학술논문

Study of η(1405)/η(1475) in J / ψ → γ K S 0 K S 0 π 0 $$ J/\psi \to \gamma {K}_S^0{K}_S^0{\pi}^0 $$ decay
Document Type
article
Author
The BESIII collaborationM. AblikimM. N. AchasovP. AdlarsonM. AlbrechtR. AlibertiA. AmorosoM. R. AnQ. AnX. H. BaiY. BaiO. BakinaR. Baldini FerroliI. BalossinoY. BanV. BatozskayaD. BeckerK. BegzsurenN. BergerM. BertaniD. BettoniF. BianchiJ. BlomsA. BortoneI. BoykoR. A. BriereA. BrueggemannH. CaiX. CaiA. CalcaterraG. F. CaoN. CaoS. A. CetinJ. F. ChangW. L. ChangG. ChelkovC. ChenChao ChenG. ChenH. S. ChenM. L. ChenS. J. ChenS. M. ChenT. ChenX. R. ChenX. T. ChenY. B. ChenZ. J. ChenW. S. ChengS. K. ChoiX. ChuG. CibinettoF. CossioJ. J. CuiH. L. DaiJ. P. DaiA. DbeyssiR. E. de BoerD. DedovichZ. Y. DengA. DenigI. DenysenkoM. DestefanisF. De MoriY. DingJ. DongL. Y. DongM. Y. DongX. DongS. X. DuP. EgorovY. L. FanJ. FangS. S. FangW. X. FangY. FangR. FarinelliL. FavaF. FeldbauerG. FeliciC. Q. FengJ. H. FengK FischerM. FritschC. FritzschC. D. FuH. GaoY. N. GaoYang GaoS. GarbolinoI. GarziaP. T. GeZ. W. GeC. GengE. M. GersabeckA GilmanK. GoetzenL. GongW. X. GongW. GradlM. GrecoL. M. GuM. H. GuY. T. GuC. Y GuanA. Q. GuoL. B. GuoR. P. GuoY. P. GuoA. GuskovT. T. HanW. Y. HanX. Q. HaoF. A. HarrisK. K. HeK. L. HeF. H. HeinsiusC. H. HeinzY. K. HengC. HeroldM. HimmelreichG. Y. HouY. R. HouZ. L. HouH. M. HuJ. F. HuT. HuY. HuG. S. HuangK. X. HuangL. Q. HuangX. T. HuangY. P. HuangZ. HuangT. HussainN HüskenW. ImoehlM. IrshadJ. JacksonS. JaegerS. JanchivE. JangJ. H. JeongQ. JiQ. P. JiX. B. JiX. L. JiY. Y. JiZ. K. JiaH. B. JiangS. S. JiangX. S. JiangY. JiangYi JiangJ. B. JiaoZ. JiaoS. JinY. JinM. Q. JingT. JohanssonN. Kalantar-NayestanakiX. S. KangR. KappertB. C. KeI. K. KeshkA. KhoukazR. KiuchiR. KliemtL. KochO. B. KolcuB. KopfM. KuemmelM. KuessnerA. KupscW. KühnJ. J. LaneJ. S. LangeP. LarinA. LavaniaL. LavezziZ. H. LeiH. LeithoffM. LellmannT. LenzC. LiC. H. LiCheng LiD. M. LiF. LiG. LiH. LiH. B. LiH. J. LiH. N. LiJ. Q. LiJ. S. LiJ. W. LiKe LiL. J LiL. K. LiLei LiM. H. LiP. R. LiS. X. LiS. Y. LiT. LiW. D. LiW. G. LiX. H. LiX. L. LiXiaoyu LiZ. X. LiH. LiangY. F. LiangY. T. LiangG. R. LiaoL. Z. LiaoJ. LibbyA. LimphiratC. X. LinD. X. LinT. LinB. J. LiuC. X. LiuD. LiuF. H. LiuFang LiuFeng LiuG. M. LiuH. LiuH. B. LiuH. M. LiuHuanhuan LiuHuihui LiuJ. B. LiuJ. L. LiuJ. Y. LiuK. LiuK. Y. LiuKe