Quantum langevin equation method in non-Markovian dynamics
Quantum langevin equation method in non-Markovian dynamics
批准号:
17F17821
负责人:
NORI FRANCO
金额:
$1.41万
依托单位国家:
日本
项目类别:
Grant-in-Aid for JSPS Fellows
财政年份:
2017
资助国家:
日本
项目状态:
已结题
起止时间:
2017-11-10 至 2020-03-31
中文摘要
FY2019主要研究在相干伊辛机中产生强量子特性态的可能性。该装置可以用量子退火方法模拟多体系统。然而,这些器件的输出状态通常是经典的,并且在演化过程中状态中不存在纠缠。这一限制阻碍了对一般量子信息问题的应用。为了解决这一缺点,我们研究了在这些机器中产生具有强量子特性的状态的方法。我们选择纠缠猫状态作为目标状态有三个原因。首先,这种状态具有很强的量子特性,因为其中既有纠缠态又有相干叠加态。其次,伊辛机的稳态可以是精细腔限制下的cat态,这样更便于基于这些态产生纠缠。第三,由于纠缠态的宏观特性,很容易检测到纠缠态的相干性和纠缠性。我们目前的研究已经明确了猫态的生成,现在的重点是向纠缠猫态的转换。在产生纠缠猫态之前,需要高质量的猫态。因此,我们研究了存在耗散时产生cat态的条件。我们的研究是基于最优的猫态参数制度,试图找到一种有效的方法来实现纠缠猫态。
英文摘要
In FY2019, I mainly studied the possibility of generating states with strong quantum properties in coherent Ising machine.Such devices can simulate many-body systems with quantum annealing method. However, the output states of such devices are usually classical, and there is no entanglement in the states during evolution. This limitation prevents the application to general quantum information problems. To solve this disadvantage, we study the way to generate states with strong quantum properties in these machines.We chose the entangled cat state as the target state based on three reasons. First, this state has strong quantum properties because there are both entanglement and coherent superposition in it. Second, the steady state of Ising machine can be a cat states in fine cavity limit, so that it will be more convenient to generate entanglement base on these states. Third, the detection of coherence and entanglement in an entangled cat state is easy due to its macroscopic property.Our current research has made the cat state generation clear, and now is focused on the conversion to the entangled cat state. Before generating entangled cat states, high quality cat states are necessary. Therefore, we studied the condition for cat state generating when dissipation exists. Based on the optimal parameter regimes for cat states, our research is trying to find an efficient way to achieving entangled cat states.
期刊论文(0)
专著(0)
科研奖励(0)
会议论文
Protection of Logical Qubits via Optimal State Transfers
通过最佳状态转移保护逻辑量子位
DOI:
10.1103/physrevapplied.11.044023
发表时间:
2018-06
期刊:
Physical Review Applied
影响因子:
4.6
作者:
[Zhang Jiang, Zhou Zheng-Yang, Wu Lian-Ao, You J. Q.]
通讯作者:
You J. Q.
Topological nanophotonic metamaterials for robust integrated devices
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批准号:23KF0085
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项目类别:Grant-in-Aid for JSPS Fellows
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资助金额:$0.64万
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财政年份:2023
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依托单位:
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依托单位:
Thermodynamics of non-Markovian open quantum systems
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批准号:23KF0293
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资助金额:$1.28万
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财政年份:2023
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负责人:NORI FRANCO
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Novel photon blockade effects with exceptional points
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批准号:22KF0404
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项目类别:Grant-in-Aid for JSPS Fellows
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资助金额:$1.47万
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财政年份:2023
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Accelerated quantum control methods
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财政年份:2019
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依托单位:
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批准号:19F19326
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财政年份:2019
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财政年份:2018
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依托单位:
New regimes of quantum optics in giant artificial atoms and hybrid systems
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资助金额:$0.38万
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财政年份:2017
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负责人:NORI FRANCO
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依托单位:
Time evolution of topological magneto-optics and superconducting qubits
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批准号:16F16027
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资助金额:$1.41万
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财政年份:2016
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ハイブリッドシステムにおける量子光学の新体制に関する研究
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财政年份:2015
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依托单位:
Quantum physics of superconducting hybrid systems
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批准号:15H02118
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项目类别:Grant-in-Aid for Scientific Research (A)
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资助金额:$27.37万
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ナノ細線中におけるマヨラナ粒子とそのデバイス応用
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批准号:22224007
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项目类别:Grant-in-Aid for Scientific Research (S)
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依托单位: