  We perform numerical analysis to study the orbits described by subwavelength
size particles interacting with structured light beams. Our solution to the
particle dynamics considers: (i) the gradient force, (ii) the radiation
pressure, and (iii) the force from the curl of the spin angular momentum. The
last two terms, (ii) and (iii), constitute the scattering forces. The optical
structures of interest are vortices, vector, and Full-Poincar\'{e} beams. From
our numerical results, we show that the particle is expelled from the beam,
independent of the gradient force intensity if some of the scattering forces
have cylindrical symmetry. Furthermore, we found spiral orbits for some
particular conditions and types of Full-Poincare beams.
