Search results for "chiral"

showing 10 items of 752 documents

A Wilson-Yukawa Model with undoubled chiral fermions in 2D

1997

We consider the fermion spectrum in the strong coupling vortex phase of a lattice fermion-scalar model with a global $U(1)_L\times U(1)_R$, in 2D, in the context of a recently proposed two-cutoff lattice formulation. The fermion doublers are made massive by a strong Wilson-Yukawa coupling, but in contrast with the standard formulation of these models, in which the light fermion spectrum was found to be massive and vectorlike, we find massless undoubled fermions with chiral quantum numbers at finite lattice spacing. When the global symmetry is gauged, this model is expected to give rise to a chiral gauge theory.

PhysicsCondensed Matter::Quantum GasesNuclear and High Energy PhysicsHigh Energy Physics::LatticeHigh Energy Physics - Lattice (hep-lat)High Energy Physics::PhenomenologyYukawa potentialFOS: Physical sciencesFísicaParticle Physics - LatticeFermionGlobal symmetryQuantum numberMassless particleHigh Energy Physics - PhenomenologyHigh Energy Physics - Phenomenology (hep-ph)High Energy Physics - LatticeLattice constantLattice (order)Chiral gauge theoryMathematical physics
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Axial, induced pseudoscalar, and pion-nucleon form factors in manifestly Lorentz-invariant chiral perturbation theory

2006

We calculate the nucleon form factors G_A and G_P of the isovector axial-vector current and the pion-nucleon form factor G_piN in manifestly Lorentz-invariant baryon chiral perturbation theory up to and including order O(p^4). In addition to the standard treatment including the nucleon and pions, we also consider the axial-vector meson a_1 as an explicit degree of freedom. This is achieved by using the reformulated infrared renormalization scheme. We find that the inclusion of the axial-vector meson effectively results in one additional low-energy coupling constant that we determine by a fit to the data for G_A. The inclusion of the axial-vector meson results in an improved description of t…

PhysicsCoupling constantNuclear and High Energy PhysicsParticle physicsChiral perturbation theoryIsovectorMesonNuclear TheoryHigh Energy Physics::LatticeHigh Energy Physics::PhenomenologyNuclear TheoryForm factor (quantum field theory)Order (ring theory)FOS: Physical sciencesNuclear Theory (nucl-th)PionNucleonNuclear Experiment
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Form factors for semileptonic B -> pi and D -> pi decays from the Omnes representation

2000

We use the Omnes representation to obtain the q-squared dependence of the form factors f+ and f0 for semileptonic H -> pi decays from the elastic pi H -> pi H scattering amplitudes, where H denotes a B or D meson. The scattering amplitudes used satisfy elastic unitarity and are calculated from two-particle irreducible amplitudes obtained using tree-level heavy meson chiral perturbation theory (HMChPT). The q-squared dependences for the form factors agree with lattice QCD results when the HMChPT coupling constant, g, takes values smaller than 0.32, and confirm the milder dependence of f0 on q-squared found in sumrule calculations.

PhysicsCoupling constantNuclear and High Energy PhysicsParticle physicsChiral perturbation theoryUnitarityMesonHigh Energy Physics::PhenomenologyFísicaLattice QCDScattering amplitudeHigh Energy Physics - PhenomenologyAmplitudeHigh Energy Physics - LatticeD mesonHigh Energy Physics::Experiment
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Vector meson exchange in radiative kaon decays and chiral perturbation theory

1990

7 páginas, 4 figuras,1 tabla.

PhysicsCoupling constantQuantum chromodynamicsNuclear and High Energy PhysicsParticle physicsChiral perturbation theoryCP violationVector meson dominanceVector mesonQuantum field theoryPerturbation theory
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SU(3)-breaking corrections to the hyperon vector coupling f1(0) in covariant baryon chiral perturbation theory

2010

PhysicsCouplingBaryonChiral perturbation theoryQuantum electrodynamicsHyperonCovariant transformationProceedings of 6th International Workshop on Chiral Dynamics — PoS(CD09)
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form factor at order of chiral perturbation theory

