2021
DOI: 10.1103/physrevd.104.076028
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Relations between generalized parton distributions and transverse momentum dependent parton distributions

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Cited by 12 publications
(11 citation statements)
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“…To proceed further we must specify the form of the gluon rescattering kernel G (x, q ⊥ ). Alternatively to incorporate the effects of the final-state interaction, the LFWFs can be modified to have a phase factor, which is essential to obtain Sivers or Boer-Mulders functions [30,39,64,65]. In this work, we explicitly employ a nonperturbative gluon rescattering kernel G (x, q ⊥ ) [66] to produce nonzero T-odd TMDs.…”
Section: Light-front Quark-diquark Modelmentioning
confidence: 99%
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“…To proceed further we must specify the form of the gluon rescattering kernel G (x, q ⊥ ). Alternatively to incorporate the effects of the final-state interaction, the LFWFs can be modified to have a phase factor, which is essential to obtain Sivers or Boer-Mulders functions [30,39,64,65]. In this work, we explicitly employ a nonperturbative gluon rescattering kernel G (x, q ⊥ ) [66] to produce nonzero T-odd TMDs.…”
Section: Light-front Quark-diquark Modelmentioning
confidence: 99%
“…This Wilson line phase factor describes the effect of the transverse component of the force acting on the struck quark and is on average directed towards the center of the proton thus giving rise to the chromodynamics lensing [23,36,37]. In the quark-diquark model of nucleons, the spin-flip GPD E q (x, t) and the Sivers function f ⊥q 1T (x, p 2 ⊥ ) are expressed as the overlap of same light-front wave functions and enable us to relate the Sivers function with the GPD in the impact parameter space through the "lensing function" I(x, b ⊥ ) [38][39][40]. Again, the first moment of T-odd TMDs ( Sivers and Boer-Mulders functions) can be written as the convolution of the GPD E with the gluon rescattering kernel and thus the lensing function and the gluon rescattering kernel are related to each other [39,40].…”
Section: Introductionmentioning
confidence: 99%
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“…After that TMD densities and their collinear counterparts decouple due to different evolution equations, Collins-Soper-Sterman (CSS) versus DGLAP. The relationships between TMDs and GPDs in a LFQDM have been studied and many of the relationships which we have obtained seems to have a similar structure in several models [161].…”
Section: Introductionmentioning
confidence: 63%
“…The relationship between the Sivers function and the GPD E q can be derived in terms of a lensing function in this model [161]. The orbital angular momentum of quarks is computed and compared to the results of other similar models [161].…”
Section: Introductionmentioning
confidence: 99%