Pion electromagnetic form factor with Minkowskian dynamics
arXiv:2106.10018 · doi:10.1016/j.physletb.2021.136494
Abstract
The pion electromagnetic form factor has been calculated for the first time from the solutions of the Bethe-Salpeter equation, obtained directly in Minkowski space by using the Nakanishi integral representation of the Bethe-Salpeter amplitude. The one-gluon exchange kernel contains as inputs the quark and gluon masses, as well as a scale parameter featuring the extended quark-gluon vertex. The range of variability of these parameters is suggested by lattice calculations. After presenting a very successful comparison with the existing data in the whole range of the momentum transfer, we show how inserting the light-front (LF) formalism in our approach allows to achieve further interesting results, like the evaluation of the LF valence form factor and a first investigation of the end-points effects.
References in corpus (14)
- Light-Front Dynamics and AdS/QCD Correspondence: The Pion Form Factor in the Space- and Time-Like Regions
- Baryons as relativistic three-quark bound states
- Determination of the Charged Pion Form Factor at Q2=1.60 and 2.45 (GeV/c)2
- Charged pion form factor between Q^2=0.60 and 2.45 GeV^2. II. Determination of, and results for, the pion form factor
- Parton Distribution Functions from a Light Front Hamiltonian and QCD Evolution for Light Mesons
- Pion Generalized Parton Distributions with covariant and Light-front constituent quark models
- Note on lattice regularization and equal-time correlators for parton distribution functions
- Advances in solving the two-fermion homogeneous Bethe-Salpeter equation in Minkowski space
- Observing the Minkowskian dynamics of the pion on the null-plane
- Fermionic bound states in Minkowski-space: Light-cone singularities and structure
- The soft-gluon limit and the infrared enhancement of the quark-gluon vertex
- Light-front Ward-Takahashi Identity for Two-Fermion Systems
- Euclidean to Minkowski Bethe-Salpeter amplitude and observables
- Color-suppression of non-planar diagrams in bosonic bound states