物理
量子算法
量子计量学
量子过程
量子操作
量子不和谐
量子
数学
量子纠错
量子信息
量子纠缠
开放量子系统
统计物理学
费希尔信息
量子力学
理论物理学
密度矩阵
量子动力学
统计
出处
期刊:Physical review
[American Physical Society]
日期:2018-04-12
卷期号:97 (4)
被引量:92
标识
DOI:10.1103/physreva.97.042322
摘要
Quantum Fisher information matrix (QFIM) is a cornerstone of modern quantum\nmetrology and quantum information geometry. Apart from optimal estimation, it\nfinds applications in description of quantum speed limits, quantum criticality,\nquantum phase transitions, coherence, entanglement, and irreversibility. We\nderive a surprisingly simple formula for this quantity, which, unlike\npreviously known general expression, does not require diagonalization of the\ndensity matrix, and is provably at least as efficient. With a minor\nmodification, this formula can be used to compute QFIM for any\nfinite-dimensional density matrix. Because of its simplicity, it could also\nshed more light on the quantum information geometry in general.\n
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