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磁通量子比特态的色散测量动力学:与量子波动力学相关的能级分裂

Dynamics of Dispersive Measurements of Flux-Qubit States: Energy-Level Splitting Connected to Quantum Wave Mechanics.

作者信息

Choi Jeong Ryeol

机构信息

School of Electronic Engineering, Kyonggi University, Yeongtong-gu, Suwon 16227, Gyeonggi-do, Republic of Korea.

出版信息

Nanomaterials (Basel). 2023 Aug 23;13(17):2395. doi: 10.3390/nano13172395.

DOI:10.3390/nano13172395
PMID:37686903
原文链接:https://pmc.ncbi.nlm.nih.gov/articles/PMC10490274/
Abstract

Superconducting flux qubits have many advantages as a storage of quantum information, such as broad range tunability of frequency, small-size fabricability, and high controllability. In the flux qubit-oscillator, qubits are connected to SQUID resonators for the purpose of performing dispersive non-destructive readouts of qubit signals with high fidelity. In this work, we propose a theoretical model for analyzing quantum characteristics of a flux qubit-oscillator on the basis of quantum solutions obtained using a unitary transformation approach. The energy levels of the combined system (qubit + resonator) are analyzed in detail. Equally spaced each energy level of the resonator splits into two parts depending on qubit states. Besides, coupling of the qubit to the resonator brings about an additional modification in the split energy levels. So long as the coupling strength and the tunnel splitting are not zero but finite values, the energy-level splitting of the resonator does not disappear. We conclude that quantum nondemolition dispersive measurements of the qubit states are possible by inducing bifurcation of the resonator states through the coupling.

摘要

超导磁通量子比特作为量子信息的一种存储方式具有诸多优点,比如频率可调范围广、可制造小尺寸器件以及具有高度可控性。在磁通量子比特 - 振荡器中,量子比特连接到超导量子干涉器件(SQUID)谐振器上,以便对量子比特信号进行高保真的色散无损读出。在这项工作中,我们基于使用幺正变换方法得到的量子解,提出了一个用于分析磁通量子比特 - 振荡器量子特性的理论模型。详细分析了组合系统(量子比特 + 谐振器)的能级。谐振器的每个等间距能级根据量子比特状态分裂成两部分。此外,量子比特与谐振器的耦合会使分裂后的能级产生额外的变化。只要耦合强度和隧穿分裂不为零而是有限值,谐振器的能级分裂就不会消失。我们得出结论,通过耦合引起谐振器状态的分岔,可以实现对量子比特状态的量子无损色散测量。

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本文引用的文献

1
Digital Quantum Simulation of the Spin-Boson Model under Markovian Open-System Dynamics.马尔可夫开放系统动力学下自旋玻色子模型的数字量子模拟
Entropy (Basel). 2022 Dec 2;24(12):1766. doi: 10.3390/e24121766.
2
Superconducting Materials and Devices Grown by Focused Ion and Electron Beam Induced Deposition.聚焦离子束和电子束诱导沉积生长的超导材料与器件
Nanomaterials (Basel). 2022 Apr 15;12(8):1367. doi: 10.3390/nano12081367.
3
Efficient and continuous microwave photoconversion in hybrid cavity-semiconductor nanowire double quantum dot diodes.
混合腔-半导体纳米线双量子点二极管中的高效连续微波光转换
Nat Commun. 2021 Aug 26;12(1):5130. doi: 10.1038/s41467-021-25446-1.
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Amplitude nanofriction spectroscopy.振幅纳米摩擦光谱学。
Nanoscale. 2021 Jan 28;13(3):1955-1960. doi: 10.1039/d0nr07925a.
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Demonstrating a Continuous Set of Two-Qubit Gates for Near-Term Quantum Algorithms.展示用于近期量子算法的连续双量子比特门集。
Phys Rev Lett. 2020 Sep 18;125(12):120504. doi: 10.1103/PhysRevLett.125.120504.
6
Theory of Noise-Scaled Stability Bounds and Entanglement Rate Maximization in the Quantum Internet.量子互联网中噪声尺度稳定性边界与纠缠率最大化理论
Sci Rep. 2020 Feb 17;10(1):2745. doi: 10.1038/s41598-020-58200-6.
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Quantum Characteristics of a Nanomechanical Resonator Coupled to a Superconducting LC Resonator in Quantum Computing Systems.量子计算系统中与超导LC谐振器耦合的纳米机械谐振器的量子特性。
Nanomaterials (Basel). 2018 Dec 24;9(1):20. doi: 10.3390/nano9010020.
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Probing the strongly driven spin-boson model in a superconducting quantum circuit.在超导量子电路中探测强驱动的自旋-玻色子模型。
Nat Commun. 2018 Apr 11;9(1):1403. doi: 10.1038/s41467-018-03626-w.
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Degeneracy-Preserving Quantum Nondemolition Measurement of Parity-Type Observables for Cat Qubits.用于猫量子比特的奇偶性类型可观测量的简并保持量子非破坏测量。
Phys Rev Lett. 2017 Aug 11;119(6):060503. doi: 10.1103/PhysRevLett.119.060503. Epub 2017 Aug 9.