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arxiv: 2604.27028 · v1 · submitted 2026-04-29 · ✦ hep-ex

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Observation of a Doubly-strange Hyperon Xi(1720) in J/psirightarrow{}K⁻Sigma⁰bar{Xi}⁺+c.c.

BESIII Collaboration: M. Ablikim , M. N. Achasov , P. Adlarson , X. C. Ai , C. S. Akondi , R. Aliberti , A. Amoroso , Q. An
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Y. H. An Y. Bai O. Bakina H.-R. Bao X. L. Bao M. Barbagiovanni V. Batozskaya K. Begzsuren N. Berger M. Berlowski M. B. Bertani D. Bettoni F. Bianchi E. Bianco A. Bortone I. Boyko R. A. Briere A. Brueggemann D. Cabiati H. Cai M. H. Cai X. Cai A. Calcaterra G. F. Cao N. Cao S. A. Cetin X. Y. Chai J. F. Chang T. T. Chang G. R. Che Y. Z. Che C. H. Chen Chao Chen G. Chen H. S. Chen H. Y. Chen M. L. Chen S. J. Chen S. M. Chen T. Chen W. Chen X. R. Chen X. T. Chen X. Y. Chen Y. B. Chen Y. Q. Chen Z. K. Chen J. Cheng L. N. Cheng S. K. Choi X. Chu G. Cibinetto F. Cossio J. Cottee-Meldrum H. L. Dai J. P. Dai X. C. Dai A. Dbeyssi R. E. de Boer D. Dedovich C. Q. Deng Z. Y. Deng A. Denig I. Denisenko M. Destefanis F. De Mori E. Di Fiore X. X. Ding Y. Ding Y. X. Ding Yi. Ding J. Dong L. Y. Dong M. Y. Dong X. Dong M. C. Du S. X. Du Shaoxu Du X. L. Du Y. Q. Du Y. Y. Duan Z. H. Duan P. Egorov G. F. Fan J. J. Fan Y. H. Fan J. Fang Jin Fang S. S. Fang W. X. Fang Y. Q. Fang L. Fava F. Feldbauer G. Felici C. Q. Feng J. H. Feng L. Feng Q. X. Feng Y. T. Feng M. Fritsch C. D. Fu J. L. Fu Y. W. Fu H. Gao Y. Gao Y. N. Gao Y. Y. Gao Yunong Gao Z. Gao S. Garbolino I. Garzia L. Ge P. T. Ge Z. W. Ge C. Geng E. M. Gersabeck A. Gilman K. Goetzen J. Gollub J. B. Gong J. D. Gong L. Gong W. X. Gong W. Gradl S. Gramigna M. Greco M. D. Gu M. H. Gu C. Y. Guan A. Q. Guo H. Guo J. N. Guo L. B. Guo M. J. Guo R. P. Guo X. Guo Y. P. Guo Z. Guo A. Guskov J. Gutierrez J. Y. Han T. T. Han X. Han F. Hanisch K. D. Hao X. Q. Hao F. A. Harris C. Z. He K. K. He K. L. He F. H. Heinsius C. H. Heinz Y. K. Heng C. Herold P. C. Hong G. Y. Hou X. T. Hou Y. R. Hou Z. L. Hou H. M. Hu J. F. Hu Q. P. Hu S. L. Hu T. Hu Y. Hu Y. X. Hu Z. M. Hu G. S. Huang K. X. Huang L. Q. Huang P. Huang X. T. Huang Y. P. Huang Y. S. Huang T. Hussain N. H\"usken N. in der Wiesche J. Jackson Q. Ji Q. P. Ji W. Ji X. B. Ji X. L. Ji Y. Y. Ji L. K. Jia X. Q. Jia D. Jiang H. B. Jiang S. J. Jiang X. S. Jiang Y. Jiang J. B. Jiao J. K. Jiao Z. 