Abstract:
One-to-one correspondence between asymptotic behaviour of electromagnetic form factors
in the Bjorken limit and singularities of their Fourier transforms in the neighbourhood
of the light cone is established. The Bjorken limit for the electromagnetic
form factor $\tilde F(q)$ is treated in the sense of the “asymptotics with respect to translations”: $\tilde F(q + tn)$ with $n^2=0$ at $t\to\infty$ which is correct for distributions from $S'(R^4)$ used in quantum field theory.
Connection between different definitions of the Bjorken limit is established.