Jin and Ghil demonstrate that for topographically resonant flow, low-f
requency finite-amplitude oscillations may arise from wave-wave intera
ctions and topographic form drag. Their model is extended to include a
zonally asymmetric vorticity source, which is shown to interact with
the perturbation field to produce zonally rectified wave fluxes that d
ramatically alter the Hopf bifurcation from stationary solutions to lo
w-frequency oscillations. The frequency, intensity, and general charac
ter of these oscillations are shown to depend crucially upon the phasi
ng and relative strength of the forcings.