First measurement of the Q^2 distribution of X(3915) single-tag two-photon production

We report the first measurement of the \(Q^2\) distribution of \(X(3915)\) produced by single-tag two-photon interactions. The decay mode used is \(X(3915) \rightarrow J/\psi\omega\). The covered \(Q^2\) region is from 1.5 (GeV/\(c\))\(^2\) to 10.0 (GeV/\(c\))\(^2\). We observe \(7.9\pm 3.1({\rm sta...

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Veröffentlicht in:arXiv.org 2023-07
Hauptverfasser: Teramoto, Y, Uehara, S, S Al Said, Asner, D M, Ayad, R, Bhardwaj, V, Biswas, D, Bozek, A, Campajola, M, Červenkov, D, Cho, K, S -J Cho, Choi, Y, De Nardo, G, Dhamija, R, Dingfelder, J, Doležal, Z, Dong, T V, Ferlewicz, D, Frey, A, Garmash, A, Gudkova, K, Halder, S, Han, X, Hara, T, Hedges, M T, Herrmann, D, Iijima, T, Inami, K, Inguglia, G, Ipsita, N, Itoh, R, Ji, Q P, Joo, K K, Kiesling, C, Kim, C H, Kim, D Y, K -H Kim, Y -K Kim, Kodyš, P, Konno, T, Korpar, S, Krokovny, P, Kuhr, T, Kumar, M, Kumara, K, Y -J Kwon, Lalwani, K, Lam, T, Lange, J S, Levit, D, Y -R Lin, Luo, T, Maurya, S K, Merola, M, Miyabayashi, K, Natkaniec, Z, Natochii, A, Nisar, N K, Nishida, S, Ogawa, S, Ono, H, Oskin, P, Pakhlov, P, Pardi, S, Park, J, Patra, S, Paul, S, Prim, M T, Rabusov, A, Russo, G, Sandilya, S, Sangal, A, Santelj, L, Schnell, G, Seino, Y, Shapkin, M, Shen, C P, J -G Shiu, Singh, J B, Solovieva, E, Sumihama, M, Takizawa, M, Tanida, K, Tenchini, F, Trabelsi, K, Uno, S, Urquijo, P, Vahsen, S E, Varner, G, Vinokurova, A, Vossen, A, Wang, D, Yabsley, B D, Yan, W, Yin, J H, Yook, Y, Yusa, Y, Zhang, Z P, Zhilich, V
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Sprache:eng
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Zusammenfassung:We report the first measurement of the \(Q^2\) distribution of \(X(3915)\) produced by single-tag two-photon interactions. The decay mode used is \(X(3915) \rightarrow J/\psi\omega\). The covered \(Q^2\) region is from 1.5 (GeV/\(c\))\(^2\) to 10.0 (GeV/\(c\))\(^2\). We observe \(7.9\pm 3.1({\rm stat.})\pm 1.5({\rm syst.})\) events, where we expect \(4.1\pm 0.7\) events based on the \(Q^2=0\) result from the no-tag two-photon process, extrapolated to higher \(Q^2\) region using the \(c\bar{c}\) model of Schuler, Berends, and van Gulik. The shape of the distribution is also consistent with this model; we note that statistical uncertainties are large.
ISSN:2331-8422
DOI:10.48550/arxiv.2301.09421