796 research outputs found

    Strangeness S=1S=-1 hyperon-nucleon scattering in covariant chiral effective field theory

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    Motivated by the successes of covariant baryon chiral perturbation theory in one-baryon systems and in heavy-light systems, we study relevance of relativistic effects in hyperon-nucleon interactions with strangeness S=1S=-1. In this exploratory work, we follow the covariant framework developed by Epelbaum and Gegelia to calculate the YNYN scattering amplitude at leading order. By fitting the five low-energy constants to the experimental data, we find that the cutoff dependence is mitigated, compared with the heavy-baryon approach. Nevertheless, the description of the experimental data remains quantitatively similar at leading order.Comment: The manuscript has been largely rewritten but the results remain unchanged. To appear in Physical Review

    The DρD\to \rho semileptonic and radiative decays within the light-cone sum rules

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    The measured branching ratio of the DD meson semileptonic decay Dρe+νeD \to \rho e^+ \nu_e, which is based on the 0.82 fb10.82~{\rm fb^{-1}} CLEO data taken at the peak of ψ(3770)\psi(3770) resonance, disagrees with the traditional SVZ sum rules analysis by about three times. In the paper, we show that this discrepancy can be eliminated by applying the QCD light-cone sum rules (LCSR) approach to calculate the DρD\to \rho transition form factors A1,2(q2)A_{1,2}(q^2) and V(q2)V(q^2). After extrapolating the LCSR predictions of these TFFs to whole q2q^2-region, we obtain 1/Vcd2×Γ(Dρeνe)=(55.459.41+13.34)×1015 GeV1/|V_{\rm cd}|^2 \times \Gamma(D \to \rho e \nu_e) =(55.45^{+13.34}_{-9.41})\times 10^{-15}~{\rm GeV}. Using the CKM matrix element and the D0(D+)D^0(D^+) lifetime from the Particle Data Group, we obtain B(D0ρe+νe)=(1.7490.297+0.421±0.006)×103{\cal B} (D^0\to \rho^- e^+ \nu_e) = (1.749^{+0.421}_{-0.297}\pm 0.006)\times 10^{-3} and B(D+ρ0e+νe)=(2.2170.376+0.534±0.015)×103{\cal B} (D^+ \to \rho^0 e^+ \nu_e) = (2.217^{+0.534}_{-0.376}\pm 0.015)\times 10^{-3}, which agree with the CLEO measurements within errors. We also calculate the branching ratios of the two DD meson radiative processes and obtain B(D0ρ0γ)=(1.7440.704+0.598)×105{\cal B}(D^0\to \rho^0 \gamma)= (1.744^{+0.598}_{-0.704})\times 10^{-5} and B(D+ρ+γ)=(5.0340.958+0.939)×105{\cal B}(D^+ \to \rho^+ \gamma) = (5.034^{+0.939}_{-0.958})\times 10^{-5}, which also agree with the Belle measurements within errors. Thus we think the LCSR approach is applicable for dealing with the DD meson decays.Comment: 12 pages, 7 figures, version to be published in EPJ

    Perturbative corrections to BDB \to D form factors in QCD

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    We compute perturbative QCD corrections to BDB \to D form factors at leading power in Λ/mb\Lambda/m_b, at large hadronic recoil, from the light-cone sum rules (LCSR) with BB-meson distribution amplitudes in HQET. QCD factorization for the vacuum-to-BB-meson correlation function with an interpolating current for the DD-meson is demonstrated explicitly at one loop with the power counting scheme mcO(Λmb)m_c \sim {\cal O} \left (\sqrt{\Lambda \, m_b} \right ) . The jet functions encoding information of the hard-collinear dynamics in the above-mentioned correlation function are complicated by the appearance of an additional hard-collinear scale mcm_c, compared to the counterparts entering the factorization formula of the vacuum-to-BB-meson correction function for the construction of BπB \to \pi from factors. Inspecting the next-to-leading-logarithmic sum rules for the form factors of BDνB \to D \ell \nu indicates that perturbative corrections to the hard-collinear functions are more profound than that for the hard functions, with the default theory inputs, in the physical kinematic region. We further compute the subleading power correction induced by the three-particle quark-gluon distribution amplitudes of the BB-meson at tree level employing the background gluon field approach. The LCSR predictions for the semileptonic BDνB \to D \ell \nu form factors are then extrapolated to the entire kinematic region with the zz-series parametrization. Phenomenological implications of our determinations for the form factors fBD+,0(q2)f_{BD}^{+, 0}(q^2) are explored by investigating the (differential) branching fractions and the R(D)R(D) ratio of BDνB \to D \ell \nu and by determining the CKM matrix element Vcb|V_{cb}| from the total decay rate of BDμνμB \to D \mu \nu_{\mu}.Comment: 49 pages, 8 figures, version accepted for publication in JHE

    QCD calculations of Bπ,KB \to \pi, K form factors with higher-twist corrections

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    We update QCD calculations of Bπ,KB \to \pi, K form factors at large hadronic recoil by including the subleading-power corrections from the higher-twist BB-meson light-cone distribution amplitudes (LCDAs) up to the twist-six accuracy and the strange-quark mass effects at leading-power in Λ/mb\Lambda/m_b from the twist-two BB-meson LCDA ϕB+(ω,μ)\phi_B^{+}(\omega, \mu). The higher-twist corrections from both the two-particle and three-particle BB-meson LCDAs are computed from the light-cone QCD sum rules (LCSR) at tree level. In particular, we construct the local duality model for the twist-five and -six BB-meson LCDAs, in agreement with the corresponding asymptotic behaviours at small quark and gluon momenta, employing the QCD sum rules in heavy quark effective theory at leading order in αs\alpha_s. The strange quark mass effects in semileptonic BKB \to K form factors yield the leading-power contribution in the heavy quark expansion, consistent with the power-counting analysis in soft-collinear effective theory, and they are also computed from the LCSR approach due to the appearance of the rapidity singularities. We further explore the phenomenological aspects of the semileptonic BπνB \to \pi \ell \nu decays and the rare exclusive processes BKννB \to K \nu \nu, including the determination of the CKM matrix element Vub|V_{ub}|, the normalized differential q2q^2 distributions and precision observables defined by the ratios of branching fractions for the above-mentioned two channels in the same intervals of q2q^2.Comment: 36 pages, 9 figure
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