On the Anomalous Structures of the Vector Leptonic Currents

According to a mass-charge duality [1], any type of charge says about the existence in nature of a kind of inertial mass. Therefore, the steadiness of the electric charge distribution in leptons $(l=e,$ $\mu,$ $\tau, ...)$ can be explained by the intralepton interratio of forces of different nature. From its point of view, we not only must present the Dirac $(i=1)$ and Pauli $(i=2)$ form factors $F_{il}$ in the form $$F_{il}(q^{2})=f_{il}(0)+R_{il}(q^{2})+A_{il}(\vec{q^{2}})+..., \eqno(1)$$ but we also need to conclude that each type of charge comes forward as the source of a kind of dipole moment. Herewith the independent components $f_{il}$ coincide with normal sizes of the electric charge and magnetic moment. The functions $R_{il}$ describe the interaction between the lepton electromagnetic radius and the field of emission. The terms $A_{il}$ characterize the dependence of form factors $F_{il}$ on the square of three-dimensional momentum transfer $\vec{q^{2}}$ and at $\vec{q^{2}}=0$ are reduced to their anomalous values. They show that the electron similarly to all other the leptons possesses as well as the anomalous electric charge. To such a type of charge corresponds a kind of inertial mass. 1. R.S. Sharafiddinov, Bull. Am. Phys. Soc. 59(5), T1.00009 (2014).