LiuL. LiuLu LiuM. H. LiuP. L. LiuQ. LiuS. B. LiuT. LiuW. K. LiuW. M. LiuX. LiuY. LiuY. B. LiuZ. A. LiuZ. Q. LiuX. C. LouF. X. LuH. J. LuJ. G. LuX. L. LuY. LuY. P. LuZ. H. LuC. L. LuoM. X. LuoT. LuoX. L. LuoX. R. LyuY. F. LyuF. C. MaH. L. MaL. L. MaM. M. MaQ. M. MaR. Q. MaR. T. MaX. Y. MaY. MaF. E. MaasM. MaggioraS. MaldanerS. MaldeQ. A. MalikA. MangoniY. J. MaoZ. P. MaoS. MarcelloZ. X. MengG. MezzadriH. MiaoT. J. MinR. E. MitchellX. H. MoN. Yu. MuchnoiY. NefedovF. NerlingI. B. NikolaevZ. NingS. NisarY. NiuS. L. OlsenQ. OuyangS. PacettiX. PanY. PanA. PathakM. PelizaeusH. P. PengK. PetersJ. L. PingR. G. PingS. PluraS. PogodinV. PrasadF. Z. QiH. QiH. R. QiM. QiT. Y. QiS. QianW. B. QianZ. QianC. F. QiaoJ. J. QinL. Q. QinX. P. QinX. S. QinZ. H. QinJ. F. QiuS. Q. QuK. H. RashidC. F. RedmerK. J. RenA. RivettiV. RodinM. RoloG. RongCh. RosnerS. N. RuanH. S. SangA. SarantsevY. SchelhaasC. SchnierK. SchoenningM. ScodeggioK. Y. ShanW. ShanX. Y. ShanJ. F. ShangguanL. G. ShaoM. ShaoC. P. ShenH. F. ShenX. Y. ShenB. A. ShiH. C. ShiJ. Y. ShiQ. Q. ShiR. S. ShiX. ShiX. D ShiJ. J. SongW. M. SongY. X. SongS. SosioS. SpataroF. StielerK. X. SuP. P. SuY. J. SuG. X. SunH. SunH. K. SunJ. F. SunL. SunS. S. SunT. SunW. Y. SunX SunY. J. SunY. Z. SunZ. T. SunY. H. TanY. X. TanC. J. TangG. Y. TangJ. TangL. Y TaoQ. T. TaoM. TatJ. X. TengV. ThorenW. H. TianY. TianI. UmanB. WangB. L. WangC. W. WangD. Y. WangF. WangH. J. WangH. P. WangK. WangL. L. WangM. WangM. Z. WangMeng WangS. WangT. WangT. J. WangW. WangW. H. WangW. P. WangX. WangX. F. WangX. L. WangY. WangY. D. WangY. F. WangY. H. WangY. Q. WangYaqian WangZ. WangZ. Y. WangZiyi WangD. H. WeiF. WeidnerS. P. WenD. J. WhiteU. WiednerG. WilkinsonM. WolkeL. WollenbergJ. F. WuL. H. WuL. J. WuX. WuX. H. WuY. WuZ. WuL. XiaT. XiangD. XiaoG. Y. XiaoH. XiaoS. Y. XiaoY. L. XiaoZ. J. XiaoC. XieX. H. XieY. XieY. G. XieY. H. XieZ. P. XieT. Y. XingC. F. XuC. J. XuG. F. XuH. Y. XuQ. J. XuX. P. XuY. C. XuZ. P. XuF. YanL. YanW. B. YanW. C. YanH. J. YangH. L. YangH. X. YangL. YangS. L. YangTao YangY. F. YangY. X. YangYifan YangM. YeM. H. YeJ. H. YinZ. Y. YouB. X. YuC. X. YuG. YuT. YuX. D. YuC. Z. YuanL. YuanS. C. YuanX. Q. YuanY. YuanZ. Y. YuanC. X. YueA. A. ZafarF. R. ZengX. ZengY. ZengY. H. ZhanA. Q. ZhangB. L. ZhangB. X. ZhangD. H. ZhangG. Y. ZhangH. ZhangH. H. ZhangH. Y. ZhangJ. L. ZhangJ. Q. ZhangJ. W. ZhangJ. X. ZhangJ. Y. ZhangJ. Z. ZhangJianyu