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Liu K. Y. Liu Ke Liu Kun Liu L. Liu L. C. Liu Lu Liu M. H. Liu P. L. Liu Q. Liu S. B. Liu T. Liu W. M. Liu W. T. Liu X. Liu X. K. Liu X. L. Liu X. P. Liu X. Y. Liu Y. Liu Y. B. Liu Yi Liu Z. A. Liu Z. D. Liu Z. L. Liu Z. Q. Liu Z. X. Liu Z. Y. Liu X. C. Lou H. J. Lu J. G. Lu X. L. Lu Y. Lu Y. H. Lu Y. P. Lu Z. H. Lu C. L. Luo J. R. Luo J. S. Luo M. X. Luo T. Luo X. L. Luo Z. Y. Lv X. R. Lyu Y. F. Lyu Y. H. Lyu F. C. Ma H. L. Ma Heng Ma J. L. Ma L. L. Ma L. R. Ma Q. M. Ma R. Q. Ma R. Y. Ma T. Ma X. T. Ma X. Y. Ma Y. M. Ma F. E. Maas I. Mackay M. Maggiora S. Maity S. Malde Q. A. Malik H. X. Mao Y. J. Mao Z. P. Mao S. Marcello A. Marshall F. M. Melendi Y. H. Meng Z. X. Meng G. Mezzadri H. Miao T. J. Min R. E. Mitchell X. H. Mo B. Moses N. Yu. Muchnoi J. Muskalla Y. Nefedov F. Nerling H. Neuwirth Z. Ning S. Nisar Q. L. Niu W. D. Niu Y. Niu C. Normand S. L. Olsen Q. Ouyang S. Pacetti X. Pan Y. Pan A. Pathak Y. P. Pei M. Pelizaeus G. L. Peng H. P. Peng X. J. Peng Y. Y. Peng K. Peters K. Petridis J. L. Ping R. G. Ping S. Plura V. Prasad L. P\"opping F. Z. Qi H. R. Qi M. Qi S. Qian W. B. Qian C. F. Qiao J. H. Qiao J. J. Qin J. L. Qin L. Q. Qin L. Y. Qin P. B. Qin X. P. Qin X. S. Qin Z. H. Qin J. F. Qiu Z. H. Qu J. Rademacker C. F. Redmer A. Rivetti M. Rolo G. Rong S. S. Rong F. Rosini Ch. Rosner M. Q. Ruan N. Salone A. Sarantsev Y. Schelhaas M. Schernau K. Schoenning M. Scodeggio W. Shan X. Y. Shan Z. J. Shang J. F. Shangguan L. G. Shao M. Shao C. P. Shen H. F. Shen W. H. Shen X. Y. Shen B. A. Shi Ch. Y. Shi H. Shi J. L. Shi J. Y. Shi M. H. Shi S. Y. Shi X. Shi H. L. Song J. J. Song M. H. Song T. Z. Song W. M. Song Y. X. Song Zirong Song S. Sosio S. Spataro S. Stansilaus F. Stieler M. Stolte S. S Su G. B. Sun G. X. Sun H. Sun H. K. Sun J. F. Sun K. Sun L. Sun R. Sun S. S. Sun T. Sun W. Y. Sun Y. C. Sun Y. H. Sun Y. J. Sun Y. Z. Sun Z. Q. Sun Z. T. Sun H. Tabaharizato C. J. Tang G. Y. Tang J. Tang J. J. Tang L. F. Tang Y. A. Tang Z. H. Tang L. Y. Tao M. Tat J. X. Teng J. Y. Tian W. H. Tian Y. Tian Z. F. Tian I. Uman E. van der Smagt B. Wang Bin Wang Bo Wang C. Wang Chao Wang Cong Wang D. Y. Wang H. J. Wang H. R. Wang J. Wang J. J. Wang J. P. Wang K. Wang L. L. Wang L. W. Wang M. Wang Mi Wang N. Y. Wang S. Wang