2013
DOI: 10.1103/physrevlett.111.101803
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Revealing Dressed Quarks via the Proton’s Charge Distribution

Abstract: The proton is arguably the most fundamental of Nature's readily detectable building blocks. It is at the heart of every nucleus and has never been observed to decay. It is nevertheless a composite object, defined by its valence-quark content: u + u + d -i.e., two up (u) quarks and one down (d) quark; and the manner by which they influence, inter alia, the distribution of charge and magnetisation within this bound-state. Much of novelty has recently been learnt about these distributions; and it now appears poss… Show more

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Cited by 64 publications
(98 citation statements)
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“…30), which do not appear in the model described herein. The running of the quark mass function in QCD may also play an important role [77].…”
Section: Nucleon Form Factor Resultsmentioning
confidence: 99%
“…30), which do not appear in the model described herein. The running of the quark mass function in QCD may also play an important role [77].…”
Section: Nucleon Form Factor Resultsmentioning
confidence: 99%
“…[502] where the parameters were adjusted to reproduce the nucleon and ∆ masses (potentially leaving room for pion cloud effects) and to some extent also their electromagnetic form factors. This makes it possible to study the effects of the individual diquark components and investigate the response to changing ingredients such as the quark mass function [503,504]. Here the quarks and diquarks are still momentum-dependent (i.e., non-pointlike) and modelled using realistic parametrizations.…”
Section: B Kinematics Andmentioning
confidence: 99%
“…In the diquark model, the singly occurring down-quark in the proton is more likely to be associated with an axial-vector diquark than a scalar diquark, and the contribution of the axial-vector diquark yields a more rapid falloff of the form factors. The up quarks are generally associated with the more tightly bound scalar diquarks, yielding a harder form factors [10,81,82,85,[95][96][97][98][99][100][101][102]. Recent calculations [99] suggest that pion loop corrections play a crucial rule for Q 2 < ∼ 1.0 (GeV/c) 2 .…”
Section: Flavor-dependent Contributions To σRmentioning
confidence: 99%