2010
DOI: 10.1103/revmodphys.82.2991
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Nucleon and pion distribution functions in the valence region

Abstract: We provide an experimental and theoretical perspective on the behavior of unpolarized distribution functions for the nucleon and pion on the valence-quark domain; namely, Bjorken-x > ∼ 0.4. This domain is key to much of hadron physics; e.g., a hadron is defined by its flavor content and that is a valence-quark property. Furthermore, its accurate parametrization is crucial to the provision of reliable input for large collider experiments. We focus on experimental extractions of distribution functions via electr… Show more

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Cited by 193 publications
(279 citation statements)
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References 338 publications
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“…The parameter value c l = 0.095 was chosen in order to satisfy Eq. (10). The lower panel shows that such nonanalyticities rapidly become immaterial when considering the evolution of form factors into the domain Q 2 > 0 [53].…”
Section: A Primary Kaon Transition Form Factormentioning
confidence: 99%
See 1 more Smart Citation
“…The parameter value c l = 0.095 was chosen in order to satisfy Eq. (10). The lower panel shows that such nonanalyticities rapidly become immaterial when considering the evolution of form factors into the domain Q 2 > 0 [53].…”
Section: A Primary Kaon Transition Form Factormentioning
confidence: 99%
“…This window on SU (3)-flavour symmetry breaking therefore provides direct access to both explicit and dynamical effects in a wide variety of domains. For example: the mass formulae for pseudo-Goldstone bosons involve both current-quark masses and order parameters for DCSB [8,9]; and the ratio of kaon and pion valence-u-quark distribution functions provides access to a renormalisation scale invariant ratio of DCSB order parameters [10,11].…”
mentioning
confidence: 99%
“…[25]. Amongst its weaknesses, the model is not Poincaré covariant and hence not symmetry preserving; it is not confining, the understanding of which is critical to the realization of in-hadron condensates; it does not treat mesons and baryons on an equal footing, with, e.g., pseudoscalar and scalar mesons being pointlike but the nucleon having nonzero extent; it is not applicable to all mesons and baryons, e.g., requiring material amendment if a description of vector-and higher-mass-mesons is to be attempted; and it produces valence-quark distribution functions in marked disagreement with QCD [70]. In addition to these factors, the analysis in Ref.…”
Section: Analysis Within a Modelmentioning
confidence: 99%
“…The DSE framework expresses the results of perturbative QCD and provides a unified treatment of, amongst other things: meson and baryon spectra [43,62]; hadron electromagnetic elastic and transition form factors [63][64][65]; meson-meson scattering [66][67][68]; and the distribution functions that arise in analyses of deep inelastic scattering [69][70][71][72]. The expression and realization of in-hadron condensates has most widely been elucidated within this framework precisely because it is applicable to all hadrons and treats all hadrons equally; viz., as Poincaré-covariant bound-states of confined, dressedpartons.…”
Section: Analysis Within a Modelmentioning
confidence: 99%
“…As it turns out, it is precisely this region that is particularly relevant at the LHC, when trying to find signals of new physics in, for example, (di-)jet measurements [9]. Furthermore, the large-x region is also interesting as it can provide a window into the non-perturbative dynamics of the color confinement mechanism holding quarks and gluons inside hadrons [10,11].…”
Section: Introductionmentioning
confidence: 99%