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Quantum langevin equation method in non-Markovian dynamics

Research Project

Project/Area Number 17F17821
Research Category

Grant-in-Aid for JSPS Fellows

Allocation TypeSingle-year Grants
Section外国
Research Field Mathematical physics/Fundamental condensed matter physics
Research InstitutionInstitute of Physical and Chemical Research

Principal Investigator

NORI FRANCO  国立研究開発法人理化学研究所, 開拓研究本部, 主任研究員 (50415262)

Co-Investigator(Kenkyū-buntansha) ZHOU ZHENG-YANG  国立研究開発法人理化学研究所, 開拓研究本部, 外国人特別研究員
Project Period (FY) 2017-11-10 – 2020-03-31
Project Status Completed (Fiscal Year 2019)
Budget Amount *help
¥2,200,000 (Direct Cost: ¥2,200,000)
Fiscal Year 2019: ¥500,000 (Direct Cost: ¥500,000)
Fiscal Year 2018: ¥1,100,000 (Direct Cost: ¥1,100,000)
Fiscal Year 2017: ¥600,000 (Direct Cost: ¥600,000)
Keywordsopen quantum systems / bath information / harmonic oscillators / thermal equilibrium / nonlinear coupling / two-level system / wave approximation
Outline of Annual Research Achievements

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.

Research Progress Status

令和元年度が最終年度であるため、記入しない。

Strategy for Future Research Activity

令和元年度が最終年度であるため、記入しない。

Report

(3 results)
  • 2019 Annual Research Report
  • 2018 Annual Research Report
  • 2017 Annual Research Report
  • Research Products

    (2 results)

All 2019

All Journal Article (2 results)

  • [Journal Article] Accessing the bath information in open quantum systems with the stochastic c-number Langevin equation method2019

    • Author(s)
      Zhou Zheng-Yang、Yan Yun-An、Hughes Stephen、You J. Q.、Nori Franco
    • Journal Title

      Physical Review A

      Volume: 100 Issue: 4 Pages: 042112-042112

    • DOI

      10.1103/physreva.100.042112

    • Related Report
      2019 Annual Research Report
  • [Journal Article] Protection of Logical Qubits via Optimal State Transfers2019

    • Author(s)
      Zhang Jiang、Zhou Zheng-Yang、Wu Lian-Ao、You J.Q.
    • Journal Title

      Physical Review Applied

      Volume: 11 Issue: 4 Pages: 044023-044023

    • DOI

      10.1103/physrevapplied.11.044023

    • Related Report
      2019 Annual Research Report

URL: 

Published: 2017-11-13   Modified: 2024-03-26  

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