论文标题

$λ(1405)$ $ D(k^ - ,n)πς$ reactions的极点位置

Pole position of $Λ(1405)$ measured in $d(K^-,n)πΣ$ reactions

论文作者

PARC E31 Collaboration, Aikawa, S., Ajimura, S., Akaishi, T., Asano, H., Beer, G., Berucci, C., Bragadireanu, M., Buehler, P., Busso, L., Cargnelli, M., Choi, S., Curceanu, C., Enomoto, S., Fujioka, H., Fujiwara, Y., Fukuda, T., Guaraldo, C., Hashimoto, T., Hayano, R. S., Hiraiwa, T., Iio, M., Iliescu, M., Inoue, K., Ishiguro, Y., Ishimoto, S., Ishikawa, T., Itahashi, K., Iwai, M., Iwasaki, M., Kanno, K., Kato, K., Kato, Y., Kawasaki, S., Kienle, P., Komatsu, Y., Kou, H., Ma, Y., Marton, J., Matsuda, Y., Mizoi, Y., Morra, O., Murayama, R., Nagae, T., Noumi, H., Ohnishi, H., Okada, S., Omar, Z., Outa, H., Piscicchia, K., Sada, Y., Sakaguchi, A., Sakuma, F., Sato, M., Scordo, A., Sekimoto, M., Shi, H., Shirotori, K., Sirghi, D., Sirghi, F., Suzuki, K., Suzuki, S., Suzuki, T., Tanida, K., Tatsuno, H., Tokiyasu, A. O., Tokuda, M., Tomono, D., Toyoda, A., Tsukada, K., Vazquez-Doce, O., Widmann, E., Yamaga, T., Yamazaki, T., Yim, H., Zhang, Q., Zmeskal, J.

论文摘要

我们测量了一组$π^\pmς^\ mp $,$π^0σ^0 $,以及$ \ bar {k} n $质量阈值$ k^ - $ - $ k^ - $ - 诱使对Deuteron的反应。我们推导了$ s $ -Wave $ \ bar {k} n \rightarrowπς$和$ \ bar {k} n \ rightArrow \ bar {k} n $散射在iSospin 0通道中的散射幅度在$ \ bar {k} n $ and $ funder的框架中。我们发现,与$λ(1405)$相对应的共振极点位于1417.7 $^{+6.0} _ { - 7.4} $(拟合错误)$^{+1.1} _ { - 1.0}错误)$^{+1.7} _ { - 2.0} $(系统错误)] $ i $ mev/$ c^2 $,比粒子数据组确定的值更接近$ \ bar {k} n $质量阈值。

We measured a set of $π^\pmΣ^\mp$, $π^0Σ^0$, and $π^-Σ^0$ invariant mass spectra below and above the $\bar{K}N$ mass threshold in $K^-$-induced reactions on deuteron. We deduced the $S$-wave $\bar{K}N\rightarrowπΣ$ and $\bar{K}N\rightarrow\bar{K}N$ scattering amplitudes in the isospin 0 channel in the framework of a $\bar{K}N$ and $πΣ$ coupled channel. We find that a resonance pole corresponding to $Λ(1405)$ is located at 1417.7$^{+6.0}_{-7.4}$(fitting errors)$^{+1.1}_{-1.0}$(systematic errors) + $[-26.1^{+6.0}_{-7.9}$(fitting errors)$^{+1.7}_{-2.0}$(systematic errors)]$i$ MeV/$c^2$, closer to the $\bar{K}N$ mass threshold than the value determined by the Particle Data Group.

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