Shun Wang T. Wang T. J. Wang W. Wang W. P. Wang X. F. Wang X. L. Wang X. N. Wang Xin Wang Y. Wang Y. D. Wang Y. F. Wang Y. H. Wang Y. J. Wang Y. L. Wang Y. N. Wang Yanning Wang Yaqian Wang Yi Wang Yuan Wang Z. Wang Z. L. Wang Z. Q. Wang Z. Y. Wang Zhi Wang Ziyi Wang D. Wei D. H. Wei D. J. Wei H. R. Wei F. Weidner H. R. Wen S. P. Wen U. Wiedner G. Wilkinson M. Wolke J. F. Wu L. H. Wu L. J. Wu Lianjie Wu S. G. Wu S. M. Wu X. W. Wu Z. Wu H. L. Xia L. Xia B. H. Xiang D. Xiao G. Y. Xiao H. Xiao Y. L. Xiao Z. J. Xiao C. Xie K. J. Xie Y. Xie Y. G. Xie Y. H. Xie Z. P. Xie T. Y. Xing D. B. Xiong C. J. Xu G. F. Xu H. Y. Xu Q. J. Xu Q. N. Xu T. D. Xu X. P. Xu Y. Xu Y. C. Xu Z. S. Xu F. Yan L. Yan W. B. Yan W. C. Yan W. H. Yan W. P. Yan X. Q. Yan Y. Y. Yan H. J. Yang H. L. Yang H. X. Yang J. H. Yang R. J. Yang X. Y. Yang Y. Yang Y. H. Yang Y. M. Yang Y. Q. Yang Y. Z. Yang Youhua Yang Z. Y. Yang Z. P. Yao M. Ye M. H. Ye Z. J. Ye Junhao Yin Z. Y. You B. X. Yu C. X. Yu G. Yu J. S. Yu L. W. Yu T. Yu X. D. Yu Y. C. Yu Yongchao Yu C. Z. Yuan H. Yuan J. Yuan Jie Yuan L. Yuan M. K. Yuan S. H. Yuan Y. Yuan C. X. Yue Ying Yue A. A. Zafar F. R. Zeng S. H. Zeng X. Zeng Y. J. Zeng Yujie Zeng Y. C. Zhai Y. H. Zhan B. L. Zhang B. X. Zhang D. H. Zhang G. Y. Zhang Gengyuan Zhang H. Zhang H. C. Zhang H. H. Zhang H. Q. Zhang H. R. Zhang H. Y. Zhang Han Zhang J. Zhang J. J. Zhang J. L. Zhang J. Q. Zhang J. S. Zhang J. W. Zhang J. X. Zhang J. Y. Zhang J. Z. Zhang Jianyu Zhang Jin Zhang Jiyuan Zhang L. M. Zhang Lei Zhang N. Zhang P. Zhang Q. Zhang Q. Y. Zhang Q. Z. Zhang R. Y. Zhang S. H. Zhang S. N. Zhang Shulei Zhang X. M. Zhang X. Y. Zhang Y. Zhang Y. T. Zhang Y. H. Zhang Y. P. Zhang Yu Zhang Z. Zhang Z. D. Zhang Z. H. Zhang Z. L. Zhang Z. X. Zhang Z. Y. Zhang Zh. Zh. Zhang Zhilong Zhang Ziyang Zhang Ziyu Zhang G. Zhao J.-P. Zhao J. Y. Zhao J. Z. Zhao L. Zhao Lei Zhao M. G. Zhao R. P. Zhao S. J. Zhao Y. B. Zhao Y. L. Zhao Y. P. Zhao Y. X. Zhao Z. G. Zhao A. Zhemchugov B. Zheng B. M. Zheng J. P. Zheng W. J. Zheng W. Q. Zheng X. R. Zheng Y. H. Zheng B. Zhong C. Zhong H. Zhou J. Q. Zhou S. Zhou X. Zhou X. K. Zhou X. R. Zhou X. Y. Zhou Y. X. Zhou Y. Z. Zhou A. N. Zhu J. Zhu K. Zhu K. J. Zhu K. S. Zhu L. X. Zhu Lin Zhu S. H. Zhu T. J. Zhu W. D. Zhu W. J. Zhu W. Z. Zhu Y. C. Zhu Z. A. Zhu X. Y. Zhuang M. Zhuge J. H. Zou J. Zu
Authors on Pith no claims yet

