  We address azimuthally modulated Bessel optical lattices imprinted in
focusing cubic Kerr-type nonlinear media, and reveal that such lattices support
different types of stable solitons, whose complexity increases with growth of
lattice order. We reveal that the azimuthally modulated lattices cause single
solitons launched tangentially to the guiding rings to jump along consecutive
sites of the optical lattice. The position of the output channel can be varied
by small changes of the launching angle.
