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arXiv 2403.09574quant-ph

采用基于穿梭的自旋量子比特处理器的可扩展奇偶架构

Scalable Parity Architecture With a Shuttling-Based Spin Qubit Processor

Florian Ginzel, Michael Fellner, Christian Ertler, Lars R. Schreiber, Hendrik Bluhm, Wolfgang Lechner

AI总结:

本文提出基于自旋穿梭和相同单元胞晶格的恒定深度 Parity QAOA 实现,建立含谷裂分布的硬件误差模型,并证明近期自旋量子比特器件可具备优于超导 transmon 的竞争力。

摘要:

受半导体自旋量子比特二维正方晶格几何结构前景的启发,我们探索利用量子点(QD)实现奇偶架构。我们提出了自旋穿梭与量子门序列,可在由相同单元胞构成的晶格上实现奇偶量子近似优化算法(Parity QAOA),从而使电路深度始终保持恒定。我们进一步建立了详细的误差模型,用于针对硬件分析奇偶架构,并估计一轮 Parity QAOA 期间的误差。该模型包含对穿梭误差的一般性描述,将其表示为谷裂概率分布函数的函数,而谷裂是性能的主要限制因素。我们将该方法与超导 transmon 量子比特芯片进行比较,发现借助高保真自旋穿梭,自旋量子比特的性能具有竞争力,甚至超过 transmon 的结果。最后,我们讨论了对逻辑量子态进行解码以及量子误差缓解的可能性。我们发现,即使利用近期自旋量子比特器件,也可预期获得足够低的物理误差概率,从而在成功概率优于标准 QAOA 的区间内,以浅深度可靠执行 Parity QAOA。

英文摘要:

Motivated by the prospect of a two-dimensional square-lattice geometry for semiconductor spin qubits, we explore the realization of the Parity Architecture with quantum dots (QDs). We present sequences of spin shuttling and quantum gates that implement the Parity Quantum Approximate Optimization Algorithm (QAOA) on a lattice constructed of identical unit cells, such that the circuit depth is always constant. We further develop a detailed error model for a hardware-specific analysis of the Parity Architecture and we estimate the errors during one round of Parity QAOA. The model includes a general description of the shuttling errors as a function of the probability distribution function of the valley splitting, which is the main limitation for the performance. We compare our approach to a superconducting transmon qubit chip and we find that with high-fidelity spin shuttling the performance of the spin qubits is competitive or even exceeds the results of the transmons. Finally, we discuss the possibility of decoding the logical quantum state and of quantum error mitigation. We find that already with near-term spin qubit devices a sufficiently low physical error probability can be expected to reliably perform Parity QAOA with a short depth in a regime where the success probability compares favorably to standard QAOA.

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