ZhangJiawei ZhangL. M. ZhangL. Q. ZhangLei ZhangP. ZhangQ. Y. ZhangShuihan ZhangShulei ZhangX. D. ZhangX. M. ZhangX. Y. ZhangY. ZhangY. T. ZhangY. H. ZhangYan ZhangYao ZhangZ. H. ZhangZ. Y. ZhangG. ZhaoJ. ZhaoJ. Y. ZhaoJ. Z. ZhaoLei ZhaoLing ZhaoM. G. ZhaoQ. ZhaoS. J. ZhaoY. B. ZhaoY. X. ZhaoZ. G. ZhaoA. ZhemchugovB. ZhengJ. P. ZhengY. H. ZhengB. ZhongC. ZhongX. ZhongH. ZhouL. P. ZhouX. ZhouX. K. ZhouX. R. ZhouX. Y. ZhouY. Z. ZhouJ. ZhuK. ZhuK. J. ZhuL. X. ZhuS. H. ZhuS. Q. ZhuT. J. ZhuW. J. ZhuY. C. ZhuZ. A. ZhuB. S. ZouJ. H. Zou
Source
Journal of High Energy Physics, Vol 2023, Iss 3, Pp 1-31 (2023)
Subject
e +-e − Experiments
Particle and Resonance Production
Spectroscopy
Nuclear and particle physics. Atomic energy. Radioactivity
QC770-798
Language
English
ISSN
1029-8479
Abstract
Abstract Using a sample of (10.09 ± 0.04) × 109 J/ψ decays collected with the BESIII detector, partial wave analyses of the decay J / ψ → γ K S 0 K S 0 π 0 $$ J/\psi \to \gamma {K}_S^0{K}_S^0{\pi}^0 $$ are performed within the K S 0 K S 0 π 0 $$ {K}_S^0{K}_S^0{\pi}^0 $$ invariant mass region below 1.6 GeV/c 2. The covariant tensor amplitude method is used in both mass independent and mass dependent approaches. Both analysis approaches exhibit dominant pseudoscalar and axial vector components, and show good consistency for the other individual components. Furthermore, the mass dependent analysis reveals that the K S 0 K S 0 π 0 $$ {K}_S^0{K}_S^0{\pi}^0 $$ invariant mass spectrum for the pseudoscalar component can be well described with two isoscalar resonant states using relativistic Breit-Wigner model, i.e., the η(1405) with a mass of 1391.7 ± 0.7 − 0.3 + 11.3 $$ 1391.7\pm {0.7}_{-0.3}^{+11.3} $$ MeV/c 2 and a width of 60.8 ± 1.2 − 12.0 + 5.5 $$ 60.8\pm {1.2}_{-12.0}^{+5.5} $$ MeV, and the η(1475) with a mass of 1507.6 ± 1.6 − 32.2 + 15.5 $$ 1507.6\pm {1.6}_{-32.2}^{+15.5} $$ MeV/c 2 and a width of 115.8 ± 2.4 − 10.9 + 14.8 $$ 115.8\pm {2.4}_{-10.9}^{+14.8} $$ MeV. The first and second uncertainties are statistical and systematic, respectively. Alternate models for the pseudoscalar component are also tested, but the description of the K S 0 K S 0 π 0 $$ {K}_S^0{K}_S^0{\pi}^0 $$ invariant mass spectrum deteriorates significantly.