2000
DOI: 10.1103/physrevd.61.114006
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Hyperon semileptonic decays and quark spin content of the proton

Abstract: We investigate the hyperon semileptonic decays and the quark spin content of the proton $\Delta \Sigma$ taking into account flavor SU(3) symmetry breaking. Symmetry breaking is implemented with the help of the chiral quark-soliton model in an approach, in which the dynamical parameters are fixed by the experimental data for six hyperon semileptonic decay constants. As a result we predict the unmeasured decay constants, particularly for $\Xi^0 \to \Sigma^+$, which will be soon measured and examine the effect of… Show more

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Cited by 24 publications
(27 citation statements)
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References 48 publications
(65 reference statements)
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“…• Mass spectra of the SU(3) baryons [546,547] • Electromagnetic form factors of the baryon octet and decuplet [548][549][550][551] • Transition magnetic moments of the SU(3) baryons [552] • Axial-vector form factors of the baryon octet and decuplet [553,554] • Parity violation and Strange vector form factors of the nucleon [555][556][557] • Tensor charges and tensor form factors of the nucleon [558][559][560][561][562] • Gravitational form factors of the nucleon [563] • Semileptonic hyperon decays [564][565][566] • Unpolarized quark distributions (twist-2) of the nucleon [536,567] • Transversity distributions of the nucleon [568] • Antiquark distributions and unpolarized flavor asymmetry [569] • Quasi-parton distributions of the nucleon [570] • Electromagnetic form factors of singly heavy baryons [571,572] • Excited Ω c s as exotic baryons [573,574] • Generalized parton distributions [575] Possible extensions of the χQSM The present version of the χQSM is mainly applicable to the lowest-lying baryons. In order to explain the mass spectra and properties of both the excited light and heavy baryons, we have to extend the mean-field approximation.…”
Section: • a Meson Mean-field Theorymentioning
confidence: 99%
“…• Mass spectra of the SU(3) baryons [546,547] • Electromagnetic form factors of the baryon octet and decuplet [548][549][550][551] • Transition magnetic moments of the SU(3) baryons [552] • Axial-vector form factors of the baryon octet and decuplet [553,554] • Parity violation and Strange vector form factors of the nucleon [555][556][557] • Tensor charges and tensor form factors of the nucleon [558][559][560][561][562] • Gravitational form factors of the nucleon [563] • Semileptonic hyperon decays [564][565][566] • Unpolarized quark distributions (twist-2) of the nucleon [536,567] • Transversity distributions of the nucleon [568] • Antiquark distributions and unpolarized flavor asymmetry [569] • Quasi-parton distributions of the nucleon [570] • Electromagnetic form factors of singly heavy baryons [571,572] • Excited Ω c s as exotic baryons [573,574] • Generalized parton distributions [575] Possible extensions of the χQSM The present version of the χQSM is mainly applicable to the lowest-lying baryons. In order to explain the mass spectra and properties of both the excited light and heavy baryons, we have to extend the mean-field approximation.…”
Section: • a Meson Mean-field Theorymentioning
confidence: 99%
“…In a χSM, the collective operators for the HSD vector and axial-vector constants can be expressed in terms of the SU(3) Wigner D functions [20,36,37]:…”
Section: (213)mentioning
confidence: 99%
“…Flavor SU(3) symmetry breaking in HSDs was also investigated within the 1/N c expansion [19]. In the chiral quark-soliton model (χQSM) with a model-independent approach considered, the HSD constants were investigated many years ago [20]. Being distinguished from the self-consistent χQSM [21,22], almost all dynamical parameters were fixed by using the experimental data of the masses and the HSD constants for the baryon octet in this model-independent approach.…”
Section: Introductionmentioning
confidence: 99%
“…In fact, axialvector properties of the nucleon have to some extent already been studied in the SU (2) and SU(3) χQSM, previously [32,33,34,35,36,37,38,39,40]. However, these studies were not complete and some of them did not use the symmetry conserving quantization method [30], which guarantees that the Gell-Mann-Nishijima relations are obeyed.…”
Section: Introductionmentioning
confidence: 99%