339 research outputs found

    Radiative corrections to decay amplitudes in lattice QCD

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    The precision of lattice QCD computations of many quantities has reached such a precision that isospin-breaking corrections, including electromagnetism, must be included if further progress is to be made in extracting fundamental information, such as the values of Cabibbo-Kobayashi-Maskawa matrix elements, from experimental measurements. We discuss the framework for including radiative corrections in leptonic and semileptonic decays of hadrons, including the treatment of infrared divergences. We briefly review isospin breaking in leptonic decays and present the first numerical results for the ratio Γ(Kμ2)/Γ(πμ2)\Gamma(K_{\mu2})/\Gamma(\pi_{\mu2}) in which these corrections have been included. We also discuss the additional theoretical issues which arise when including electromagnetic corrections to semileptonic decays, such as Kℓ3K_{\ell3} decays. The separate definition of strong isospin-breaking effects and those due to electromagnetism requires a convention. We define and advocate conventions based on hadronic schemes, in which a chosen set of hadronic quantities, hadronic masses for example, are set equal in QCD and in QCD+QED. This is in contrast with schemes which have been largely used to date, in which the renormalised αs(μ)\alpha_s(\mu) and quark masses are set equal in QCD and in QCD+QED in some renormalisation scheme and at some scale μ\mu.Comment: Presented at the 36th Annual International Symposium on Lattice Field Theory (Lattice2018), Michigan State University, July 22nd - 28th 201

    The DM approach to semileptonic heavy-to-heavy and heavy-to-light BB decays

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    We present the results of the application of the Dispersion Matrix approach to semileptonic heavy-to-heavy and heavy-to-light BB-meson decays. This method allows to determine the hadronic form factors in a non-perturbative and model-independent way. Starting from the available lattice results at large values of the momentum transfer, we obtain the behaviour of the form factors in their whole kinematical range without introducing any parameterization of their momentum dependence. We will focus on the determination of the Cabibbo-Kobayashi-Maskawa matrix elements ∣Vcb∣\vert V_{cb} \vert and ∣Vub∣\vert V_{ub} \vert through the analysis of B→D(∗)ℓνB \to D^{(*)} \ell \nu, Bs→Ds(∗)ℓνB_s \to D_s^{(*)} \ell \nu, B→πℓνB \to \pi \ell \nu and Bs→KℓνB_s \to K \ell \nu decays. New theoretical determinations of the Lepton Flavour Universality ratios relevant for these transitions will be also presented, by focusing in particular on the R(D(s)(∗))R(D_{(s)}^{(*)}) ratios.Comment: 9 pages, 3 figures. Proceedings for the 39th International Symposium on Lattice Field Theory (Lattice 2022). arXiv admin note: substantial text overlap with arXiv:2209.15413, arXiv:2205.13952; text overlap with arXiv:2211.0723

    Exclusive semileptonic BB-meson decays using lattice QCD and unitarity

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    We present the results of the application of the Dispersion Matrix approach to exclusive semileptonic BB-meson decays. This method allows to determine the hadronic form factors in a non-perturbative and completely model-independent way. Starting from lattice results available at large values of the momentum transfer, the behaviour of the form factors in their whole kinematical range is obtained without introducing any parameterization of their momentum dependence. We will focus on the determination of the Cabibbo-Kobayashi-Maskawa matrix elements ∣Vcb∣\vert V_{cb} \vert and ∣Vub∣\vert V_{ub} \vert through the analysis of B(s)→D(s)(∗)ℓνB_{(s)} \to D_{(s)}^{(*)} \ell \nu and B(s)→π(K)ℓνB_{(s)} \to \pi(K) \ell \nu decays. New theoretical determinations of the Lepton Flavour Universality ratios relevant for these transitions will be also presented.Comment: 8 pages, 5 figures, 2 tables; contribution to QCD@Work - International Workshop on QCD - Theory and Experiment, 27 - 30 June 2022, Lecce (Italy). arXiv admin note: substantial text overlap with arXiv:2205.1395

    ∣Vcb∣|V_{cb}|, LFU and SU(3)FSU(3)_F symmetry breaking in B(s)→D(s)(∗)ℓνℓB_{(s)} \to D_{(s)}^{(*)} \ell \nu_\ell decays using Lattice QCD and Unitarity

