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Coherence Power of Quantum Processes

Coherence Power of Quantum Processes
量子过程的相干力
批准号:
1819189
负责人:
Paolo Zanardi
金额:
$30.0万
依托单位国家:
美国
项目类别:
Standard Grant
财政年份:
2018
资助国家:
美国
项目状态:
已结题
起止时间:
2018-09-01 至 2022-08-31

项目摘要

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中文摘要
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英文摘要
Quantum systems can exist simultaneously in different physical states. This fundamental property of nature, known as quantum coherence, or superposition, is widely believed to represent an essential ingredient in a variety of fields ranging from quantum information processing and quantum metrology to quantum biology. This project aims to develop a powerful and general scientific framework to assess and control the coherence generating power of quantum processes, both natural and artificial. This is important because the ability to efficiently generate quantum coherence lies at the very heart of all quantum technologies, and underpins their potential for huge societal impact based on unprecedented computational and communication power. This project thus aims to promote the progress of fundamental science, and it will help to foster the development of potentially disruptive quantum technological applications.This team will introduce mathematical measures to quantify the coherence generating power of various quantum mechanical operations associated with physical processes. The mathematical approach is based on probabilistic tools and completely positive maps. Rigorous results that are amenable to direct experimental tests will be derived. This approach introduces a formulation in terms of elegant geometrical structures, both global and local. This team will also extend this conceptual and mathematical framework in several directions including studies of open quantum systems and quantum algorithms. This team will also explore the connection of quantum coherence with some fundamental and fascinating problems in modern condensed matter physics e.g., many-body localization.This award reflects NSF's statutory mission and has been deemed worthy of support through evaluation using the Foundation's intellectual merit and broader impacts review criteria.
期刊论文(10)
专著(0)
科研奖励(0)
会议论文
DOI: 10.22331/q-2022-06-27-746
发表时间: 2021-11
期刊: Quantum
影响因子: 6.4
作者: [N. Anand;P. Zanardi]
通讯作者: N. Anand;P. Zanardi
DOI: 10.1103/physreva.103.062214
发表时间: 2020-12
期刊:
影响因子: --
作者: [P. Zanardi;Namit Anand]
通讯作者: P. Zanardi;Namit Anand
DOI: 10.1103/physrevb.100.224204
发表时间: 2019-06
期刊: Physical Review B
影响因子: 3.7
作者: [Georgios Styliaris;Namit Anand;L. Venuti;P. Zanardi]
通讯作者: Georgios Styliaris;Namit Anand;L. Venuti;P. Zanardi
DOI: 10.1103/physrevresearch.3.023214
发表时间: 2021-06-17
期刊: PHYSICAL REVIEW RESEARCH
影响因子: 4.2
作者: [Anand, Namit, Styliaris, Georgios, Zanardi, Paolo]
通讯作者: Zanardi, Paolo
8
    Operational Quantum Mereology: an Information Scrambling Approach
    • 批准号:
      2310227
    • 项目类别:
      Standard Grant
    • 资助金额:
      $40.0万
    • 财政年份:
      2023
    • 负责人:
      Paolo Zanardi
    • 依托单位:
    Differential Geometric Methods for Quantum Information Processing
    • 批准号:
      0969969
    • 项目类别:
      Continuing Grant
    • 资助金额:
      $50.43万
    • 财政年份:
      2010
    • 负责人:
      Paolo Zanardi
    • 依托单位:
    Information Geometry of Quantum Phase Transitions
    • 批准号:
      0804914
    • 项目类别:
      Continuing Grant
    • 资助金额:
      $39.0万
    • 财政年份:
      2008
    • 负责人:
      Paolo Zanardi
    • 依托单位:
    Geometric quantum information processing in open systems
    • 批准号:
      0803304
    • 项目类别:
      Continuing Grant
    • 资助金额:
      $15.0万
    • 财政年份:
      2008
    • 负责人:
      Paolo Zanardi
    • 依托单位:
    国内基金
    海外基金
    基于切平面受限Power图的快速重新网格化方法
    • 批准号:
      62372152
    • 项目类别:
      面上项目
    • 资助金额:
      50万元
    • 批准年份:
      2023
    • 负责人:
      郑利平
    • 依托单位:
    多约束Power图快速计算算法研究
    • 批准号:
      61972128
    • 项目类别:
      面上项目
    • 资助金额:
      58.0万元
    • 批准年份:
      2019
    • 负责人:
      郑利平
    • 依托单位:
    网格曲面上质心Power图的快速计算及应用
    • 批准号:
      61772016
    • 项目类别:
      面上项目
    • 资助金额:
      46.0万元
    • 批准年份:
      2017
    • 负责人:
      辛士庆
    • 依托单位:
    离散最优传输问题,闵可夫斯基问题和蒙奇-安培方程中的变分原理和Power图
    • 批准号:
      11371220
    • 项目类别:
      面上项目
    • 资助金额:
      50.0万元
    • 批准年份:
      2013
    • 负责人:
      史作强
    • 依托单位: