Search results for "finite size: effect"

showing 2 items of 2 documents

Hadronic light-by-light contribution to $(g-2)_\mu$ from lattice QCD with SU(3) flavor symmetry

2020

We perform a lattice QCD calculation of the hadronic light-by-light contribution to $(g-2)_\mu$ at the SU(3) flavor-symmetric point $m_\pi=m_K\simeq 420\,$MeV. The representation used is based on coordinate-space perturbation theory, with all QED elements of the relevant Feynman diagrams implemented in continuum, infinite Euclidean space. As a consequence, the effect of using finite lattices to evaluate the QCD four-point function of the electromagnetic current is exponentially suppressed. Thanks to the SU(3)-flavor symmetry, only two topologies of diagrams contribute, the fully connected and the leading disconnected. We show the equivalence in the continuum limit of two methods of computin…

symmetry: flavorParticle physicstopologymagnetic momentPhysics and Astronomy (miscellaneous)Feynman graphHigh Energy Physics::LatticeLattice field theoryHadronExtrapolationhep-lat01 natural sciencesspace: Euclideansymbols.namesakePionHigh Energy Physics - LatticeLattice (order)quantum chromodynamics0103 physical sciencesquantum electrodynamicsFeynman diagramcontinuum limit010306 general physicsEngineering (miscellaneous)perturbation theorylatticeParticle Physics - PhenomenologyQuantum chromodynamicsPhysicsform factor: transitioncurrent: electromagneticfinite size: effect[PHYS.HLAT]Physics [physics]/High Energy Physics - Lattice [hep-lat]010308 nuclear & particles physicslattice field theoryphoton photon: scatteringhep-phParticle Physics - LatticeLattice QCDsuppressionHigh Energy Physics - Phenomenology[PHYS.HPHE]Physics [physics]/High Energy Physics - Phenomenology [hep-ph]symbolsflavor: SU(3)n-point function: 4
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Density distributions in the $B$ meson

2016

We report on a two-flavor lattice QCD study of the axial, charge and matter distributions of the $B$ meson and its first radial excitation. As our framework is the static limit of Heavy Quark Effective Theory (HQET), taking their Fourier transform gives access to several form factors at the kinematical point $q^2=0$. Moreover they provide some useful information on the nature of an excited state, i.e. a radial excitation of a quark-antiquark bound state or a multihadron state.

Particle physicsquark antiquark: bound stateMesonHigh Energy Physics::LatticeFOS: Physical sciencescharge distribution01 natural sciencesfermion: cloverpi: couplingsymbols.namesakeHigh Energy Physics - LatticeHigh Energy Physics - Phenomenology (hep-ph)density: spatial distributionquark: flavor: 2excited state0103 physical sciencesBound stateB meson010306 general physicscharge: axialform factorPhysicsHeavy Quark Effective Theory[PHYS.HLAT]Physics [physics]/High Energy Physics - Lattice [hep-lat]finite size: effect010308 nuclear & particles physicsHigh Energy Physics::PhenomenologyHigh Energy Physics - Lattice (hep-lat)Form factor (quantum field theory)[ PHYS.HLAT ] Physics [physics]/High Energy Physics - Lattice [hep-lat]Charge (physics)Lattice QCDHigh Energy Physics - PhenomenologyFourier transformkinematicsmatter: distribution function[PHYS.HPHE]Physics [physics]/High Energy Physics - Phenomenology [hep-ph]bottom mesonExcited statesymbols[ PHYS.HPHE ] Physics [physics]/High Energy Physics - Phenomenology [hep-ph]High Energy Physics::Experimentquark: Wilsonquantum chromodynamics: lattice
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