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个人简介

大学本科 2005.9-2009.7 鲁东大学 理学学士 数学与应用数学 全日制 硕士研究生 2009.9-2011.7 华南理工大学 应用数学 全日制 博士研究生 2011.9-2014.7 华南理工大学 理学博士 应用数学 全日制

研究领域

量子信息与计算

近期论文

查看导师最新文章 (温馨提示:请注意重名现象,建议点开原文通过作者单位确认)

1. Improved lower and upper bounds for entanglement of formation, Physical Review A: 86, 054301 (2012), Pages: 054301-1-054301-5 (SCI二区, 第一作者). 2.One-way unlocalizable information deficit, J. Phys. A: Math. Theor. 46 (2013) 325303 (6pp) (SCI三区, 第一作者). 3. Lower bound of multipartite concurrence based on subquantum state decomposition Physical Review A: 86, 022307 (2012) (SCI二区, 第一作者). 4. Lower bound of concurrence for qubit systems,Quantum Inf Process (2014) 13:815–823(SCI三区, 第一作者). 5. Lower bounds of concurrence for multipartite states,Additional information on AIP Conf. Proc,(ISTP, 第一作者). 6. Entanglement monogamy relations of qubit systems, Physical Review A: 90, 024304 (2014) (SCI二区, 第一作者). 7. Generalized monogamy relations of concurrence for N-qubit systems, Physical Review A 92, 062345 (2015) (SCI二区, 第一作者) 8. General monogamy relations of quantum entanglement for multiqubit W-class states, Quantum Inf Process (2017) 16:53(SCI三区, 第一作者). 9. Monogamy relations of concurrence for any dimensional quantum systems, Quantum Inf Process (2017) 16:279(SCI三区, 第一作者). 10. A lower bound of concurrence for multipartite quantum systems, Quantum Inf Process (2018) 17:30(SCI三区, 第一作者). 11. Analytical expression of quantum discord for rank-2 two-qubit states, Quantum Information Processing (2018) 17:234 (SCI三区, 第一作者). 12. Monogamy properties of qubit systems, Quantum Information Processing (2019) 18:23(SCI三区, 第一作者). 13. Lower bound on concurrence and distillation for arbitrary-dimensional bipartite quantum states Physical Review A: 84, 062322 (2011) (SCI二区, 第二作者) 14. Lower bound of multipartite concurrence based on sub-partite quantum systems, Quantum Inf Process (2017) 16:288 (SCI三区, 第二作者

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