REVIEW
Pseudoscalar production at omega omega threshold in J/psi -> gamma omega omega
High Energy Physics - Experiment · Submitted 24 Apr 2006 · 42 references
Pith's verdict: Solid BES measurement of eta(1760) → omega omega, but the near-threshold line-shape model needs close scrutiny before the mass/width are taken at face value.
T0 · AI review
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Referee report
The paper
The paper claims
The $\omega\omega$ peak in $J/\psi\to\gamma\omega\omega$ is predominantly a pseudoscalar resonance, identified as $\eta(1760)$.
The reading
What carries the argument
The carrying mechanism is a partial wave analysis of the $\omega\omega$ system: a coherent sum of amplitudes with definite $J^{PC}$ (dominant $0^{-+}$, small $0^{++}$ and $2^{++}$) is fitted to the joint distribution of the $\omega\omega$ mass and the helicity angles of the two $\omega$ decays. It is the angular part that has the discriminating power, because a pseudoscalar source produces a characteristic pattern of correlations among the pions from the two $\omega$ decays that a scalar or tensor source cannot reproduce except through its own fitted amplitudes. The analysis also accounts for the detector acceptance and uses the interference among partial waves to separate the resonance signal from the non-resonant background.
Extended reading notes
Core claim
The central claim is that the $\omega\omega$ mass enhancement below 2 GeV/$c^2$ in $J/\psi\to\gamma\omega\omega$ is not a kinematic reflection of the threshold but a genuine resonance, and that this resonance is overwhelmingly pseudoscalar. The angular correlations alone disfavor the scalar and tensor alternatives, and the partial wave analysis quantifies those small contributions while extracting the resonance parameters. The fitted mass and width place the state at the $\eta(1760)$, so the paper effectively establishes the $\eta(1760)\to\omega\omega$ decay and its product branching fraction at the level of $2\times10^{-3}$.
Load-bearing premise
The analysis assumes the list of amplitudes it includes—one pseudoscalar resonance plus small scalar and tensor terms, with a specific choice of line shapes and backgrounds—is complete enough that the fitted pseudoscalar signal is not an artifact of a misspecified model.
Editorial extensions
If this is right
- The quantum numbers of the $\eta(1760)$ are pinned down as $J^{PC}=0^{-+}$ from this channel, removing ambiguity about its identity.
- Because the resonance sits just above the $\omega\omega$ threshold and its width is comparable to its excess energy, threshold effects are significant in the measured line shape.
- The product branching fraction near $2\times10^{-3}$ gives a quantitative target for other experiments and for theoretical estimates of $\eta(1760)$ decays.
- The small $0^{++}$ and $2^{++}$ contributions provide a baseline for searching for other resonances in the same mass region.
Reading between the lines
- The paper's line shape assumes a single Breit-Wigner; a coupled-channel analysis that includes the opening of the $\omega\omega$ threshold explicitly could shift the fitted width, so the $244$ MeV width should be read with that model dependence in mind.
- A model-independent consistency check would be to bin the data finely in $m_{\omega\omega}$ and compare the measured angular moments with the pure pseudoscalar prediction; any systematic deviation would reveal missing partial waves.
- If this state is the radial excitation of the $\eta$ or $\eta'$, the $\omega\omega$ coupling measured here could be combined with $\rho\rho$ and $K^*\bar{K}^*$ modes to test decay relations among excited pseudoscalar mesons.
Original abstract
The decay channel J/\psi->gamma omega omega, omega -> pi+ pi- pi0 is analyzed using a sample of 5.8x10^7 J/psi events collected with the BESII detector. The omega omega invariant mass distribution peaks at 1.76 GeV/c^2, just above the omega omega threshold. Analysis of angular correlations indicate that the omega omega system below 2 GeV/c^2 is predominantly pseudoscalar. A partial wave analysis confirms the predominant pseudoscalar structure, together with small 0^{++} and 2^{++} contributions, and yields a pseudoscalar mass M = 1744 \pm 10 (stat) \pm 15 (syst) MeV/c^2, a width Gamma = 244^{+24}_{-21} (stat) \pm 25 (syst) MeV/c^2, and a product branching fraction Br(J/psi-> gamma eta(1760)) \cdot Br(\eta(1760)->omega omega) = (1.98 \pm 0.08 (stat) \pm 0.32 (syst)) x 10^{-3}.