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    We present an application of the unitarity-based dispersion matrix (DM) approach to the extraction of the CKM matrix element ∣Vcb∣|V_{cb}| from the experimental data on the exclusive semileptonic B(s)→D(s)(∗)ℓνℓB_{(s)} \to D_{(s)}^{(*)} \ell \nu_\ell decays. The DM method allows to achieve a non-perturbative, model-independent determination of the momentum dependence of the semileptonic form factors. Starting from lattice results available at large values of the 4-momentum transfer and implementing non-perturbative unitarity bound, the behaviour of the form factors in their whole kinematical range is obtained without introducing any explicit parameterization of their momentum dependence. We consider the four exclusive semileptonic B(s)→D(s)(∗)ℓνℓB_{(s)} \to D_{(s)}^{(*)} \ell \nu_\ell decays and extract ∣Vcb∣|V_{cb}| from the experimental data for each transition. The average over the four channels is ∣Vcb∣=(41.2±0.8)⋅10−3|V_{cb}| = (41.2 \pm 0.8) \cdot 10^{-3} , which is compatible with the latest inclusive determination at 1σ1\sigma level. We address also the issue of Lepton Flavour Universality by computing pure theoretical estimates of the τ/ℓ\tau/\ell ratios of the branching fractions for each channel, where ℓ\ell is a light lepton. In the case of a light spectator quark we obtain R(D∗)=0.275(8)R(D^*) = 0.275(8) and R(D)=0.296(8)R(D) = 0.296(8), which are compatible with the corresponding experimental values within 1.3σ1.3\sigma. In the case of a strange spectator quark we obtain R(Ds∗)=0.2497(60)\textit{R}(D_s^*) =0.2497(60) and R(Ds)=0.298(5)\textit{R}(D_s) = 0.298(5). The different values for R(Ds∗)R(D_s^*) and R(D∗)R(D^*) may reflect SU(3)FSU(3)_F symmetry breaking effects, which seem to be present in some of the lattice form factors, especially at large values of the recoil.Comment: Contribution to ICHEP-202

    Las películas del ciclo

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    Angulo, J.; Martinelli, V. (1990). Las películas del ciclo. Nosferatu. Revista de cine. (4):52-78. http://hdl.handle.net/10251/40768.Importación Masiva5278

    Isospin-breaking corrections to the muon magnetic anomaly in Lattice QCD

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    In this contribution we present a lattice calculation of the leading-order electromagnetic and strong isospin-breaking (IB) corrections to the quark-connected hadronic-vacuum-polarization (HVP) contribution to the anomalous magnetic moment of the muon. The results are obtained adopting the RM123 approach in the quenched-QED approximation and using the QCD gauge configurations generated by the ETM Collaboration with Nf=2+1+1N_f = 2+1+1 dynamical quarks, at three values of the lattice spacing (a≃0.062,0.082,0.089a \simeq 0.062, 0.082, 0.089 fm), at several lattice volumes and with pion masses between ≃210\simeq 210 and ≃450\simeq 450 MeV. After the extrapolations to the physical pion mass and to the continuum and infinite-volume limits the contributions of the light, strange and charm quarks are respectively equal to δaμHVP(ud)=7.1 (2.5)⋅10−10\delta a_\mu^{\rm HVP}(ud) = 7.1 ~ (2.5) \cdot 10^{-10}, δaμHVP(s)=−0.0053 (33)⋅10−10\delta a_\mu^{\rm HVP}(s) = -0.0053 ~ (33) \cdot 10^{-10} and δaμHVP(c)=0.0182 (36)⋅10−10\delta a_\mu^{\rm HVP}(c) = 0.0182 ~ (36) \cdot 10^{-10}. At leading order in αem\alpha_{em} and (md−mu)/ΛQCD(m_d - m_u) / \Lambda_{QCD} we obtain δaμHVP(udsc)=7.1 (2.9)⋅10−10\delta a_\mu^{\rm HVP}(udsc) = 7.1 ~ (2.9) \cdot 10^{-10}, which is currently the most accurate determination of the IB corrections to aμHVPa_\mu^{\rm HVP}.Comment: Invited talk at the 9th International Workshop on Chiral Dynamics (CD18), Durham, North Carolina (USA), 17-21 September 2018. 11 pages, 4 figure

