Search results for "NONPERTURBATIVE RENORMALIZATION"

showing 4 items of 4 documents

B parameters of the complete set of matrix elements of delta B = 2 operators from the lattice

2001

We compute on the lattice the ``bag'' parameters of the five (Delta B = 2) operators of the supersymmetric basis, by combining their values determined in full QCD and in the static limit of HQET. The extrapolation of the QCD results from the accessible heavy-light meson masses to the B-meson mass is constrained by the static result. The matching of the corresponding results in HQET and in QCD is for the first time made at NLO accuracy in the MSbar(NDR) renormalization scheme. All results are obtained in the quenched approximation.

Nuclear and High Energy PhysicsParticle physicsMesonHigh Energy Physics::LatticeSTANDARD MODELExtrapolationLattice (group)FOS: Physical sciencesQuenched approximationHigh Energy Physics - ExperimentSettore FIS/04 - Fisica Nucleare e SubnucleareRenormalizationMatrix (mathematics)High Energy Physics - Experiment (hep-ex)High Energy Physics - LatticeHigh Energy Physics - Phenomenology (hep-ph)Quantum chromodynamicsPhysicsNONPERTURBATIVE RENORMALIZATIONBasis (linear algebra)High Energy Physics - Lattice (hep-lat)High Energy Physics::PhenomenologyFísicaHigh Energy Physics - PhenomenologyQUARK MASSHigh Energy Physics::ExperimentHEAVY QUARKS
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Light Quark Masses from Lattice Quark Propagators at Large Momenta

1999

We compute non-perturbatively the average up-down and strange quark masses from the large momentum (short-distance) behaviour of the quark propagator in the Landau gauge. This method, which has never been applied so far, does not require the explicit calculation of the quark mass renormalization constant. Calculations were performed in the quenched approximation, by using O(a)-improved Wilson fermions. The main results of this study are ml^RI(2GeV)=5.8(6)MeV and ms^RI(2GeV)=136(11)MeV. Using the relations between different schemes, obtained from the available four-loop anomalous dimensions, we also find ml^RGI=7.6(8)MeV and ms^RGI=177(14)MeV, and the MSbar-masses, ml^MS(2GeV)=4.8(5)MeV and …

PhysicsQuarkNuclear and High Energy PhysicsStrange quarkParticle physicsHigh Energy Physics::LatticeHigh Energy Physics::PhenomenologyNuclear TheoryHigh Energy Physics - Lattice (hep-lat)CHIRAL SYMMETRYFOS: Physical sciencesQuenched approximationNONPERTURBATIVE RENORMALIZATION CONSTANTSFermionDYNAMICAL WILSON FERMIONSPartícules (Física nuclear)RenormalizationHigh Energy Physics - PhenomenologyHigh Energy Physics - LatticeHigh Energy Physics - Phenomenology (hep-ph)Lattice gauge theoryHigh Energy Physics::ExperimentOperator product expansionMinimal subtraction schemeNuclear Experiment
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A Theoretical Prediction of the Bs-Meson Lifetime Difference

2000

We present the results of a quenched lattice calculation of the operator matrix elements relevant for predicting the Bs width difference. Our main result is (\Delta\Gamma_Bs/\Gamma_Bs)= (4.7 +/- 1.5 +/- 1.6) 10^(-2), obtained from the ratio of matrix elements, R(m_b)=/=-0.93(3)^(+0.00)_(-0.01). R(m_b) was evaluated from the two relevant B-parameters, B_S^{MSbar}(m_b)=0.86(2)^(+0.02)_(-0.03) and B_Bs^{MSbar}(m_b) = 0.91(3)^(+0.00)_(-0.06), which we computed in our simulation.

PhysicsParticle physicsNONPERTURBATIVE RENORMALIZATIONPhysics and Astronomy (miscellaneous)MesonHigh Energy Physics - Lattice (hep-lat)Analytical chemistryFOS: Physical sciencesPartícules (Física nuclear)Settore FIS/02 - Fisica Teorica Modelli e Metodi MatematiciHigh Energy Physics - PhenomenologyOperator matrixMATRIX-ELEMENTSHigh Energy Physics - LatticeHigh Energy Physics - Phenomenology (hep-ph)Lattice (order)Engineering (miscellaneous)QCD CORRECTIONSTO-LEADING ORDER
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Renormalization Constants of Quark Operators for the Non-Perturbatively Improved Wilson Action

2004

We present the results of an extensive lattice calculation of the renormalization constants of bilinear and four-quark operators for the non-perturbatively O(a)-improved Wilson action. The results are obtained in the quenched approximation at four values of the lattice coupling by using the non-perturbative RI/MOM renormalization method. Several sources of systematic uncertainties, including discretization errors and final volume effects, are examined. The contribution of the Goldstone pole, which in some cases may affect the extrapolation of the renormalization constants to the chiral limit, is non-perturbatively subtracted. The scale independent renormalization constants of bilinear quark…

PhysicsQuarkNONPERTURBATIVE RENORMALIZATIONNuclear and High Energy PhysicsDiscretizationHigh Energy Physics::LatticeHigh Energy Physics - Lattice (hep-lat)ExtrapolationFOS: Physical sciencesBilinear interpolationFísicaQuenched approximationRenormalizationHigh Energy Physics - LatticeLattice (order)visual_artvisual_art.visual_art_mediumGoldstoneMathematical physics
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