The compiled record
The paper's own sentences, arranged, kept beside the review and separate from it. Each label is drawn from a closed vocabulary; the number beside it is the probability the classifier gave that label. Numbers in the tables are the authors', checked by code. No sentence in this record was written by a model.
The abstract, sentence by sentence
The decay channel J/\psi->gamma omega omega, omega -> pi+ pi- pi0 is analyzed using a sample of 5.8x10^7 J/psi events collected with the BESII detector. The omega omega invariant mass distribution peaks at 1.76 GeV/c^2, just above the omega omega threshold. Analysis of angular correlations indicate that the omega omega system below 2 GeV/c^2 is predominantly pseudoscalar. A partial wave analysis confirms the predominant pseudoscalar structure, together with small 0^{++} and 2^{++} contributions, and yields a pseudoscalar mass M = 1744 \pm 10 (stat) \pm 15 (syst) MeV/c^2, a width Gamma = 244^{+24}_{-21} (stat) \pm 25 (syst) MeV/c^2, and a product branching fraction Br(J/psi-> gamma eta(1760)) \cdot Br(\eta(1760)->omega omega) = (1.98 \pm 0.08 (stat) \pm 0.32 (syst)) x 10^{-3}.
background contribution method result interpretation main claim
| # | sentence | role | the authors' own work | states the main conclusion | strength |
|---|---|---|---|---|---|
| s0 | The decay channel J/\psi->gamma omega omega, omega -> pi+ pi- pi0 is analyzed using a sample of 5.8x10^7 J/psi events collected with the BESII detector. | method 0.93 | 0.95 | 0.02 | asserted 0.94 |
| s1 | The omega omega invariant mass distribution peaks at 1.76 GeV/c^2, just above the omega omega threshold. | result 1.00 | 0.92 | 0.10 | asserted 1.00 |
| s2 | Analysis of angular correlations indicate that the omega omega system below 2 GeV/c^2 is predominantly pseudoscalar. | result 0.92 | 0.93 | 0.56 | asserted 0.53 |
| s3 | A partial wave analysis confirms the predominant pseudoscalar structure, together with small 0^{++} and 2^{++} contributions, and yields a pseudoscalar mass M = 1744 \pm 10 (stat) \pm 15 (syst) MeV/c^2, a width Gamma = 244^{+24}_{-21} (stat) \pm 25 (syst) MeV/c^2, and a product branching fraction Br(J/psi-> gamma eta(1760)) \cdot Br(\eta(1760)->omega omega) = (1.98 \pm 0.08 (stat) \pm 0.32 (syst)) x 10^{-3}. | result 1.00 | 0.96 | 0.75 | asserted 1.00 |
What was examined, and what was not
- arXiv listing abstract v3
- full text
- figures and tables
- references and citing sentences
- relations to other papers
- P abstract
- S sections
- T body sentences
- C citations
- R cross-paper relations
Figures
Figures reproduced from arXiv:hep-ex/0604045 by the authors.
References
How the literature uses it
2 arXiv papers cite this in 2 sentences
Papers citing it · 1 sentence without a confident label
Uses its data or values 1 paper
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In fact, the experimental results quoted for the partial widths should be considered as upper values as they ignore the possibility of decay into four or more pions, since at least decay of $f_0(1710)$ into two $ω$ mesons and further to six pions has been seen in $J/ψ→γf_0(1710)$ (in fact at the level of 75% of the rate into two pions , so that the holographic prediction may not be very far off) [This interpretation of the data published in [ref] ignores the possibility that these decays could be attributed to a separate isoscalar such as the $f_0(1790)$ proposed in [ref] .] The only remaining major mismatch between existing experimental data for $f_0(1710)$ [ref] and the prediction of the Witten-Sakai-Sugimoto model thus appears to be the rather high rate for decay into four pions, which is predicted by the latter to proceed through $2ρ$ and $ρππ$ at the level of about twice the rate in
Nonchiral enhancement of scalar glueball decay in the Witten-Sakai-Sugimoto model · Introduction · 0.86
Discussion
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