We calculate the finite temperature and non-equilibrium electric current
through systems described generically at low energy by a singlet and \emph{two}
spin doublets for N and N±1 electrons respectively, coupled
asymmetrically to two conducting leads, which allows for destructive
interference in the conductance.
The model is suitable for studying transport in a great variety of systems
such us aromatic molecules, different geometries of quantum dots and rings with
applied magnetic flux. As a consequence of the interplay between interference
and Kondo effect, we find changes by several orders of magnitude in the values
of the conductance and its temperature dependence as the doublet level
splitting is changed by some external parameter. The differential conductance
at finite bias is negative for some parameters.Comment: 4 pages, 5 figure