Abstract

Lattice QCD calculations of nucleon form factors are restricted to discrete values of the Euclidean four-momentum transfer. Therefore, the extraction of radii typically relies on parametrizing and fitting the lattice QCD data to obtain its slope close to zero momentum transfer. We investigate a new method, which allows to compute the nucleon radius directly from existing lattice QCD data, without assuming a functional form for the momentum dependence of the underlying form factor. The method is illustrated for the case of the isovector mean square charge radius of the nucleon ⟨risov2⟩\langle r^2_\mathrm{isov} \rangle and the quark-connected contributions to ⟨rp2⟩\langle r^2_p\rangle and ⟨rn2⟩\langle r^2_n \rangle for the proton and neutron, respectively. Computations are performed using a single gauge ensemble with Nf=2+1+1N_f=2+1+1 maximally twisted mass clover-improved fermions at physical quark mass and a lattice spacing of a=0.08fma=0.08\mathrm{fm}.

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