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Researchers have successfully employed neural ordinary differential equations (Neural ODEs) to engineer quantum control pulses that achieve 99.95% fidelity in superconducting transmon circuits. This approach eliminates reliance on predefined pulse bases and offers superior robustness against noise and detuning compared to traditional methods like Rabi or DRAG pulses. The work validates neural networks as a practical framework for high-performance quantum control, potentially simplifying error mitigation without increasing technical complexity.
Neural nets design quantum gates with 99.95% accuracy

Researchers used neural networks to design quantum gates with 99.95% accuracy, leveraging neural ODEs for smooth pulse generation.
Marko Kuzmanović and colleagues have designed and experimentally implemented a quantum gate with 99.95% accuracy using a novel approach to pulse engineering. The researchers used neural ordinary differential equations to construct control fields as outputs of trainable neural networks, eliminating the need for predefined bases or discrete parametrization. This method achieved greater than 99.9% efficiency for photon number parity measurements in superconducting transmon circuits across a detuning range of approximately ±20MHz, outperforming traditional techniques while maintaining comparable gate durations. This work demonstrates the potential of neural ODEs for high-performance quantum control in experimentally relevant settings. By modeling the control field as a continuous function of time, the system optimizes quantum dynamics through differentiable simulation, a departure from conventional methods. Standard pulse designs, like Rabi or DRAG pulses, often struggle with noise, detuning and fluctuations in drive amplitude, requiring specific error modeling for operator cancellation. Neural…
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