Search results for "form factor [N(1535)]"

showing 10 items of 205 documents

About entangled networks of worm-like micelles: a rejected hypothesis

1996

We report new results from small-angle neutron scattering on d(1 2)-cyclohexane/lecithin/water micellar solutions performed as a function of the water content (w(o)), temperature (T) and dispersed phase volume fraction (phi). The data from dilute samples are interpretable in terms of the existence of giant cylindrical reverse micelles and are well fit with a core-shell model (that provides the micelle structure and dimensions) with values of 28 and 45 Angstrom for the inner core and the outer shell radii, almost independent on temperature and concentration. Such a result could appear consistent with the current idea that worm-like micelles are living polymers. On the contrary, the appearanc…

ORGANOGELSPolymers and PlasticsSANSChemistryInner coreForm factor (quantum field theory)Concentration effectThermodynamicsMineralogyliving polymersNeutron scatteringgelsSmall-angle neutron scatteringMicelleLIGHT-SCATTERINGCondensed Matter::Soft Condensed MatterColloid and Surface ChemistryMICROEMULSIONSMicellar solutionsMaterials Chemistryreverse micellesPhysical and Theoretical ChemistryStructure factorLECITHIN REVERSE MICELLESColloid and Polymer Science
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Short-range neutrinoless double beta decay mechanisms

2018

Neutrinoless double beta decay can significantly help to shed light on the issue of non-zero neutrino mass, as observation of this lepton number violating process would imply neutrinos are Majorana particles. However, the underlying interaction does not have to be as simple as the standard neutrino mass mechanism. The entire variety of neutrinoless double beta decay mechanisms can be approached effectively. In this work we focus on a theoretical description of short-range effective contributions to neutrinoless double beta decay, which are equivalent to 9-dimensional effective operators incorporating the appropriate field content. We give a detailed derivation of the nuclear matrix elements…

Particle physicsNuclear TheoryField (physics)Physics beyond the Standard Modeldouble beta decayFOS: Physical sciencesElectron01 natural sciencesneutrinoless double beta decayNuclear Theory (nucl-th)High Energy Physics - Phenomenology (hep-ph)Double beta decay0103 physical sciences010306 general physicsPhysicsta114electroweak interaction010308 nuclear & particles physicsneutrino interactionsHigh Energy Physics::PhenomenologyForm factor (quantum field theory)3. Good healthHigh Energy Physics - PhenomenologyMAJORANAelectroweak interactions in nuclear physicsPhase spaceHigh Energy Physics::ExperimentNeutrinoPhysical Review D
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Dispersive evaluation of the D-term form factor in deeply virtual Compton scattering

2014

We present a dispersive representation of the D-term form factor for hard exclusive reactions, using unsubtracted $t$-channel dispersion relations. The $t$-channel unitarity relation is saturated with the contribution of two-pion intermediate states, using the two-pion distributions amplitude for the $\gamma^*\gamma\rightarrow \pi\pi$ subprocess and reconstructing the $\pi\pi\rightarrow N\bar N$ subprocess from available information on pion-nucleon partial-wave helicity amplitudes. Results for the D-term form factor as function of $t$ as well as at $t=0$ are discussed in comparison with available model predictions and phenomenological parametrizations.

Particle physicsNuclear and High Energy PhysicsNuclear Theorynucl-thNuclear TheoryFOS: Physical sciencesnucl-ex01 natural sciencesHigh Energy Physics - ExperimentNuclear Theory (nucl-th)High Energy Physics - Experiment (hep-ex)High Energy Physics - Phenomenology (hep-ph)Dispersion relation0103 physical sciencesNuclear Experiment (nucl-ex)010306 general physicsDispersion (water waves)Generalized parton distributionsNuclear ExperimentNuclear ExperimentPhysicsUnitarity010308 nuclear & particles physicshep-exHigh Energy Physics::PhenomenologyCompton scatteringForm factor (quantum field theory)hep-phFunction (mathematics)Helicitylcsh:QC1-999High Energy Physics - PhenomenologyAmplitudeQuantum electrodynamicsHigh Energy Physics::ExperimentDeeply virtual Compton scatteringlcsh:PhysicsDispersion relations
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High-Precision Determination of the Electric and Magnetic Form Factors of the Proton

2010

New precise results of a measurement of the elastic electron-proton scattering cross section performed at the Mainz Microtron MAMI are presented. About 1400 cross sections were measured with negative four-momentum transfers squared up to Q^2=1 (GeV/c)^2 with statistical errors below 0.2%. The electric and magnetic form factors of the proton were extracted by fits of a large variety of form factor models directly to the cross sections. The form factors show some features at the scale of the pion cloud. The charge and magnetic radii are determined to be r_E=0.879(5)(stat.)(4)(syst.)(2)(model)(4)(group) fm and r_M=0.777(13)(stat.)(9)(syst.)(5)(model)(2)(group) fm.

