Quantum-imaginarity-based quantum speed limit

The quantum speed limit sets a fundamental restriction on the evolution time of quantum systems. We explore the relationship between quantum imaginarity and the quantum speed limit by utilizing measures such as relative entropy, trace distance, and geometric imaginarity. These speed limits define the fundamental constraints on the minimum time necessary for quantum systems to evolve under various dynamical processes. As applications, the dephasing dynamics and dissipative dynamics are analyzed in detail. The quantum speed limit in stochastic-approximate transformations is also investigated. Our quantum speed limits provide lower bounds on how fast a physical system evolves to attain or lose certain imaginarity, with potential applications in efficient quantum computation designs, quantum control, and quantum sensing.

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Publication Details

Journal
Physical review. A/Physical review, A
Published
2025-10-07
DOI
https://doi.org/10.1103/s7kr-8rrn
Citations
1
Primary Topic
Advanced Thermodynamics and Statistical Mechanics
Type
article
Field-Weighted Citation Impact
1.32
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Quantum-imaginarity-based quantum speed limit

Zhong‐Xi Shen, Dong‐Ping Xuan, Zhi‐Xi Wang, Shao-Ming Fei et al.
1 citations
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Advanced Thermodynamics and Statistical Mechanics
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article

Quantum-imaginarity-based quantum speed limit

Zhong‐Xi Shen, Dong‐Ping Xuan, Zhi‐Xi Wang, Shao-Ming Fei, Wen Zhou
article en
1 citations

Abstract

The quantum speed limit sets a fundamental restriction on the evolution time of quantum systems. We explore the relationship between quantum imaginarity and the quantum speed limit by utilizing measures such as relative entropy, trace distance, and geometric imaginarity. These speed limits define the fundamental constraints on the minimum time necessary for quantum systems to evolve under various dynamical processes. As applications, the dephasing dynamics and dissipative dynamics are analyzed in detail. The quantum speed limit in stochastic-approximate transformations is also investigated. Our quantum speed limits provide lower bounds on how fast a physical system evolves to attain or lose certain imaginarity, with potential applications in efficient quantum computation designs, quantum control, and quantum sensing.

Physical review. A/Physical review, AVol. 112(5)
Max Planck Institute for Mathematics in the Sciences (DE), Max Planck Institute for Mathematics (DE), Capital Normal University (CN)
Openalex Percentile: Top 15%
Advanced Thermodynamics and Statistical Mechanics
1.32
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