Search results for "electrodynamics"

showing 10 items of 820 documents

Leading SU(3)-breaking corrections to the baryon magnetic moments in Chiral Perturbation Theory

2008

We calculate the baryon magnetic moments using covariant Chiral Perturbation Theory ($\chi$PT) within the Extended-on-mass-shell (EOMS) renormalization scheme. By fitting the two available low-energy constants (LECs), we improve the Coleman-Glashow description of the data when we include the leading SU(3) breaking effects coming from the lowest-order loops. This success is in dramatic contrast with previous attempts at the same order using Heavy Baryon (HB) $\chi$PT and covariant Infrared (IR) $\chi$PT. We also analyze the source of this improvement with particular attention on the comparison between the covariant results.

PhysicsParticle physicsChiral perturbation theoryMagnetic momentHigh Energy Physics::PhenomenologyHyperonFOS: Physical sciencesGeneral Physics and AstronomyOrder (ring theory)FísicaRenormalizationBaryonHigh Energy Physics - PhenomenologyHigh Energy Physics - Phenomenology (hep-ph)Quantum electrodynamicsCovariant transformationPerturbation theory (quantum mechanics)Symmetry breakingMathematical physics
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THE ρ MESON IN FINITE VOLUME

2014

We evaluate energy levels of the ππ system in the ρ channel in finite volume using chiral unitary theory. We investigate ππ phase shifts and ρ meson properties using Lattice QCD data with high precision. We also investigate the dependence on the π mass.

PhysicsParticle physicsFinite volume methodMesonHigh Energy Physics::LatticeQuantum electrodynamicsHigh Energy Physics::PhenomenologyPhase (waves)Lattice QCDInternational Journal of Modern Physics: Conference Series
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Study of the ππ system in a finite volume

2014

We evaluate energy levels of the ππ system in the ρ channel in a finite volume using chiral unitary theory. We investigate ππ phase shifts and ρ meson properties using Lattice QCD data with high precision. We also shortly discuss the πK system in the K* channel in a finite volume.

PhysicsParticle physicsFinite volume methodMesonHigh Energy Physics::LatticeQuantum electrodynamicsPhase (waves)Lattice QCDUnitary stateInternational Journal of Modern Physics: Conference Series
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Vector correlator and scale determination in lattice QCD

2013

We implement a proposal made in [arXiv:1107.4388] to determine the lattice spacing by matching the lattice vector correlator at a reference distance scale with the same correlator obtained by a dispersion relation based on the $R$-ratio determined experimentally. We work with the isovector current, requiring a separation of the isovector hadronic final states on the phenomenological side. We also discuss the finite-size effect on the correlator, which must be controlled in order for the method to be applicable.

PhysicsParticle physicsIsovectorHigh Energy Physics::LatticeHigh Energy Physics - Lattice (hep-lat)Lattice field theoryHadronNuclear TheoryFOS: Physical sciencesLattice QCDHigh Energy Physics - PhenomenologyHigh Energy Physics - Phenomenology (hep-ph)Lattice constantHigh Energy Physics - LatticeLattice (order)Dispersion relationQuantum electrodynamicsLattice model (physics)
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Relativistic corrections to the Drell-Hearn-Gerasimov sum rule in the constitutent quark model

1994

Relativistic corrections have been calculated for the Drell-Hearn-Gerasimov sum rule in the framework of the constituent-quark model. These corrections lead to additional absorption strength due to relativistic dipole currents in the case of a hyperfine interaction. The introduction of anomalous magnetic moments requires a subtraction of the dispersion integral at infinity. The additional effects of such anomalous moments, however, are numerically very small within the model.

PhysicsParticle physicsMagnetic momentNuclear TheoryQuark modelConstituent quarkAtomic and Molecular Physics and OpticsDipoleQuantum electrodynamicsHigh Energy Physics::ExperimentAbsorption (logic)Sum rule in quantum mechanicsDispersion (water waves)Hyperfine structureFew-Body Systems
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Chiral symmetry amplitudes in the S-wave isoscalar and isovector channels and the σ, f[sub 0](980), a[sub 0](980) scalar mesons

