  The deformed Dirac equation invariant under the $\kappa$-Poincar\'{e}-Hopf
quantum algebra in the context of minimal and scalar couplings under spin and
pseudospin symmetries limits is considered. The $\kappa$-deformed Pauli-Dirac
Hamiltonian allows us to study effects of quantum deformation in a class of
physical systems, such as an Zeeman-like effect, Aharonov-Bohm effect and an
anomalous-like contribution to the electron magnetic moment, between others. In
our analysis, we consider the motion of an electron in a uniform magnetic field
and interacting with (i) a planar harmonic oscillator and (ii) a linear
potential. We verify that the particular choice of a linear potential induces a
Coulomb-type term in the equation of motion. Expressions for the energy
eigenvalues and wave functions are determined taking into account both
symmetries limits. We verify that the energies and wave functions of the
particle are modified by the deformation parameter as well as by the element of
spin.
