用简单模型提升中性原子量子比特读取精度,解决串扰问题。
Efficient measurement of neutral-atom qubits with matched filters
- 设计局部与阵列两种匹配滤波模型,降低读取串扰。
- 相比传统方法,误差降低最高达43%,参数量减少百倍以上。
- 模型可解释性强,适合大规模量子计算系统部署。
量子计算机需要高保真度地读取大量量子比特才能实现量子优势。传统方法在紧密排列的中性原子量子处理器中易受读取串扰影响。尽管基于卷积神经网络的机器学习算法能提升保真度,但计算开销大,难以扩展至大规模量子比特。本文提出两种更简单且可扩展的机器学习算法,实现读取问题的匹配滤波。一种为单比特局部模型,另一种利用邻近量子比特信息抑制串扰。实验显示,站点模型和阵列模型分别将误差降低32%和43%,相较于传统的高斯阈值方法。此外,阵列模型的可训练参数少两个数量级,乘法和非线性运算次数少四个数量级,仅增加3.5%的误差。该方法具有物理可解释性,学习到的滤波器可可视化以揭示实验缺陷。我们还证明,可通过剪枝将卷积神经网络模型的参数减少70倍和4000倍,同时保持相近误差。本工作表明,简单机器学习方法可在大规模系统中实现高保真度读取。
原文摘要 · Abstract (English)
Quantum computers require high-fidelity measurement of many qubits to achieve a quantum advantage. Traditional approaches suffer from readout crosstalk for a neutral-atom quantum processor with a tightly spaced array. Although classical machine learning algorithms based on convolutional neural networks can improve fidelity, they are computationally expensive, making it difficult to scale them to large qubit counts. We present two simpler and scalable machine learning algorithms that realize matched filters for the readout problem. One is a local model that focuses on a single qubit, and the other uses information from neighboring qubits in the array to prevent crosstalk among the qubits. We demonstrate error reductions of up to 32% and 43% for the site and array models, respectively, compared to a conventional Gaussian threshold approach. Additionally, our array model uses two orders of magnitude fewer trainable parameters and four orders of magnitude fewer multiplications and nonlinear function evaluations than a recent convolutional neural network approach, with only a minor (3.5%) increase in error across different readout times. Another strength of our approach is its physical interpretability: the learned filter can be visualized to provide insights into experimental imperfections. We also show that a convolutional neural network model for improved can be pruned to have 70x and 4000x fewer parameters, respectively, while maintaining similar errors. Our work shows that simple machine learning approaches can achieve high-fidelity qubit measurements while remaining scalable to systems with larger qubit counts.
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