1998

We use a nonperturbative approach which combines coupled channel Lippmann Schwinger equations with meson-meson potentials provided by the lowest order chiral Lagrangian. By means of one parameter, a cut off in the momentum of the loop integrals, which results of the order of 1 GeV, we obtain singularities in the S-wave amplitudes corresponding to the σ, f0 and a0 resonances. The ππ→ππ, ππ→KK phase shifts and inelasticities in the T=0 scalar channel are well reproduced as well as the π0η and KK mass distributions in the T=1 channel. Furthermore, the total and partial decay widths of the f0 and a0 resonances are properly reproduced. The results seem to indicate that chiral symmetry constraint…

PhysicsParticle physicsMesonIsovectorUnitarityHigh Energy Physics::LatticeIsoscalarHigh Energy Physics::PhenomenologyScalar (mathematics)Lippmann–Schwinger equationMomentumQuantum electrodynamicsHigh Energy Physics::ExperimentS-matrixAIP Conference Proceedings
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Mass and width of theΔ(1232)resonance using complex-mass renormalization

2016

We discuss the pole mass and the width of the $\Delta(1232)$ resonance to third order in chiral effective field theory. In our calculation we choose the complex-mass renormalization scheme (CMS) and show that the CMS provides a consistent power-counting scheme. In terms of the pion-mass dependence, we compare the convergence behavior of the CMS with the small-scale expansion (SSE).

PhysicsParticle physicsNuclear TheoryPhysics::Instrumentation and Detectors010308 nuclear & particles physicsFeynman graph01 natural sciencesResonance (particle physics)RenormalizationHigh Energy Physics - PhenomenologyThird orderHigh Energy Physics - LatticeQuantum electrodynamics0103 physical sciencesConvergence (routing)Effective field theory010306 general physicsNuclear theoryPhysical Review C
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The Drell-Hearn-Gerasimov sum rule and the constituent quark model

1993

The helicity structure function of the nucleon has been calculated for the constituent quark model and compared to the prediction of the Drell-Hearn-Gerasimov sum rule. The multipole decomposition of the sum rule shows large cancellations between different resonances. The small isoscalar-isovector contribution is related to the admixture of aD-state (“bag deformation”) in the nucleon's wave function. The calculations indicate a relatively slow saturation of this part of the sum rule with excitation energy.

PhysicsParticle physicsNuclear TheoryQuark modelConstituent quarkHelicityAtomic and Molecular Physics and OpticsQuantum electrodynamicsHigh Energy Physics::ExperimentSum rule in quantum mechanicsNuclear ExperimentNucleonMultipole expansionWave functionExcitationFew-Body Systems
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Quantum electrodynamics for vector mesons

2005

Quantum electrodynamics for $\rho$ mesons is considered. It is shown that, at tree level, the value of the gyromagnetic ratio of the $\rho^+$ is fixed to 2 in a self-consistent effective quantum field theory. Further, the mixing parameter of the photon and the neutral vector meson is equal to the ratio of electromagnetic and strong couplings, leading to the mass difference $M_{\rho^0}-M_{\rho^\pm}\sim 1 {\rm MeV}$ at tree order.

PhysicsParticle physicsPhotonMesonGyromagnetic ratioGeneral Physics and AstronomyFOS: Physical sciencesRenormalizationHigh Energy Physics - PhenomenologyHigh Energy Physics - Phenomenology (hep-ph)Quantum electrodynamicsHigh Energy Physics::ExperimentTree (set theory)Neutral vectorQuantum field theoryMixing (physics)
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Electron Anomalous Magnetic Moment in Basis Light-Front Quantization Approach

2011

We apply the Basis Light-Front Quantization (BLFQ) approach to the Hamiltonian field theory of Quantum Electrodynamics (QED) in free space. We solve for the mass eigenstates corresponding to an electron interacting with a single photon in light-front gauge. Based on the resulting non-perturbative ground state light-front amplitude we evaluate the electron anomalous magnetic moment. The numerical results from extrapolating to the infinite basis limit reproduce the perturbative Schwinger result with relative deviation less than 0.6%. We report significant improvements over previous works including the development of analytic methods for evaluating the vertex matrix elements of QED.

PhysicsParticle physicsPhotonNuclear TheoryAnomalous magnetic dipole moment010308 nuclear & particles physicsHamiltonian field theoryFOS: Physical sciencesElectron01 natural sciencesAtomic and Molecular Physics and OpticsNuclear Theory (nucl-th)High Energy Physics - PhenomenologyQuantization (physics)High Energy Physics - Phenomenology (hep-ph)Light front quantizationQuantum electrodynamics0103 physical sciences010306 general physicsGround stateEigenvalues and eigenvectors
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