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Observation of h1(1380)h_1(1380) in the J/ψηKKˉπJ/ψ\to η^{\prime} K\bar K π Decay

Published 16 Apr 2018 in hep-ex | (1804.05536v2)

Abstract: Using 1.31×10<sup>91.31 \times 10<sup>9 J/ψJ/\psi events collected by the BESIII detector at the BEPCII e<sup>+e<sup>e<sup>+e<sup>- collider, we report the first observation of the h1(1380)h_1(1380) in J/ψη<sup></sup>h1(1380)J/\psi \to \eta<sup>{\prime}</sup> h_1(1380) with a significance of more than ten standard deviations. The mass and width of the possible axial-vector strangeonium candidate h1(1380)h_1(1380) are measured to be $M = (1423.2 \pm 2.1 \pm 7.3)\mevcc$ and $\Gamma = (90.3 \pm 9.8 \pm 17.5)\mev$. The product branching fractions, assuming no interference, are determined to be B(J/ψη<sup>h1(1380))</sup>×B(h1(1380)K<sup>(892)<sup>+</sup></sup>K<sup></sup>+c.c.)=(1.51±0.09±0.21)×10<sup>4\mathcal{B}(J/\psi \to \eta<sup>{\prime}h_1(1380))</sup> \times \mathcal{B}(h_1(1380) \to K<sup>{*}(892)<sup>{+}</sup></sup> K<sup>{-}</sup> +c.c.) = (1.51 \pm 0.09 \pm 0.21) \times 10<sup>{-4} in η<sup>K<sup>+K<sup>π<sup>0\eta<sup>{\prime}K<sup>+K<sup>-\pi<sup>0 mode and B(J/ψη<sup>h1(1380))</sup>×B(h1(1380)K<sup>(892)<ˉ/sup>K+c.c.)=(2.16±0.12±0.29)×10<sup>4\mathcal{B}(J/\psi \to \eta<sup>{\prime}h_1(1380))</sup> \times \mathcal{B}(h_1(1380) \to K<sup>{*}(892)\bar</sup> K +c.c.) = (2.16 \pm 0.12 \pm 0.29) \times 10<sup>{-4} in η<sup>KS<sup>0K<sup>±π<sup>\eta<sup>{\prime}K_S<sup>0K<sup>{\pm}\pi<sup>{\mp} mode. The first uncertainties are statistical and the second are systematic. Isospin symmetry violation is observed in the decays h1(1380)K<sup>(892)<sup>+</sup></sup>K<sup></sup>+c.c.h_1(1380) \to K<sup>{*}(892)<sup>{+}</sup></sup> K<sup>{-}</sup> +c.c. and h1(1380)K<sup>(892)<sup>0<ˉ/sup></sup>K<sup>0</sup>+c.c.h_1(1380) \to K<sup>{*}(892)<sup>{0}\bar</sup></sup> K<sup>{0}</sup> +c.c.. Based on the measured h1(1380)h_1(1380) mass, the mixing angle between the states h1(1170)h_1(1170) and h1(1380)h_1(1380) is determined to be (35.9±2.6)<sup>(35.9\pm2.6)<sup>{\circ}, consistent with theoretical expectations.

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