Pith reviewed 2026-05-07 11:05 UTC · model grok-4.3

classification ✦ hep-ex
keywords doubly-strange hyperonJ/psi decaynew resonancepartial wave analysisXi(1720)branching fractionspin-parityBESIII
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0 comments X

The pith

A new doubly-strange hyperon Ξ(1720) is observed in J/ψ decays to K− Σ0 Ξ̄+ with mass 1721 MeV, width 31 MeV, and favored J^P = 3/2+.

A machine-rendered reading of the paper's core claim, the machinery that carries it, and where it could break.

The paper reports the first observation of the decay J/ψ → K− Σ0 Ξ̄+ plus its charge conjugate using a large sample of J/ψ events. A partial wave analysis of the final state identifies the known Ξ(1690) plus a new resonance Ξ(1720) that decays to K− Σ0. The new state has a measured mass of 1721 MeV/c², a width of 31 MeV, statistical significance above 10 sigma, and quantum numbers that favor spin-parity 3/2+. The branching fraction for the full decay chain is determined to be 2.68 × 10^{-5}.

Core claim

In the decay J/ψ → K− Σ0 Ξ̄+ + c.c., a partial wave analysis reveals a new doubly-strange hyperon Ξ(1720) decaying to K− Σ0 with mass 1721.0 ± 5.2stat ± 3.4syst MeV/c², width 31.3 ± 18.3stat ± 15.4syst MeV, and J^P favoring 3/2+, at significance exceeding 10σ, together with a branching fraction (2.68 ± 0.04stat ± 0.17syst) × 10^{-5}.

What carries the argument

Partial wave analysis applied to the three-body decay amplitude that isolates the resonant contribution of Ξ(1720) in the K− Σ0 subsystem from background and the known Ξ(1690).

Load-bearing premise

The partial wave analysis model isolates the new resonance amplitude from background and overlapping states without significant interference or missing contributions that could mimic the observed peak.

What would settle it

A follow-up experiment with higher statistics that finds no peak near 1721 MeV in the K− Σ0 invariant mass distribution under comparable event selection would falsify the observation.

Figures

Figures reproduced from arXiv: 2604.27028 by A. Amoroso, A. A. Zafar, A. Bortone, A. Brueggemann, A. Calcaterra, A. Dbeyssi, A. Denig, A. Gilman, A. Guskov, A. Khoukaz, A. Kupsc, A. Limphirat, A. Marshall, A. N. Zhu, A. Pathak, A. Q. Guo, A. Rivetti, A. Sarantsev, A. Zhemchugov, B. A. Shi, B. C. Ke, BESIII Collaboration: M. Ablikim, B. H. Xiang, Bin Wang, B. J. Liu, B. Kopf, B. L. Zhang, B. Moses, B. M. Zheng, Bo Wang, B. Wang, B. X. Liu, B. X. Yu, B. X. Zhang, B. Zheng, B. Zhong, C. C. Lin, C. D. Fu, C. F. Qiao, C. F. Redmer, C. Geng, Chao Chen, Chao Wang, C. H. Chen, C. Herold, C. H. Heinz, C. H. Li, Ch. Rosner, Chunkai Li, Ch. Y. Shi, C. J. Tang, C. J. Xu, C. K. Li, C. Li, C. Liang, C. Liu, C. L. Luo, C. Normand, Cong Li, Cong Wang, C. P. Shen, C. Q. Deng, C. Q. Feng, C. S. Akondi, C. Wang, C. Xie, C. X. Lin, C. X. Liu, C. X. Yu, C. X. Yue, C. Y. Guan, C. Z. He, C. Zhong, C. Z. Yuan, D. Bettoni, D. B. Xiong, D. Cabiati, D. Dedovich, D. H. Wei, D. H. Zhang, D. Jiang, D. J. Wei, D. 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Figure 1
Figure 1. Figure 1: FIG. 1. The distribution of the invariant mass recoiling view at source ↗
Figure 2
Figure 2. Figure 2: FIG. 2. The Dalitz plot of view at source ↗
Figure 3
Figure 3. Figure 3: FIG. 3. Comparisons between data and PWA fit projections for the invariant mass spectra of view at source ↗
read the original abstract