2001

Abstract This paper describes the calculation of the electromagnetic form factor of the K 0 meson at order p 6 of chiral perturbation theory which is the next-to-leading order correction to the well-known p 4 result achieved by Gasser and Leutwyler. On the one hand, at order p 6 the chiral expansion contains 1- and 2-loop diagrams which are discussed in detail. Especially, a numerical procedure for calculating the irreducible 2-loop graphs of the sunset topology is presented. On the other hand, the chiral Lagrangian L (6) produces a direct coupling of the K 0 current with the electromagnetic field tensor. Due to this coupling one of the unknown parameters of L (6) occurs in the contribution…

PhysicsCouplingNuclear and High Energy PhysicsChiral perturbation theoryMesonCharge radiusHigh Energy Physics::LatticeForm factor (quantum field theory)Order (group theory)Direct couplingMathematical physicsElectromagnetic tensorNuclear Physics B
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Chiral Magnetic Domain Wall and Skyrmion Memory Devices

2021

In the chapter, we have reviewed the fundamental physics for designing magnetic domain wall memories, especially domain wall racetrack memories. An overview of how the racetrack has been functionally improved and the fundamental physics behind the operating mechanism has developed is shown. Material wise, the design of the racetrack has changed from using in-plane magnetic materials to out-of-plane magnetic materials. The process of changing the material design resulted in new physics such as the spin-orbit torques (SOTs) and the Dzyaloshinskii-Moriya interaction (DMI) which resulted in domain wall motion with higher efficiency and stability. The SOT is the main mechanism in moving the doma…

PhysicsDomain wall (magnetism)Magnetic domainCondensed matter physicsSkyrmionSpin Hall effectRacetrack memoryChiral symmetry breakingSpin-½Domain (software engineering)
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Dynamic domain wall chirality rectification by rotating magnetic fields

2015

We report on the observation of magnetic vortex domain wall chirality reversal in ferromagnetic rings that is controlled by the sense of rotation of a magnetic field. We use time-resolved X-ray microscopy to dynamically image the chirality-switching process and perform micromagnetic simulations to deduce the switching details from time-resolved snapshots. We find experimentally that the switching occurs within less than 4 ns and is observed in all samples with ring widths ranging from 0.5 μm to 2 μm, ring diameters between 2 μm and 5 μm, and a thickness of 30 nm, where a vortex domain wall is present in the magnetic onion state of the ring. From the magnetic contrast in the time-resolved im…

PhysicsDomain wall (magnetism)Physics and Astronomy (miscellaneous)Magnetic domainCondensed matter physicsSingle domainMagnetic susceptibilityChirality (electromagnetism)MicromagneticsVortexMagnetic fieldApplied Physics Letters
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Symmetries and Symmetry Groups in Quantum Physics

2013

When one talks about discrete or continuous groups which are to describe symmetries of quantum systems, one must first identify the objects on which the elements of these groups are acting.

PhysicsExplicit symmetry breakingHaag–Lopuszanski–Sohnius theoremSymmetry operationQuantum mechanicsSpontaneous symmetry breakingSymmetry in quantum mechanicsSymmetry groupChiral symmetry breakingQuantum
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Magnetic Gradiometer for Detection of Zero- and Ultralow-Field Nuclear Magnetic Resonance

2019

Magnetic sensors are important for detecting nuclear magnetization signals in nuclear magnetic resonance (NMR). As a complementary analysis tool to conventional high-field NMR, zero- and ultralow-field (ZULF) NMR detects nuclear magnetization signals in the sub-microtesla regime. Current ZULF NMR systems are always equipped with high-quality magnetic shieldings to ensure that ambient magnetic field noise does not dwarf the magnetization signal. An alternative approach is to separate the magnetization signal from the noise based on their differing spatial profiles, as can be achieved using a magnetic gradiometer. Here, we present a gradiometric ZULF NMR spectrometer with a magnetic gradient …

PhysicsField (physics)Atomic Physics (physics.atom-ph)Zero (complex analysis)General Physics and AstronomyFOS: Physical sciences02 engineering and technology021001 nanoscience & nanotechnology01 natural sciencesNoise (electronics)Chirality (electromagnetism)Gradiometer3. Good healthMagnetic fieldPhysics - Atomic PhysicsNuclear magnetic resonance0103 physical sciencesFundamental physicsCondensed Matter::Strongly Correlated Electrons010306 general physics0210 nano-technologyAtomic magnetometer
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