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arXiv 2402.04495quant-ph

利用双磁通子隧穿保护Fluxonium量子比特

Using bi-fluxon tunneling to protect the Fluxonium qubit

Waël Ardati, Sébastien Léger, Shelender Kumar, Vishnu Narayanan Suresh, Dorian Nicolas, Cyril Mori, Francesca D'Esposito, Tereza Vakhtel, Olivier Buisson, Quent… 展开作者

Waël Ardati, Sébastien Léger, Shelender Kumar, Vishnu Narayanan Suresh, Dorian Nicolas, Cyril Mori, Francesca D'Esposito, Tereza Vakhtel, Olivier Buisson, Quentin Ficheux, Nicolas Roch

AI总结:

本研究通过设计波函数最小重叠并利用双磁通子隧穿,在Fluxonium电路中实现部分保护,实验测得弛豫和退相时间,为量子计算提供新方向。

摘要:

将量子信息编码在具有不相交波函数支撑和噪声不敏感能量的量子态中,是量子比特保护思想的关键。虽然完全受保护的量子比特有望对能量弛豫和纯退相提供指数级保护,但更简单的电路可能以当前可实现的参数提供部分保护。在此,我们研究了一种Fluxonium电路,其中波函数被设计为最小化其重叠,同时受益于一阶不敏感的磁通甜点。利用大超电感($L\sim 1~\mu\rm{H}$),我们的电路在零外部磁通处整合了共振隧穿机制,该机制耦合具有相同磁通子奇偶性的态,从而实现双磁通子隧穿。态$|0\rangle$和$|1\rangle$分别编码在奇偶性为0和1的波函数中,确保对弛豫的最小形式保护。双音谱揭示了电路的能级结构以及不同势阱之间对应于$m=\pm 1$磁通子的$4\pi$量子相位滑移的存在,这些可以通过简单的Fluxonium哈密顿量或有效的双磁通子哈密顿量精确描述。尽管制造不理想,测得的弛豫($T_1 = 177\pm 3 ~\mu s$)和退相($T_2^E = 75\pm 5~\mu\rm{s}$)时间不仅证明了我们方法的相关性,也为使用部分保护的Fluxonium量子比特进行量子计算开辟了替代方向。

英文摘要:

Encoding quantum information in quantum states with disjoint wave-function support and noise insensitive energies is the key behind the idea of qubit protection. While fully protected qubits are expected to offer exponential protection against both energy relaxation and pure dephasing, simpler circuits may grant partial protection with currently achievable parameters. Here, we study a fluxonium circuit in which the wave-functions are engineered to minimize their overlap while benefiting from a first-order-insensitive flux sweet spot. Taking advantage of a large superinductance ($L\sim 1~μ\rm{H}$), our circuit incorporates a resonant tunneling mechanism at zero external flux that couples states with the same fluxon parity, thus enabling bifluxon tunneling. The states $|0\rangle$ and $|1\rangle$ are encoded in wave-functions with parities 0 and 1, respectively, ensuring a minimal form of protection against relaxation. Two-tone spectroscopy reveals the energy level structure of the circuit and the presence of $4 π$ quantum-phase slips between different potential wells corresponding to $m=\pm 1$ fluxons, which can be precisely described by a simple fluxonium Hamiltonian or by an effective bifluxon Hamiltonian. Despite suboptimal fabrication, the measured relaxation ($T_1 = 177\pm 3 ~μs$) and dephasing ($T_2^E = 75\pm 5~μ\rm{s}$) times not only demonstrate the relevance of our approach but also opens an alternative direction towards quantum computing using partially-protected fluxonium qubits.

机构、总结、中文摘要均由AI分析而来,可能存在错误,请以论文正文为准。

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