We report on nonlinear transport measurements in a GaAs/AlGaAs quantum well exhibiting a colossal negative magnetoresistance effect. Under applied dc bias, the magnetoresistance becomes nonmonotonic, exhibiting distinct extrema that move to higher magnetic fields with increasing current. In the range of magnetic fields corresponding to the resistivity minimum at zero bias, the resistivity increases linearly with current and the rate of this increase scales with the inverse magnetic field. The latter observation is consistent with the theory, proposed more than 35 years ago, considering classical memory effects in the presence of strong, dilute scatterersThe interest to low-field magnetotransport in twodimensional electron systems (2DES) has been recently revived owing to several experiments reporting unexpectedly strong negative magnetoresistance in GaAs/AlGaAs heterostructures [1][2][3][4][5][6][7][8]. One prominent example is the observation of a colossal negative magnetoresistance (CNMR), which is marked by a sharp drop of the resistivity ρ(B) followed by a saturation at the magnetic field. While classical memory effects due to a unique disorder landscape appear to be the most likely origin of the observed CNMR, comparison with existing theories [9-11] revealed huge discrepancy in the characteristic B range where the effect is expected to occur. It is thus clear that more studies are needed to shed light on this mysterious phenomenon. In particular, it is very desirable to get insight into the specifics of the underlying disorder potential in the 2DES exhibiting CNMR.The most frequently used and readily available characteristic of the disorder is the electron mobility µ = (en e ρ 0 ) −1 , where n e is the electron density and ρ 0 is the resistivity at B = 0. At low T , the mobility can be expressed as µS , where µ L and µ S account for scattering off long-range (smooth) disorder, e.g. from the remote ionized impurities, and short-range (sharp) disorder, e.g. from the residual background impurities, respectively. Since magnetoresistance sensitively depends on the interplay between smooth and sharp contributions [9,10], it is important to know not only the total µ, but also at least one of its constituents, i.e. µ L or µ S .In principle, µ S can be obtained from non-linear transport measurements, which are known to reveal Hall-field induced resistance oscillations (HIRO) [12][13][14][15][16][17][18][19]. HIRO appear in differential resistivity r and originate from electron transitions between Hall field-tilted Laudau levels due to electron backscattering off impurities. The corresponding scattering rate relies on the commensurability between the cyclotron diameter 2R c and the spatial separation between the levels, and, as a result, is a periodic function of ǫ j ≡ 2eER c /ω c , where E is the Hall field and ω c is the cyclotron frequency. Since backscattering is strongly dominated by sharp disorder, the HIRO amplitude is proportional to µ −1 S . The full result reads [15]:where λ = exp(−π/ω c τ q ) is the Dingl...