  In this paper we study the nonlocal effects of noncommutative spacetime on
simple physical systems. Our main point is the assumption that the
noncommutative effects are consequences of a background field which generates a
local spin structure. So, we reformulate some simple electrostatic models in
the presence of a spin-deformation contribution to the geometry of the motion,
and we obtain an interesting correlation amongst the deformed area vector, the
3D noncommutative effects and the usual spin vector given in quantum mechanics
framework. Remarkably we can observe that a spin-orbit coupling term comes to
light on the spatial sector of a potential wrote in terms of noncommutative
coordinates what indicates that bound states are particular cases in this
procedure. Concerning to confined or bounded particles in this noncommutative
domain we verify that the kinetic energy is modified by a deformation factor.
Finally, we discuss about perspectives.
