  Pseudospin symmetry in nuclei is investigated by solving the Dirac equation
with Woods-Saxon scalar and vector radial potentials, and studying the
correlation of the energy splittings of pseudospin partners with the nuclear
potential parameters. The pseudospin interaction is related to a
pseudospin-orbit term that arises in a Schroedinger-like equation for the lower
component of the Dirac spinor. We show that the contribution from this term to
the energy splittings of pseudospin partners is large. The near pseudospin
degeneracy results from a significant cancelation among the different terms in
that equation, manifesting the dynamical character of this symmetry in the
nucleus. We analyze the isospin dependence of the pseudospin symmetry and find
that its dynamical character is behind the different pseudospin splittings
observed in neutron and proton spectra of nuclei.
