2011
DOI: 10.1103/physrevc.83.065206
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πandρmesons, and their diquark partners, from a contact interaction

Abstract: We present a unified Dyson-Schwinger equation treatment of static and electromagnetic properties of pseudoscalar and vector mesons, and scalar and axial-vector diquark correlations, based upon a vector-vector contact-interaction. A basic motivation for this study is the need to document a comparison between the electromagnetic form factors of mesons and those diquarks which play a material role in nucleon structure. A notable result, therefore, is the large degree of similarity between related meson and diquar… Show more

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Cited by 157 publications
(282 citation statements)
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“…First, as also observed elsewhere [15][16][17][18][19][20], in connection with observables determined by probes with |Q 2 | M 2 , results obtained using a symmetry-preserving regularisation of the contact-interaction are not realistically distinguishable from those produced by the most sophisticated QCD renormalisation-group-improved kernels currently available. In addition, available data on the charged-kaon form factor do not extend into the domain whereupon one could distinguish between contact-interaction results and those obtained with QCD-like kernels.…”
Section: A Charged Kaonmentioning
confidence: 93%
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“…First, as also observed elsewhere [15][16][17][18][19][20], in connection with observables determined by probes with |Q 2 | M 2 , results obtained using a symmetry-preserving regularisation of the contact-interaction are not realistically distinguishable from those produced by the most sophisticated QCD renormalisation-group-improved kernels currently available. In addition, available data on the charged-kaon form factor do not extend into the domain whereupon one could distinguish between contact-interaction results and those obtained with QCD-like kernels.…”
Section: A Charged Kaonmentioning
confidence: 93%
“…(A3), and Eqs. (16), (18). Equation (27) is a particular example of a general identity that is true irrespective of the interaction.…”
Section: Weak Vector Vertexmentioning
confidence: 99%
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