中国计量大学太赫兹技术与应用研究所
yangdong
Dong Yang
Email: dyang@cjlu.edu.cn

杨东

中国计量大学 量子信息实验室 研究员


教育经历

1992.9-1996.6  沈阳航空工业学院 工学学士学位
1996.9-2002.7  浙江大学物理系 硕士、博士学位

工作经历

2002.7-2004.7  浙江大学理论物理 博士后
2004.7-2006.7  中国科学技术大学 博士后
2005.3-2005.7  格但斯克大学(波兰)访问学者
2006.7-2006.9  香港中文大学(杨振宁访问学者)
2006.9-2007.4  香港大学物理系 博士后
2009.1-2010.1  德国波茨坦大学 博士后
2013.5–2015.5  巴塞罗那自治大学 博士后
2016.6–2016.7  巴塞罗那自治大学 合作研究
2016.12-2020.12  挪威卑尔根大学 博士后
2007.6~2021.11  中国计量大学
2021.11~  南方科技大学

研究领域

量子信息与量子计算

国家自然科学基金项目

  1. “量子扩展与量子条件在量子信息中的应用” 10805043,2009-2011
  2. “量子信道容量” 11375165,2014-2017
  3. “分布式量子随机” 11875244,2019-2022

主要期刊论文

[1] Dong Yang*, Karol Horodecki, and Andreas Winter, Distributed Private Randomness Distillation, Phys. Rev. Lett. 123, 170501(2019).
[2] A. winter and Dong Yang*, Operational resource theory of coherence, Phys. Rev. Lett. 116, 120404(2016) (ESI高引论文,热点论文
[3] F. Brandao, J. Eisert, M. Horodecki, and D. Yang, Entangled inputs cannot make imperfect quantum channels perfect, Phys. Rev. Lett. 106, 230502 (2011)
[4] Dong Yang and Jens Eisert, Entanglement Combing, Phys. Rev. Lett. 103, 220501( 2009)
[5] Dong Yang, Michal Horodecki, and Z. D. Wang, An Additive and Operational Entanglement Measure: Conditional Entanglement of Mutual Information, Phys. Rev. Lett. 101, 140501(2008)
[6] D. Yang, M. Horodecki, R. Horodecki, and B. Synak-Radtke, Irreversibility for all bound entangled states, Phys. Rev. Lett. 95, 190501 (2005)
[7] A. winter and Dong Yang*, Potential capacities of Quantum channels, IEEE Inform Theory 62(3), 1415-1424(2016)
[8] S. Karumanchi, S. mancini, A. winter, Dong Yang, Quantum channel capacities with passive environment assistance, IEEE Inform Theory 62(4), 1733-1747(2016)
[9] Siddharth Karumanchi, Stefano Mancini, Andreas Winter, Dong Yang, Classical capacities of quantum channels with environment assistance, Problems of Information Transmission 52(3), 214-238 (2016)
[10] Mark M. Wilde; Andreas Winter; Dong Yang, Strong Converse for the Classical Capacity of Entanglement-Breaking and Hadamard Channels via a Sandwiched Renyi Relative Entropy, Communications in Mathematical Physics 331, 593-622(2014) (ESI高引论文)
[11] Dong Yang, et. al., Squashed entanglement for multipartite states and entanglement measures based on the mixed convex roof, IEEE Information Theory 55, 3375-3387(2009)
[12] Y. K. Bai, D. Yang, Z. D. Wang, Multipartite quantum correlation and entanglement in four-qubit pure state, Phys. Rev. A 76, 022336 (2007)
[13] D. Yang, S. Gu, and H. Li, Entanglement in the scattering process by local impurity, J. Phys. A: Math. Theor. 40, 14871-14876(2007)
[14] W. L. Chan, J. P. Cao, D. Yang, and S. J. Gu, Effects of environmental parameters to total, quantum and classical correlations, J Phys. A: Math. Theor. 40, 12143 (2007)
[15] D. Yang, A simple proof of monogamy of entanglement, Phys. Lett. A, 360, 249(2006)
[16] D. Yang and Y-X. Chen, Mixture of multiple copies of maximally entangled states is quasi-pure, Phys. Rev. A 69, 024302 (2004).
[17] Y-X. Chen, J-S. Jin and D. Yang, Distillation of multiple copies of Bell states, Phys. Rev. A 67, 014302 (2003)
[18] Y-X. Chen and D. Yang, Distillable entanglement of multiple copies of Bell states, Phys. Rev. A 66, 014303 (2002).
[19] Y-X. Chen and D. Yang, The relative entanglement of Schmidt correlated states and distillation, QIP, Vol. 1, No 5, 89 (2002).
[20] Y-X. Chen and D. Yang, Optimally conclusive discrimination of nonorthogonal entangled states by local operations and classical communications, Phys. Rev. A 65, 022320 (2002).
[21] Y-X. Chen and D. Yang, Optimal conclusive discrimination of two nonorthogonal pure product multipartite states through local operations and classical communications, Phys. Rev. A 64, 062303 (2001).