A Generalized Bedrosian Theorem in Fractional Fourier Domain

In terms of the fractional Fourier transform and the generalized Hilbert transform, in this note, we prove the kernel function K
_-p
(u,t) of the inverse fractional Fourier transform is a generalized analytic signal. Since there is a close relation between analytic signals and Bedrosian theorem, the generalized Bedrosian theorem is provided in the fractional Fourier domain