Based on a sample of $(10087 \pm 44) \times 10^6$ $J/\psi$ events collected with the BESIII detector at BEPCII, we report the first observation of the decay $J/\psi \rightarrow K^- \Sigma^0 \bar{\Xi}^++c.c.$. A partial wave analysis is performed to investigate the involved excited states. In addition to the well-established $\Xi(1690)$, a new doubly-strange hyperon $\Xi(1720) $ is observed decaying to $K^- \Sigma^0$ with a mass of $1721.0 \pm 5.2_{\rm stat.} \pm 3.4_{\rm syst.} ~{\rm MeV}/c^2$ and a width of $31.3 \pm 18.3_{\rm stat.} \pm 15.4_{\rm syst.} ~{\rm MeV}$, with a statistical significance exceeding $10\sigma$. The spin-parity hypothesis testing across various quantum number configurations reveals that the spin-parity of $\Xi(1720)$ favors $J^P = {\frac{3}{2}}^+$. Furthermore, the branching fraction of $J/\psi \rightarrow K^- \Sigma^0 \bar{\Xi}^++c.c.$ is determined to be $(2.68 \pm 0.04_{\rm stat.} \pm 0.17_{\rm syst.}) \times 10^{-5}$.

Editorial analysis

A structured set of objections, weighed in public.

Desk editor's note, referee report, simulated authors' rebuttal, and a circularity audit. Tearing a paper down is the easy half of reading it; the pith above is the substance, this is the friction.

Referee Report

2 major / 2 minor

Summary. The manuscript reports the first observation of the decay J/ψ → K⁻ Σ⁰ Ξ̄⁺ + c.c. in a sample of (10087 ± 44) × 10⁶ J/ψ events collected with the BESIII detector. A partial wave analysis identifies a new doubly-strange hyperon Ξ(1720) decaying to K⁻ Σ⁰, with mass 1721.0 ± 5.2_stat ± 3.4_syst MeV/c², width 31.3 ± 18.3_stat ± 15.4_syst MeV, J^P = 3/2⁺ (favored by hypothesis testing), statistical significance exceeding 10σ, and branching fraction (2.68 ± 0.04_stat ± 0.17_syst) × 10^{-5}.

Significance. If the partial-wave analysis is shown to be robust against alternative amplitude choices and background parametrizations, the result would constitute a meaningful addition to the spectrum of excited Ξ hyperons by providing a new state with measured mass, width, and quantum numbers. The large data sample and reported statistical significance are strengths; the branching-fraction measurement for the three-body final state is also a concrete experimental contribution.

major comments (2)
  1. [Partial wave analysis] Partial wave analysis description: The central claim of a distinct Ξ(1720) resonance with >10σ significance and the quoted parameters depends on the PWA amplitude model isolating it from the nearby Ξ(1690), non-resonant KΣ background, and possible unmodeled contributions or reflections. The manuscript does not supply an explicit enumeration of all waves tested or the Δ(-2lnL) values obtained when the new resonance is removed after systematic variation of the background parametrization and inclusion of interfering amplitudes; given the ~30 MeV mass separation and the large width uncertainties (±18_stat ±15_syst MeV), this information is required to assess whether interference effects could mimic or shift the observed peak.
  2. [Spin-parity hypothesis testing] Spin-parity hypothesis testing: While J^P = 3/2⁺ is stated to be favored, the section does not include a comprehensive table of likelihood ratios or -2lnL differences for the full set of tested J^P configurations (including 1/2±, 3/2−, 5/2±) after background variations; this table is necessary to quantify the strength of the preference and to confirm that the assignment is not sensitive to the precise choice of other amplitudes.
minor comments (2)
  1. [Abstract] The abstract refers to the 'well-established Ξ(1690)' without citing the specific PDG reference or prior measurements used for mass and width constraints in the fit.
  2. Notation for statistical and systematic uncertainties is consistent in the abstract but should be verified for uniformity throughout the text and tables when reporting all fitted parameters.