Particle physicsProtonMesonelastic electron scattering13.40.Gp 14.20.Dh 25.30.BfHadronGeneral Physics and AstronomyFOS: Physical sciencesElementary particle[PHYS.NEXP]Physics [physics]/Nuclear Experiment [nucl-ex]01 natural sciences0103 physical sciencesNuclear Experiment (nucl-ex)010306 general physicsNuclear ExperimentNuclear ExperimentPhysicselastic electron scattering; proton electromagnetic form factors010308 nuclear & particles physicsForm factor (quantum field theory)Charge (physics)NATURAL SCIENCES. Physics.PRIRODNE ZNANOSTI. Fizika.Crystallographyproton electromagnetic form factorsHigh Energy Physics::ExperimentNucleonDimensionless quantity
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Model-independent determination of the nucleon charge radius from lattice QCD

2020

Lattice QCD calculations of nucleon form factors are restricted to discrete values of the Euclidean four-momentum transfer. Therefore, the extraction of radii typically relies on parametrizing and fitting the lattice QCD data to obtain its slope close to zero momentum transfer. We investigate a new method, which allows to compute the nucleon radius directly from existing lattice QCD data, without assuming a functional form for the momentum dependence of the underlying form factor. The method is illustrated for the case of the isovector mean square charge radius of the nucleon $\langle r^2_\mathrm{isov} \rangle$ and the quark-connected contributions to $\langle r^2_p\rangle$ and $\langle r^2…

Particle physicsProtonNuclear TheoryHigh Energy Physics::LatticeNuclear TheoryFOS: Physical sciencesComputer Science::Digital Libraries01 natural sciencesNuclear Theory (nucl-th)High Energy Physics - Phenomenology (hep-ph)Lattice constantHigh Energy Physics - LatticeCharge radius0103 physical sciencesNuclear Experiment (nucl-ex)010306 general physicsNuclear ExperimentPhysicsIsovector010308 nuclear & particles physicsHigh Energy Physics - Lattice (hep-lat)Momentum transferHigh Energy Physics::PhenomenologyForm factor (quantum field theory)Lattice QCDHigh Energy Physics - PhenomenologyNucleon
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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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A measurement of |Vcb| from

1995

Abstract From approximately 3 million hadronic decays of Z bosons recorded with the aleph detector at lep , a sample of 410 ± 32 B 0 → D ∗+ l − ν l candidates is selected, where l is either an electron or a muon. The differential decay rate dΓ ( B 0 → D ∗+ l − ν l ) dω from this sample is fitted, yielding a value for the product of the CKM matrix element |Vcb| and the normalisation of the decay form factor at the point of zero recoil of the D∗+ meson F (ω = 1)|Vcb| = (31.4 ± 2.3stat ± 2.5syst) × 10−3. A value for |Vcb| is extracted using theoretical calculations of the form factor normalisation, with the result |Vcb| = (34.5 ± 2.5stat ± 2.7syst ± 1.5theory) × 10−3. From the integrated s the…

PhysicsALEPH ExperimentNuclear and High Energy PhysicsParticle physicsMuonMesonBranching fractionCabibbo–Kobayashi–Maskawa matrixElectron–positron annihilationHadronForm factor (quantum field theory)ALEPH experiment
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Classical form factor for nlm→n′l′m transitions in the hydrogen atom

2000

Abstract The form factor for nlm → n ′ l ′ m transitions in the hydrogen atom is deduced on the basis of kinematics of the classical mechanics. The consistency of this approach is verified by derivation of the known result for the transition probability averaged over m . The classical transition probability as a function of the final state energy and angular momentum is investigated comprehensively in the case of l = m =0.

PhysicsAngular momentumBasis (linear algebra)Consistency (statistics)Quantum mechanicsRydberg atomForm factor (quantum field theory)General Physics and AstronomyFunction (mathematics)State (functional analysis)Hydrogen atomAtomic physicsPhysics Letters A
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Line shape and D(*)D¯(*) probabilities of ψ(3770) from the e+e−→DD¯ reaction

2019

We have performed a calculation of the DD¯, DD¯*, D*D¯, D*D¯* components in the wave function of the ψ(3770). For this we make use of the P03 model to find the coupling of ψ(3770) to these components, that with an elaborate angular momentum algebra can be obtained with only one parameter. Then we use data for the e+e-→DD¯ reaction, from where we determine a form factor needed in the theoretical framework, as well as other parameters needed to evaluate the meson-meson self-energy of the ψ(3770). Once this is done we determine the Z probability to still have a vector core and the probability to have the different meson components. We find Z about 80%–85%, and the individual meson-meson compon…

PhysicsAngular momentumMeson010308 nuclear & particles physicsForm factor (quantum field theory)PropagatorFunction (mathematics)Coupling (probability)01 natural sciences0103 physical sciencesVector meson010306 general physicsWave functionMathematical physicsPhysical Review D
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Baryon Properties with Three-Quark Forces

1987

The Constituent Quark Model (CQM) is very useful for the description of many baryon properties, leading to a fair agreement with the experimental data, especially in the case of the baryon spectrum 1) and of the electromagnetic processes involving baryons2,3). The model is based on a non relativistic QCD-inspired dynamics, which includes a confinement potential and a spin-dependent short-range part, the so called hyperfine interaction4,1). The confinement potential contains as its major part a harmonic oscillator (h.o.) interaction, which has however a too degenerate spectrum with respect to the experimental one and leads to an unreasonable damping of the form factors even at moderate momen…

PhysicsBaryonMomentumQuarkTheoretical physicsBasis (linear algebra)Degenerate energy levelsForm factor (quantum field theory)Constituent quarkHarmonic oscillator
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