterworth H. Caines M. Calder\'on de la Barca S\'anchez D. Cebra I. Chakaberia P. Chaloupka B. K. Chan F-H. Chang Z. Chang N. Chankova-Bunzarova A. Chatterjee S. Chattopadhyay J. H. Chen X. Chen J. Cheng M. Cherney W. Christie H. J. Crawford M. Csan\'ad S. Das T. G. Dedovich I. M. Deppner A. A. Derevschikov L. Didenko C. Dilks X. Dong J. L. Drachenberg J. C. Dunlop T. Edmonds N. Elsey J. Engelage G. Eppley R. Esha S. Esumi O. Evdokimov J. Ewigleben O. Eyser R. Fatemi S. Fazio P. Federic J. Fedorisin Y. Feng P. Filip E. Finch Y. Fisyak L. Fulek C. A. Gagliardi T. Galatyuk F. Geurts A. Gibson D. Grosnick A. Gupta W. Guryn A. I. Hamad A. Hamed J. W. Harris L. He S. Heppelmann N. Herrmann L. Holub Y. Hong S. Horvat B. Huang H. Z. Huang S. L. Huang T. Huang X. Huang T. J. Humanic P. Huo G. Igo W. W. Jacobs A. Jentsch J. Jia K. Jiang S. Jowzaee X. Ju E. G. Judd S. Kabana S. Kagamaster D. Kalinkin K. Kang D. Kapukchyan K. Kauder H. W. Ke D. Keane A. Kechechyan M. Kelsey Y. V. Khyzhniak D. P. Kiko{\l}a C. Kim T. A. Kinghorn I. Kisel A. Kisiel M. Kocan L. Kochenda L. K. Kosarzewski L. Kramarik P. Kravtsov K. Krueger N. Kulathunga Mudiyanselage L. Kumar R. Kunnawalkam Elayavalli J. H. Kwasizur R. Lacey J. M. Landgraf J. Lauret A. Lebedev R. Lednicky J. H. Lee C. Li W. Li X. Li Y. Li Y. Liang R. Licenik T. Lin A. Lipiec M. A. Lisa F. Liu H. Liu P. Liu X. Liu Y. Liu Z. Liu T. Ljubicic W. J. Llope M. Lomnitz R. S. Longacre S. Luo X. Luo G. L. Ma L. Ma R. Ma Y. G. Ma N. Magdy R. Majka D. Mallick S. Margetis C. Markert H. S. Matis O. Matonoha J. A. Mazer K. Meehan J. C. Mei N. G. Minaev S. Mioduszewski D. Mishra B. Mohanty M. M. Mondal I. Mooney Z. Moravcova D. A. Morozov Md. Nasim K. Nayak J. M. Nelson D. B. Nemes M. Nie G. Nigmatkulov T. Niida L. V. Nogach T. Nonaka G. Odyniec A. Ogawa K. Oh S. Oh V. A. Okorokov B. S. Page R. Pak Y. Panebratsev B. Pawlik H. Pei C. Perkins R. L. Pint\'er J. Pluta J. Porter M. Posik N. K. Pruthi M. Przybycien J. Putschke A. Quintero S. K. Radhakrishnan S. Ramachandran R. L. Ray R. Reed H. G. Ritter J. B. Roberts O. V. Rogachevskiy J. L. Romero L. Ruan J. Rusnak O. Rusnakova N. R. Sahoo P. K. Sahu S. Salur J. Sandweiss J. Schambach W. B. Schmidke N. Schmitz B. R. Schweid F. Seck J. Seger M. Sergeeva R. Seto P. Seyboth N. Shah E. Shahaliev P. V. Shanmuganathan M. Shao F. Shen W. Q. Shen S. S. Shi Q. Y. Shou E. P. Sichtermann S. Siejka R. Sikora M. Simko J Singh S. Singha D. Smirnov N. Smirnov W. Solyst P. Sorensen H. M. Spinka B. Srivastava T. D. S. Stanislaus D. J. Stewart M. Strikhanov B. Stringfellow A. A. P. Suaide T. Sugiura M. Sumbera B. Summa X. M. Sun Y. Sun B. Surrow D. N. Svirida P. Szymanski A. H. Tang Z. Tang A. Taranenko T. Tarnowsky J. H. Thomas A. R. Timmins T. Todoroki M. Tokarev C. A. Tomkiel S. Trentalange R. E. Tribble P. Tribedy S. K. Tripathy O. D. Tsai B. Tu T. Ullrich D. G. Underwood I. Upsal G. Van Buren J. Vanek A. N. Vasiliev I. Vassiliev F. Videb{\ae}k S. Vokal S. A. Voloshin F. Wang G. Wang P. Wang Y. Wang J. C. Webb L. Wen G. D. Westfall H. Wieman S. W. Wissink R. Witt Y. Wu Z. G. Xiao G. Xie W. Xie H. Xu N. Xu Q. H. Xu Y. F. Xu Z. Xu C. Yang Q. Yang S. Yang Y. Yang Z. Ye L. Yi K. Yip I. -K. Yoo H. Zbroszczyk W. Zha D. Zhang L. Zhang S. Zhang X. P. Zhang Y. Zhang Z. Zhang J. Zhao C. Zhong C. Zhou X. Zhu Z. Zhu M. Zurek M. Zyzak
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The first ($v_1^{\text{even}}$), second ($v_2$) and third ($v_3$) harmonic coefficients of the azimuthal particle distribution at mid-rapidity, are extracted for charged hadrons and studied as a function of transverse momentum ($p_T$) and mean charged particle multiplicity density $\langle \mathrm{N_{ch}} \rangle$ in U+U ($\roots =193$~GeV), Au+Au, Cu+Au, Cu+Cu, $d$+Au and $p$+Au collisions at $\roots = 200$~GeV with the STAR Detector. For the same $\langle \mathrm{N_{ch}} \rangle$, the $v_1^{\text{even}}$ and $v_3$ coefficients are observed to be independent of collision system, while $v_2$ exhibits such a scaling only when normalized by the initial-state eccentricity ($\varepsilon_2$). The data also show that $\ln(v_2/\varepsilon_2)$ scales linearly with $\langle \mathrm{N_{ch}} \rangle^{-1/3}$. These measurements provide insight into initial-geometry fluctuations and the role of viscous hydrodynamic attenuation on $v_n$ from small to large collision systems.

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