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Observation of ψ ( 3686 ) → n n ¯ and improved measurement of ψ ( 3686 ) → p p

Here, we observe the decay ψ(3686) → n$\bar{n}$ for the first time and measure ψ(3686) → p$\bar{p}$ with improved accuracy by using 1.07 × 108 ψ(3686) events collected with the BESIII detector. The measured branching fractions are $\mathscr{B}$(ψ(3686) → n$\bar{n}$) = (3.06 ± 0.06 ± 0.14) × 10-4 and...

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Published in:Physical review. D 2018-08, Vol.98 (3), Article 032006
Main Authors: Ablikim, M., Achasov, M. N., Ahmed, S., Albrecht, M., Ambrose, D. J., Amoroso, A., An, F. F., An, Q., Bai, J. Z., Bakina, O., Baldini Ferroli, R., Ban, Y., Bennett, D. W., Bennett, J. V., Berger, N., Bertani, M., Bettoni, D., Bian, J. M., Bianchi, F., Boger, E., Boyko, I., Briere, R. A., Cai, H., Cai, X., Cakir, O., Calcaterra, A., Cao, G. F., Cetin, S. A., Chai, J., Chang, J. F., Chelkov, G., Chen, G., Chen, H. S., Chen, J. C., Chen, M. L., Chen, P. L., Chen, S. J., Chen, X. R., Chen, Y. B., Chu, X. K., Cibinetto, G., Dai, H. L., Dai, J. P., Dbeyssi, A., Dedovich, D., Deng, Z. Y., Denig, A., Denysenko, I., Destefanis, M., De Mori, F., Ding, Y., Dong, C., Dong, J., Dong, L. Y., Dong, M. Y., Dou, Z. L., Du, S. X., Duan, P. F., Fang, J., Fang, S. S., Fang, Y., Farinelli, R., Fava, L., Fegan, S., Feldbauer, F., Felici, G., Feng, C. Q., Fioravanti, E., Fritsch, M., Fu, C. D., Gao, Q., Gao, X. L., Gao, Y., Gao, Y. G., Gao, Z., Garzia, I., Goetzen, K., Gong, L., Gong, W. X., Gradl, W., Greco, M., Gu, M. H., Gu, Y. T., Guo, A. Q., Guo, R. P., Guo, Y. P., Haddadi, Z., Han, S., Hao, X. Q., Harris, F. A., He, K. L., He, X. Q., Heinsius, F. H., Held, T., Heng, Y. K., Holtmann, T., Hou, Z. L., Hu, H. M., Hu, T., Hu, Y.
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Language:English
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Summary:Here, we observe the decay ψ(3686) → n$\bar{n}$ for the first time and measure ψ(3686) → p$\bar{p}$ with improved accuracy by using 1.07 × 108 ψ(3686) events collected with the BESIII detector. The measured branching fractions are $\mathscr{B}$(ψ(3686) → n$\bar{n}$) = (3.06 ± 0.06 ± 0.14) × 10-4 and $\mathscr{B}$(ψ(3686) → p$\bar{p}$) = (3.05±0.02±0.12) × 10-4. Here, the first uncertainties are statistical and the second ones systematic. With the hypothesis that the polar angular distributions of the neutron and proton in the center-of-mass system obey 1 + α cos2 θ, we determine the α parameters to be αn$\bar{n}$ = 0.68 ± 0.12 ± 0.11 and αp$\bar{p}$ = 1.03 ± 0.06 ± 0.03 for ψ(3686) → n$\bar{n}$ and ψ(3686) → p$\bar{p}$, respectively.
ISSN:2470-0010
2470-0029
2470-0029
DOI:10.1103/PhysRevD.98.032006