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Quantifying magic via quantum(α, β) Jensen-Shannon divergence

发布时间:2026年07月24日 11:25 浏览量:

报告题目:Quantifying magic via quantum(α, β) Jensen-Shannon divergence

人:王林茂 在读硕士研究生南昌大学

报告时间:202684星期二上午1020-1100

报告地点:数学科学学院115(大报告厅)  

校内联系人: 朱传喜 教授   联系方式84708351-8420


报告摘要:Magic states play an important role in fault-tolerant quantum computation, and so the quantification of magic for quantum states is of great significance. In this talk, we propose two new magic quantifiers by introducing two versions of quantum (α,β) Jensen-Shannon divergence based on the quantum (α,β) entropy and the quantum (α,β)-relative entropy, respectively. We derive many desirable properties for our magic quantifiers, and find that they are efficiently computable in low-dimensional Hilbert spaces. We also show that the initial nonstabilizerness in the input state can boost the magic generating power for our magic quantifiers with appropriate parameter ranges for a certain class of quantum gates. Our magic quantifiers may provide new tools for addressing some specific problems in magic resource theory.


报告人简介:王林茂,南昌大学数学与计算机学院在读硕士研究生(20269月转博),导师为吴照奇教授。目前已在Communications in Theoretical Physics发表SCI论文1篇。


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