Experimental Realization of Rabi-Driven Reset for Fast Cooling of a High-Q Cavity
- URL: http://arxiv.org/abs/2601.10385v1
- Date: Thu, 15 Jan 2026 13:38:18 GMT
- Title: Experimental Realization of Rabi-Driven Reset for Fast Cooling of a High-Q Cavity
- Authors: Eliya Blumenthal, Natan Karaev, Shay Hacohen-Gourgy,
- Abstract summary: High-Q bosonic memories are central to hardware-efficient quantum error correction.<n>Existing approaches either rely on weak intermode cross-Kerr conversion or on measurement-based sequences with substantial latency.<n>We demonstrate a hardware-efficient Rabi-Driven Reset that implements continuous, measurement-free cooling of a superconducting cavity mode.
- Score: 0.0
- License: http://creativecommons.org/licenses/by/4.0/
- Abstract: High-Q bosonic memories are central to hardware-efficient quantum error correction, but their isolation makes fast, high-fidelity reset a persistent bottleneck. Existing approaches either rely on weak intermode cross-Kerr conversion or on measurement-based sequences with substantial latency. Here we demonstrate a hardware-efficient Rabi-Driven Reset (RDR) that implements continuous, measurement-free cooling of a superconducting cavity mode. A strong resonant Rabi drive on a transmon, together with sideband drives on the memory and readout modes detuned by the Rabi frequency, converts the dispersive interaction into an effective Jaynes-Cummings coupling between the qubit dressed states and each mode. This realizes a tunable dissipation channel from the memory to the cold readout bath. Crucially, the engineered coupling scales with the qubit-mode dispersive interaction and the drive amplitude, rather than with the intermode cross-Kerr, enabling fast cooling even in very weakly coupled architectures that deliberately suppress direct mode-mode coupling. We demonstrate RDR of a single photon with a decay time of $1.2 μs$, more than two orders of magnitude faster than the intrinsic lifetime. Furthermore, we reset about 30 thermal photons in about $80 μs$ to a steady-state average photon number of $\bar{n} = 0.045 \pm 0.025$.
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