In this work, we study the motion of charged test particles in
Kerr-Newman-Taub-NUT spacetime. We analyze the angular and the radial parts of
the orbit equations and examine the possible orbit types. We also investigate
the spherical orbits and their stabilities. Furthermore, we obtain the
analytical solutions of the equations of motion and express them in terms of
Jacobian and Weierstrass elliptic functions. Finally, we discuss the
observables of the bound motion and calculate the perihelion shift and
Lense-Thirring effect for three dimensional bound orbits.Comment: 42 pages, improved version, to appear in PR
