  We report on magnetotransport properties of a MgZnO/ZnO heterostructure
subjected to weak direct currents. We find that in the regime of overlapping
Landau levels, the differential resistivity acquires a quantum correction
proportional to both the square of the current and the Dingle factor. The
analysis shows that the correction to the differential resistivity is dominated
by a current-induced modification of the electron distribution function and
allows us to access both quantum and inelastic scattering rates.