    HVP contribution of the light quarks to the muon (g−2)(g - 2) including isospin-breaking corrections with Twisted-Mass fermions

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    We present a preliminary lattice calculation of the leading-order electromagnetic and strong isospin-breaking corrections to the Hadronic Vacuum Polarization (HVP) contribution of the light quarks to the anomalous magnetic moment of the muon. The results are obtained in the quenched-QEDQED approximation using the QCDQCD gauge configurations generated by the European Twisted Mass Collaboration (ETMC) with Nf=2+1+1N_f = 2 + 1 + 1 dynamical quarks, at three values of the lattice spacing varying from 0.0890.089 to 0.062 mboxfm0.062 ~ mboxfm, at several lattice volumes and with pion masses in the range Mpisimeq220div490 mboxMeVM_pi simeq 220 div 490 ~ mboxMeV

    Estimate of the chiral condensate in quenched lattice QCD

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    We determine the value of the quark condensate from quenched QCD simulations on the lattice in two ways: (i) by using the GMOR formula; (ii) by comparing the OPE prediction for the Goldstone pole contribution to the pseudoscalar vertex, at moderately large momenta. In the MSbar scheme at mu=2 GeV, from the GMOR formula we obtain = -(273 +/- 19 MeV)^3. We show that the value extracted from the pseudoscalar vertex, = - (312 +/- 24 MeV)^3, is consistent with the result obtained from the first (standard) method.Comment: 13 pages, 2 figures [version published in PLB

    Radiative corrections to decay amplitudes in lattice QCD

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    The precision of lattice QCD computations of many quantities has reached such a precision that isospin-breaking corrections, including electromagnetism, must be included if further progress is to be made in extracting fundamental information, such as the values of Cabibbo-Kobayashi-Maskawa matrix elements, from experimental measurements. We discuss the framework for including radiative corrections in leptonic and semileptonic decays of hadrons, including the treatment of infrared divergences. We briefly review isospin breaking in leptonic decays and present the first numerical results for the ratio Gamma(Kmu2)/Gamma(pimu2)Gamma(K_mu2)/Gamma(pi_mu2) in which these corrections have been included. We also discuss the additional theoretical issues which arise when including electromagnetic corrections to semileptonic decays, such as Kell3K_ell3 decays. The separate definition of strong isospin-breaking effects and those due to electromagnetism requires a convention. We define and advocate conventions based on hadronic schemes, in which a chosen set of hadronic quantities, hadronic masses for example, are set equal in QCD and in QCD+QED. This is in contrast with schemes which have been largely used to date, in which the renormalised alphas(mu)alpha_s(mu) and quark masses are set equal in QCD and in QCD+QED in some renormalisation scheme and at some scale mumu

    Effect of Quercetin on ABCC6 Transporter: Implication in HepG2 Migration.

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    Quercetin is a member of the flavonoid group of compounds, which is abundantly present in various dietary sources. It has excellent antioxidant properties and anti-inflammatory activity and is very effective as an anti-cancer agent against various types of tumors, both in vivo and in vitro. Quercetin has been also reported to modulate the activity of some members of the multidrug-resistance transporters family, such as P-gp, ABCC1, ABCC2, and ABCG2, and the activity of ecto-5'-nucleotidase (NT5E/CD73), a key regulator in some tumor processes such as invasion, migration, and metastasis. In this study, we investigated the effect of Quercetin on ABCC6 expression in HepG2 cells. ABCC6 is a member of the superfamily of ATP-binding cassette (ABC) transporters, poorly involved in drug resistance, whose mutations cause pseudoxanthoma elasticum, an inherited disease characterized by ectopic calcification of soft connective tissues. Recently, it has been reported that ABCC6 contributes to cytoskeleton rearrangements and HepG2 cell motility through purinergic signaling. Gene and protein expression were evaluated by quantitative Reverse-Transcription PCR (RT-qPCR) and western blot, respectively. Actin cytoskeleton dynamics was evaluated by laser confocal microscopy using fluorophore-conjugated phalloidin. Cell motility was analyzed by an in vitro wound-healing migration assay. We propose that ABCC6 expression may be controlled by the AKT pathway as part of an adaptative response to oxidative stress, which can be mitigated by the use of Quercetin-like flavonoids
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