QST Seminar - Correlated decoding of logical algorithms with transversal gates

10:00am - 11:00am
online

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Quantum error correction is believed to be essential for scalable quantum computation, but its implementation is challenging due to its considerable space-time overhead.  Motivated by recent experiments demonstrating efficient manipulation of logical qubits using transversal gates (Bluvstein et al., Nature 626, 58-65 (2024)), in this talk I will show how the performance of logical algorithms can be substantially improved by decoding the qubits jointly to account for physical error propagation during transversal entangling gates. In particular, we find that such correlated decoding improves the performance of both Clifford and non-Clifford transversal entangling gates, and explore two decoders offering different computational runtimes and accuracies. By considering deep logical Clifford circuits, we find that correlated decoding can significantly improve the space-time cost by reducing the number of rounds of noisy syndrome extraction per gate. These results demonstrate that correlated decoding provides a major advantage in early fault-tolerant computation, and indicate it has considerable potential to reduce the space-time cost in large-scale logical algorithms.

讲者/ 表演者:
Dr. Madelyn Cain
Harvard University

Maddie is a 5th year theoretical physics PhD student working in Prof Mikhail Lukin’s group at Harvard. She works on a variety of topics spanning quantum algorithms and quantum error correction, and closely collaborates with experimentalists developing neutral atom arrays in the Lukin group. The central focus of her work is to combine platform improvements with hardware-efficient algorithms to realize useful quantum computation.

语言
英文
适合对象
教职员
研究生
主办单位
Center of Quantum Science and Technology, HKUST(GZ)
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