Simulated Author's Rebuttal

2 responses · 0 unresolved

We thank the referee for the careful and constructive review of our manuscript. The comments on the partial-wave analysis robustness and spin-parity hypothesis testing are well taken. We have prepared additional material to demonstrate the stability of the results and will incorporate it into the revised version.

read point-by-point responses
  1. Referee: Partial wave analysis description: The central claim of a distinct Ξ(1720) resonance with >10σ significance and the quoted parameters depends on the PWA amplitude model isolating it from the nearby Ξ(1690), non-resonant KΣ background, and possible unmodeled contributions or reflections. The manuscript does not supply an explicit enumeration of all waves tested or the Δ(-2lnL) values obtained when the new resonance is removed after systematic variation of the background parametrization and inclusion of interfering amplitudes; given the ~30 MeV mass separation and the large width uncertainties (±18_stat ±15_syst MeV), this information is required to assess whether interference effects could mimic or shift the observed peak.

    Authors: We agree that explicit documentation of the amplitude variations strengthens the result. Our nominal PWA includes the Ξ(1690), the new Ξ(1720), non-resonant KΣ contributions, and interfering amplitudes among them. Multiple alternative models were tested during the analysis, including different background parametrizations and additional waves. In the revised manuscript we will add a table listing all waves considered and the Δ(-2lnL) values obtained when the Ξ(1720) is removed, both for the nominal fit and after each systematic variation. These checks show that the significance remains above 10σ and that the fitted mass and width are stable within the quoted uncertainties. The interference terms already account for the ~30 MeV separation and the width uncertainties. revision: yes

  2. Referee: Spin-parity hypothesis testing: While J^P = 3/2⁺ is stated to be favored, the section does not include a comprehensive table of likelihood ratios or -2lnL differences for the full set of tested J^P configurations (including 1/2±, 3/2−, 5/2±) after background variations; this table is necessary to quantify the strength of the preference and to confirm that the assignment is not sensitive to the precise choice of other amplitudes.

    Authors: We will expand the spin-parity section in the revision. A table will be added that reports the -2lnL differences (and corresponding significance) for all tested J^P assignments (1/2⁺, 1/2⁻, 3/2⁺, 3/2⁻, 5/2⁺, 5/2⁻) under the nominal background model and after each background variation. The 3/2⁺ hypothesis remains the most favored in every case, with Δ(-2lnL) values that are substantially larger than those for the alternative assignments. This table will quantify the preference and demonstrate its robustness. revision: yes

Circularity Check

0 steps flagged

No significant circularity; parameters extracted from data fit

full rationale

The paper's central results (mass 1721.0 ± 5.2stat ± 3.4syst MeV/c², width 31.3 ± 18.3stat ± 15.4syst MeV, >10σ significance, J^P=3/2+, branching fraction (2.68 ± 0.04stat ± 0.17syst)×10^{-5}) are obtained via event selection and partial-wave amplitude fit to the (10087 ± 44)×10^6 J/ψ data sample. No equation or self-citation reduces these quantities to quantities defined by the fit itself; the likelihood-ratio test for the new resonance is performed on this dataset after including the established Ξ(1690) and background. Self-citations to prior BESIII work are present but not load-bearing for the existence or parameters of the new state, which is reported as a first observation.

Axiom & Free-Parameter Ledger

1 free parameters · 2 axioms · 0 invented entities

The claim rests on standard assumptions of quantum field theory, conservation laws, and detector response modeling. No new entities are postulated; the resonance is extracted from data.

free parameters (1)
  • resonance mass and width
    Fitted parameters in the partial wave analysis that define the reported central values.
axioms (2)
  • standard math Standard conservation of energy, momentum, and quantum numbers in the decay chain
    Invoked throughout the event selection and amplitude construction.
  • domain assumption Detector efficiency and resolution are correctly modeled by Monte Carlo simulation
    Required to convert observed yields into branching fractions.

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Reference graph

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