  A rational representation for the self--energy is explored to interpolate the
solution of the Anderson impurity model in general orbitally degenerate case.
Several constrains such as the Friedel's sum rule, positions of the Hubbard
bands as well as the value of quasiparticle residue are used to establish the
equations for the coefficients of the interpolation. We employ two fast
techniques, the slave--boson mean--field and the Hubbard I approximations to
determine the functional dependence of the coefficients on doping, degeneracy
and the strength of the interaction. The obtained spectral functions and
self--energies are in good agreement with the results of numerically exact
quantum Monte Carlo method.
