Microwave-induced resistance oscillations (MIROs) occur when a two-dimensional electron gas is subjected to radiation of frequency $\omega =2\pi f$ and varying magnetic field $B$. MIROs are periodic in $1/B$, with the period determined by the radiation frequency $\omega$, and their amplitude scales with the radiation power. Stepping from single-photon transitions between Landau levels, MIROs are found on the low-field side of the cyclotron resonance, ${\omega }_c\lesssim \omega$, where ${\omega }_{\mathrm{c}}$ is the cyclotron frequency. Here, we report on another class of magneto resistance oscillations, which are induced by high-intensity radiation in the radio frequency range and occur at ${\omega }_c\gg \omega$. These oscillations are independent of frequency $\omega$, they can be either $1/B$ or $1/B^2$ periodic, and their period is controlled by the radiation electric field. We further show that by using a displacement model in the limit of short-range (“sharp”) disorder we can extract the radiation field and the width of the cyclotron resonance.

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• Landau levels
• Magnetoresistance
• Transport phenomena
• 2-dimensional systems
• Cyclotron resonance
• Magnetotransport