  Starting from a continuum theory of defects, that is the analogous to
three-dimensional Einstein-Cartan-Sciama-Kibble gravity, we consider a charged
particle with spin 1/2 propagating in a uniform magnetic field coincident with
a wedge dispiration of finite extent. We assume the particle is bound in the
vicinity of the dispiration by long range attractive (harmonic) and short range
(inverse square) repulsive potentials. Moreover, we consider the effects of
spin-torsion and spin-magnetic field interactions. Exact expressions for the
energy eigenfunctions and eigenvalues are determined. The limit, in which the
defect region becomes singular, is considered and comparison with the
electromagnetic Aharonov-Bohm effect is made.
