Search results for "decay [resonance]"

showing 10 items of 195 documents

The vector form factor at the next-to-leading order in 1/N(C): chiral couplings L9(mu) and C88(mu) - C90(mu)

2010

24 páginas, 3 figuras, 2 tablas.-- arXiv:1011.5771v1.

Quantum chromodynamicsPhysicsNuclear and High Energy PhysicsParticle physicsHigh Energy Physics::LatticeForm factor (quantum field theory)Order (ring theory)ResonanceFOS: Physical sciencesFísica1/N ExpansionQCDRenormalizationMomentumHigh Energy Physics - PhenomenologyPionHigh Energy Physics - Phenomenology (hep-ph)High Energy Physics::ExperimentPion decay constantNuclear ExperimentChiral lagrangians
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Vector Mesons and Dence Skyrmion Matter

2004

In our continuing effort to understand hadronic matter at high density, we have developed a unified field theoretic formalism for dense skyrmion matter using a single Lagrangian to describe simultaneously both matter and meson fluctuations and studied in-medium properties of hadrons. Dropping the quartic Skyrme term, we incorporate into our previous Lagrangian the vector mesons rho and omega in a form which is consistent with the symmetries of QCD. The results that we have obtained, reported here, expose a hitherto unsuspected puzzle associated with the role the omega meson plays at short distance. Since the omega meson couples to baryon density, it leads to a pseudo-gap scenario for the ch…

Quantum chromodynamicsPhysicsNuclear and High Energy PhysicsParticle physicsMesonNuclear TheorySkyrmionHigh Energy Physics::LatticeHadronNuclear TheoryHigh Energy Physics::PhenomenologyFOS: Physical sciencesFísicaNuclear Theory (nucl-th)High Energy Physics - PhenomenologyHigh Energy Physics - Phenomenology (hep-ph)DilatonHigh Energy Physics::ExperimentUnified field theoryPion decay constantVacuum expectation value
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Non local lagrangians(I): the pion

2005

We define a family of non local and chirally symmetric low energy lagrangians motivated by theoretical studies on Quantum Chromodynamics. These models lead to quark propagators with non trivial momentum dependencies. We define the formalism for two body bound states and apply it to the pion. We study the coupling of the photon and W bosons with special attention to the implementation of local gauge invariance. We calculate the pion decay constant recovering the Goldberger-Treiman and the Gell-Mann-Oakes-Renner relations. We recover a form of the axial current consistent with PCAC. Finally we study the pion form factor and we construct the operators involved in its parton distribution.

Quantum chromodynamicsPhysicsQuarkNuclear and High Energy PhysicsParticle physicsNuclear TheoryHigh Energy Physics::LatticeHigh Energy Physics::PhenomenologyNuclear TheoryGeneral Physics and AstronomyPropagatorFOS: Physical sciencesPartonPartícules (Física nuclear)Cromodinàmica quànticaNuclear Theory (nucl-th)High Energy Physics - PhenomenologyPionHigh Energy Physics - Phenomenology (hep-ph)Física nuclearHigh Energy Physics::ExperimentGauge theoryPion decay constantNuclear ExperimentBoson
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Pionic effects in deep inelastic scattering off nuclei

1992

The structure functions calculated in the Chiral bag model reproduce quite well, after appropriate perturbative evolution to large energy scales, the experimental data. We use these results to interpret the structure of the $EMC$ data as a quenching of the pion decay constant due to the in medium behavior of the nucleon. This explanation supports recent proposals of this phenomenon whose origin is the scale invariance of the $QCD$ lagrangian.

Quantum chromodynamicsPhysicsQuenchingNuclear and High Energy PhysicsParticle physicsNuclear TheoryHigh Energy Physics::LatticeStructure functionHigh Energy Physics::PhenomenologyNuclear TheoryStructure (category theory)General Physics and AstronomyFOS: Physical sciencesFísicaAstronomy and AstrophysicsScale invarianceDeep inelastic scatteringNuclear Theory (nucl-th)High Energy Physics - PhenomenologyHigh Energy Physics - Phenomenology (hep-ph)NucleonPion decay constant
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Quark gap equation with non-Abelian Ball-Chiu vertex

2018

The full quark-gluon vertex is a crucial ingredient for the dynamical generation of a constituent quark mass from the standard quark gap equation, and its non-transverse part may be determined exactly from the nonlinear Slavnov-Taylor identity that it satisfies. The resulting expression involves not only the quark propagator, but also the ghost dressing function and the quark-ghost kernel, and constitutes the non-abelian extension of the so-called "Ball-Chiu vertex", known from QED. In the present work we carry out a detailed study of the impact of this vertex on the gap equation and the quark masses generated from it, putting particular emphasis on the contributions directly related with t…

QuarkPhysics010308 nuclear & particles physicsHigh Energy Physics::LatticeHigh Energy Physics - Lattice (hep-lat)High Energy Physics::PhenomenologyMultiplicative functionFOS: Physical sciencesPropagatorConstituent quark01 natural sciencesGluonHigh Energy Physics - PhenomenologyNonlinear systemHigh Energy Physics - LatticeHigh Energy Physics - Phenomenology (hep-ph)0103 physical sciencesHigh Energy Physics::ExperimentAbelian group010306 general physicsPion decay constantMathematical physicsPhysical Review D
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Quark gap equation within the analytic approach to QCD

2005

The compatibility between the QCD analytic invariant charge and chiral symmetry breaking is examined in detail. The coupling in question incorporates asymptotic freedom and infrared enhancement into a single expression, and contains only one adjustable parameter with dimension of mass. When inserted into the standard form of the quark gap-equation it gives rise to solutions displaying singular confining behavior at the origin. By relating these solutions to the pion decay constant, a rough estimate of about 880 MeV is obtained for the aforementioned mass-scale.

