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論文

First search for the $$eta_{c2}(1D)$$ in $$B$$ decays at Belle

Chilikin, K.*; 谷田 聖; Belle Collaboration*; 他194名*

Journal of High Energy Physics (Internet), 2020(5), p.34_1 - 34_22, 2020/05

 被引用回数:2 パーセンタイル:16.06(Physics, Particles & Fields)

The first dedicated search for the $$eta_{c2}(1D)$$ is carried out using the decays $$B^+ rightarrow eta_{c2}(1D) K^+$$, $$B^0 rightarrow eta_{c2}(1D) K^0_S$$, $$B^0 rightarrow eta_{c2}(1D) pi^- K^+$$, and $$B^+ rightarrow eta_{c2}(1D) pi^+ K^0_S$$ with $$eta_{c2}(1D) to h_c gamma$$. No significant signal is found. For the $$eta_{c2}(1D)$$ mass range between $$3795$$ and $$3845 mathrm{MeV}/c^2$$, the branching-fraction upper limits are determined to be $$mathcal{B}(B^+ rightarrow eta_{c2}(1D) K^+) times mathcal{B}(eta_{c2}(1D) to h_c gamma) < 3.7 times 10^{-5}$$, $$mathcal{B}(B^0 rightarrow eta_{c2}(1D) K^0_S) times mathcal{B}(eta_{c2}(1D) to h_c gamma) < 3.5 times 10^{-5}$$, $$mathcal{B}(B^0 rightarrow eta_{c2}(1D) pi^- K^+) times mathcal{B}(eta_{c2}(1D) to h_c gamma) < 1.0 times 10^{-4}$$, and $$mathcal{B}(B^+ rightarrow eta_{c2}(1D) pi^+ K^0_S) times mathcal{B}(eta_{c2}(1D) to h_c gamma) < 1.1 times 10^{-4}$$ at 90% C. L. The analysis is based on the 711 $$mathrm{fb}^{-1}$$ data sample collected on the $$Upsilon(4S)$$ resonance by the Belle detector, which operated at the KEKB asymmetric-energy $$e^+ e^-$$ collider.

論文

First measurements of absolute branching fractions of the $$Xi_c^+$$ baryon at Belle

Li, Y. B.*; 谷田 聖; Belle Collaboration*; 他194名*

Physical Review D, 100(3), p.031101_1 - 031101_8, 2019/08

 被引用回数:23 パーセンタイル:78.29(Astronomy & Astrophysics)

We present the first measurements of the absolute branching fractions of $$Xi_c^+$$ decays into $$Xi^- pi^+ pi^+$$ and $$p K^- pi^+$$ final states. Our analysis is based on a data set of $$(772pm 11)times 10^{6}$$ $$Bbar{B}$$ pairs collected at the $$Upsilon(4S)$$ resonance with the Belle detector at the KEKB $$e^+e^-$$ collider. We measure the absolute branching fraction of $$bar{B}^{0} to bar{Lambda}_{c}^{-} Xi_{c}^{+}$$ with the $$Xi_c^+$$ recoiling against $$bar{Lambda}_c^-$$ in $$bar{B}^0$$ decays resulting in $${cal B}(bar{B}^{0} to bar{Lambda}_{c}^{-} Xi_{c}^{+}) = [1.16 pm 0.42(rm stat.) pm 0.15(rm syst.)] times 10^{-3}$$. We then measure the product branching fractions $${cal B}(bar{B}^{0} to bar{Lambda}_c^- Xi_c^+){cal B}(Xi_c^+ to Xi^- pi^+ pi^+)$$ and $${cal B}(bar{B}^{0} to bar{Lambda}_c^- Xi_c^+){cal B}(Xi_c^+ to p K^- pi^+)$$. Dividing these product branching fractions by $$bar{B}^{0} to bar{Lambda}_{c}^{-} Xi_{c}^{+}$$ yields: $${cal B}(Xi_c^+ to Xi^- pi^+ pi^+) = [2.86 pm 1.21(rm stat.) pm 0.38(rm syst.)]%$$ and $${cal B}(Xi_c^+ to p K^- pi^+)=[0.45 pm 0.21(rm stat.) pm 0.07(rm syst.)]%$$. Our result for $${cal B}(Xi_c^+ to Xi^- pi^+ pi^+)$$ can be combined with $$Xi_c^+$$ branching fractions measured relative to $$Xi_c^+ to Xi^- pi^+ pi^+$$ to set the absolute scale for many $$Xi_c^+$$ branching fractions.

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