量子位元
单一制国家
编码(内存)
计算机科学
希尔伯特空间
马尔可夫过程
酉变换
量子
数学
算法
拓扑(电路)
量子力学
物理
人工智能
纯数学
政治学
组合数学
法学
统计
作者
Matteo Puviani,Sangkha Borah,Remmy Zen,Jan Ollé,Florian Marquardt
标识
DOI:10.48550/arxiv.2312.07391
摘要
Bosonic codes allow the encoding of a logical qubit in a single component device, utilizing the infinitely large Hilbert space of a harmonic oscillator. In particular, the Gottesman-Kitaev-Preskill code has recently been demonstrated to be correctable well beyond the break-even point of the best passive encoding in the same system. Current approaches to quantum error correction (QEC) for this system are based on protocols that use feedback, but the response is based only on the latest measurement outcome. In our work, we use the recently proposed Feedback-GRAPE (Gradient Ascent Pulse Engineering with Feedback) method to train a recurrent neural network that provides a QEC scheme based on memory, responding in a non-Markovian way to the full history of previous measurement outcomes, optimizing all subsequent unitary operations. This approach significantly outperforms current strategies and paves the way for more powerful measurement-based QEC protocols.
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