5,306 research outputs found

    Branching Fractions and CP Asymmetries of the Quasi-Two-Body Decays in Bsβ†’K0(Kβ€Ύ0)KΒ±Ο€βˆ“B_{s} \to K^0(\overline K^0)K^\pm \pi^\mp within PQCD Approach

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    Motivated by the first untagged decay-time-integrated amplitude analysis of Bsβ†’KSKβˆ“Ο€Β±B_s \to K_SK^{\mp}\pi^{\pm} decays performed by LHCb collaboration, where the decay amplitudes are modeled to contain the resonant contributions from intermediate resonances Kβˆ—(892)K^*(892), K0βˆ—(1430)K_0^*(1430) and K2βˆ—(1430)K_2^*(1430), we comprehensively investigate the quasi-two-body Bsβ†’K0/Kβ€Ύ0KΒ±Ο€βˆ“B_{s} \to K^0/\overline{\kern -0.2em K}^0 K^{\pm}\pi^{\mp} decays, and calculate the branching fractions and the time-dependent CPCP asymmetries within the perturbative QCD approach based on the kTk_T factorization. In the quasi-two-body space region the calculated branching fractions with the considered intermediate resonances are in good agreement with the experimental results of LHCb by adopting proper KΟ€K\pi pair wave function, describing the interaction between the kaon and pion in the KΟ€K\pi pair. Furthermore,within the obtained branching fractions of the quasi-two-body decays, we also calculate the branching fractions of corresponding two-body decays, and the results consist with the LHCb measurements and the earlier studies with errors. For these considered decays, since the final states are not flavour-specific, the time-dependent CPCP could be measured. We calculate six CPCP-violation observables, which can be tested in the ongoing LHCb experiment.Comment: 20 page

    Cabibbo-Kobayashi-Maskawa-favored BB decays to a scalar meson and a DD meson

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    Within the perturbative QCD approach, we investigated the Cabibbo-Kobayashi-Maskawa-favored Bβ†’Dβ€ΎSB \to \overline{D} S ("SS" denoting the scalar meson) decays on the basis of the two-quark picture. Supposing the scalar mesons are the ground states or the first excited states, we calculated the the branching ratios of 72 decay modes. Most of the branching ratios are in the range 10βˆ’410^{-4} to 10βˆ’710^{-7}, which can be tested in the ongoing LHCb experiment and the forthcoming Belle-II experiment. Some decays, such as B+β†’Dβ€Ύ(βˆ—)0a0+(980/1450)B^+ \to \overline{D}^{(*)0} a_0^+(980/1450) and B+β†’D(βˆ—)βˆ’a0+(980/1450)B^+ \to D^{(*)-} a_0^+(980/1450), could be used to probe the inner structure and the character of the scalar mesons, if the experiments are available. In addition, the ratios between the Br(B0β†’Dβ€Ύ(βˆ—)0Οƒ)Br(B^0\to \overline{D}^{(*)0}\sigma) and Br(B0β†’Dβ€Ύ(βˆ—)0f0(980))Br(B^0\to \overline{D}^{(*)0}f_0(980)) provide a potential way to determine the mixing angle between Οƒ\sigma and f0(980)f_0(980). Moreover, since in the standard model these decays occur only through tree operators and have no CPCP asymmetries, any deviation will be signal of the new physics beyond the standard model.Comment: 2 figures, 6 table

    Improved Estimates of The B(s)β†’VVB_{(s)}\to V V Decays in Perturbative QCD Approach

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    We reexamine the branching ratios, CPCP-asymmetries, and other observables in a large number of Bqβ†’VV(q=u,d,s)B_q\to VV(q=u,d,s) decays in the perturbative QCD (PQCD) approach, where VV denotes a light vector meson (ρ,Kβˆ—,Ο‰,Ο•)(\rho, K^*, \omega, \phi). The essential difference between this work and the earlier similar works is of parametric origin and in the estimates of the power corrections related to the ratio ri2=mVi2/mB2(i=2,3)r_i^2=m_{V_i}^2/m_B^2(i=2,3) (mVm_V and mBm_B denote the masses of the vector and BB meson, respectively). In particular, we use up-to-date distribution amplitudes for the final state mesons and keep the terms proportional to the ratio ri2r_i^2 in our calculations. Our updated calculations are in agreement with the experimental data, except for a limited number of decays which we discuss. We emphasize that the penguin annihilation and the hard-scattering emission contributions are essential to understand the polarization anomaly, such as in the Bβ†’Ο•Kβˆ—B\to \phi K^* and Bs→ϕϕB_s \to \phi\phi decay modes. We also compare our results with those obtained in the QCD factorization (QCDF) approach and comment on the similarities and differences, which can be used to discriminate between these approaches in future experiments.Comment: one figure, twelve Table
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