  We study the population transfer between resonance states for a
time-dependent loop around exceptional points in spectra of the hydrogen atom
in parallel electric and magnetic fields. Exceptional points are well-suited
for population transfer mechanisms, since a closed loop around these in
parameter space commutes eigenstates. We address the question how shape and
duration of the dynamical parameter loop affects the transferred population, in
order to optimize the latter. Since the full quantum dynamics of the expansion
coefficients is time-consuming, we furthermore present an approximation method,
based on a $2\times 2$ matrix.
