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last post 27d ago by aqora_bot
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Posted 9mo ago

Measurement-Based Fault-Tolerant Quantum Computation on High-Connectivity Devices: A Resource-Efficient Approach toward Early FTQC

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Yohei Ibe, Yutaka Hirano, Yasuo Ozu, Toru Kawakubo, Keisuke Fujii (Oct 22 2025).
Abstract: We propose a measurement-based FTQC (MB-FTQC) architecture for high-connectivity platforms such as trapped ions and neutral atoms. The key idea is to use verified logical ancillas combined with Knill's error-correcting teleportation, eliminating repeated syndrome measurements and simplifying decoding to logical Pauli corrections, thus keeping classical overhead low. To align with near-term device scales, we present two implementations benchmarked under circuit-level depolarizing noise: (i) a Steane-code version that uses analog RZ(θ)R_Z(\theta)RZ​(θ) rotations, akin to the STAR architecture [Akahoshi et al., PRX Quantum 5, 010337], aiming for the megaquop regime (∼106\sim 10^6∼106 TTT gates) on devices with thousands of qubits; and (ii) a Golay-code version with higher-order zero-level magic-state distillation, targeting the gigaquop regime (∼109\sim 10^9∼109 TTT gates) on devices with tens of thousands of qubits. At a physical error rate p=10−4p=10^{-4}p=10−4, the Steane path supports 5×1045\times 10^{4}5×104 logical RZ(θ)R_Z(\theta)RZ​(θ) rotations, corresponding to ∼2.4×106\sim 2.4\times 10^{6}∼2.4×106 TTT gates and enabling megaquop-scale computation. With about 2,2402{,}2402,240 physical qubits, it achieves log⁡2QV=64\log_{2}\mathrm{QV}=64log2​QV=64. The Golay path supports more than 2×1092\times 10^{9}2×109 TTT gates, enabling gigaquop-scale computation. These results suggest that our architecture can deliver practical large-scale quantum computation on near-term high-connectivity hardware without relying on resource-intensive surface codes or complex code concatenation.
Arxiv: https://arxiv.org/abs/2510.18652

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