QuarkPhysicsQuantum chromodynamicsStandard formHigh Energy Physics - TheoryNuclear and High Energy PhysicsHigh Energy Physics::LatticeFísicaFOS: Physical sciencesAsymptotic freedomAtomic and Molecular Physics and OpticsTheoretical physicsHigh Energy Physics - PhenomenologyHigh Energy Physics - Phenomenology (hep-ph)High Energy Physics - Theory (hep-th)Chiral symmetry breakingPion decay constant
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Direct Top-Quark Width Measurement at CDF

2010

7 páginas, 2 figuras, 2 tablas.-- CDF Collaboration: et al.

QuarkTop quarkParticle physicsJet energyAstrophysics::High Energy Astrophysical PhenomenaTevatronGeneral Physics and AstronomyFOS: Physical sciencesElementary particleddc:500.27. Clean energy01 natural sciencesBottom quark114 Physical sciencesHigh Energy Physics - ExperimentStandard ModelHEAVY QUARKS DECAY PHYSICSNuclear physicsPHYSICSHigh Energy Physics - Experiment (hep-ex)In-situ calibrationHeavy quarks0103 physical sciencesHigh energy physics010306 general physicsBosonsBosonPhysicsIntegrated luminosityQuark mass010308 nuclear & particles physicsPhysicsHigh Energy Physics::PhenomenologyConfidence levelsDecayUpper limitsDecay channelsTevatronThe standard modelFermilabHigh Energy Physics::ExperimentHEAVY QUARKSData sampleHEAVY QUARKS; DECAY; PHYSICSDECAYWidth measurementsColliderLepton
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QRPA estimate for the Δ (1232) contribution to the Gamow-Teller decay of heavy nuclei

1991

Abstract The contribution of the Δ (1232) isobars to the nuclear beta decay strength function is estimated in the framework of the charge-changing form of the QRPA. This procedure is applied to neutron-deficient tin isotopes. The results imply that the quenching of the low-energy Gamow-Teller decay strength cannot attributed to the presence of delta admixtures in the nuclear wave function.

QuenchingPhysicsNuclear and High Energy PhysicsDecay schemeStrength functionNuclear TheoryBeta decayBeta-decay stable isobarsNuclear physicsIsotopes of tinIsobarAtomic physicsNuclear ExperimentWave functionPhysics Letters B
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Numerical expressions for the computation of coincidence-summing correction factors in γ-ray spectrometry with HPGe detectors

2009

Numerical expressions to compute gamma-gamma and gamma-X(K) coincidence summing corrections were deduced by using a suitable computer program and a matrix representation of a decay scheme. For point sources only full-energy peak and total efficiencies are needed. Alternatively, values of peak-to-total ratio can be introduced. For extended sources, the same expressions can be considered with the introduction of "effective efficiencies". Examples of the use of the expressions for point sources and a particulate filter sample measured with a 60% relative efficiency HPGe detector are reported.

RadiationDecay schemeComputer programSettore ING-IND/20 - Misure E Strumentazione NucleariComputationTransducersMatrix representationAnalytical chemistryReproducibility of ResultsEquipment DesignRadiation DosageCoincidence-summingSensitivity and SpecificitySample (graphics)CoincidenceComputational physicsEquipment Failure AnalysisSpectrometry GammaPoint (geometry)g-Ray spectrometryArtifactsRadiometryHpge detectorAlgorithmsMathematicsApplied Radiation and Isotopes
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Representation of solutions and large-time behavior for fully nonlocal diffusion equations

2017

Abstract We study the Cauchy problem for a nonlocal heat equation, which is of fractional order both in space and time. We prove four main theorems: (i) a representation formula for classical solutions, (ii) a quantitative decay rate at which the solution tends to the fundamental solution, (iii) optimal L 2 -decay of mild solutions in all dimensions, (iv) L 2 -decay of weak solutions via energy methods. The first result relies on a delicate analysis of the definition of classical solutions. After proving the representation formula we carefully analyze the integral representation to obtain the quantitative decay rates of (ii). Next we use Fourier analysis techniques to obtain the optimal dec…

Riemann-Liouville derivativeRiemann–Liouville derivativenonlocal diffusion01 natural sciencesdecay of solutionssymbols.namesakeMathematics - Analysis of PDEsFundamental solutionFOS: MathematicsInitial value problemApplied mathematics0101 mathematicsMathematicsfundamental solutionSpacetimeApplied Mathematics010102 general mathematicsta111energy inequalityRandom walk010101 applied mathematicsPrimary 35R11 Secondary 45K05 35C15 47G20Fourier analysisNorm (mathematics)Bounded functionsymbolsHeat equationfractional LaplacianAnalysisAnalysis of PDEs (math.AP)
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