52 research outputs found

    Magnetic moments of octet baryons and sea antiquark polarizations

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    Using generalized Sehgal equations for magnetic moments of baryon octet and taking into account Σ0−Λ\Sigma^{0}-\Lambda mixing and two particle corrections to independent quark contributions we obtain very good fit using experimental values for errors of such moments. We present sum rules for quark magnetic moments ratios and for integrated spin dendities ratios. Due to the SU(3) structure of our equations the results for magnetic moments of quarks and their densities depend on two additional parameters. Using information from deep inelastic scattering and baryon β\beta-decays we discuss the dependence of antiquark polarizations on introduced parameters. For some plausible values of these parameters we show that these polarizations are small if we neglect angular momenta of quarks. Our very good fit to magnetic moments of baryon octet can still be improved by using specific model for angular momentum of quarks.Comment: Latex, 19 pages 5 eps figures, 2 references added, changes in text to apear in Phys. Rev.

    Baryon Magnetic Moments and Proton Spin: A Model with Collective Quark Rotation

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    We analyse the baryon magnetic moments in a model that relates them to the parton spins Δu\Delta u, Δd\Delta d, Δs\Delta s, and includes a contribution from orbital angular momentum. The specific assumption is the existence of a 3-quark correlation (such as a flux string) that rotates with angular momentum ⟨Lz⟩\langle L_z \rangle around the proton spin axis. A fit to the baryon magnetic moments, constrained by the measured values of the axial vector coupling constants a(3)=F+Da^{(3)}=F+D, a(8)=3F−Da^{(8)}=3F-D, yields ⟨Sz⟩=0.08±0.13\langle S_z \rangle = 0.08 \pm 0.13, ⟨Lz⟩=0.39±0.09\langle L_z \rangle = 0.39 \pm 0.09, where the error is a theoretical estimate. A second fit, under slightly different assumptions, gives ⟨Lz⟩=0.37±0.09\langle L_z \rangle = 0.37 \pm 0.09, with no constraint on ⟨Sz⟩\langle S_z \rangle. The model provides a consistent description of axial vector couplings, magnetic moments and the quark polarization ⟨Sz⟩\langle S_z \rangle measured in deep inelastic scattering. The fits suggest that a significant part of the angular momentum of the proton may reside in a collective rotation of the constituent quarks.Comment: 16 pages, 3 ps-figures, uses RevTeX. Abstract, Sec. II, III and IV have been expande
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