  In this letter we study the Aharonov-Bohm problem for a spin-1/2 particle in
the quantum deformed framework generated by the $\kappa$-Poincar\'{e}-Hopf
algebra. We consider the nonrelativistic limit of the $\kappa$-deformed Dirac
equation and use the spin-dependent term to impose an upper bound on the
magnitude of the deformation parameter $\varepsilon$. By using the self-adjoint
extension approach, we examine the scattering and bound state scenarios. After
obtaining the scattering phase shift and the $S$-matrix, the bound states
energies are obtained by analyzing the pole structure of the latter. Using a
recently developed general regularization prescription [Phys. Rev. D.
\textbf{85}, 041701(R) (2012)], the self-adjoint extension parameter is
determined in terms of the physics of the problem. For last, we analyze the
problem of helicity conservation.
