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博士生导师

姓名:尚江伟
所在学科:物理学
职称:副研究员,博导
联系电话:+86-10-68914027
E-mail:jiangwei.shangATbit.edu.cn
通信地址:北京市海淀区中关村南大街5号,新葡萄京娱乐场8455,中教710

个人简历

2010.07 - 2014.02  新加坡国立大学量子技术中心,博士;导师:Prof. Berthold-Georg Englert

2008.08 - 2008.12  美国加州大学圣塔芭芭拉分校,交流访问

2006.08 - 2010.06  新加坡国立大学,理学学士(一等荣誉学位)

工作经历

2018.01 - 至今       新葡萄京娱乐场8455,副研究员、博导

2016.11 - 2017.12  德国锡根大学,博士后研究员;合作导师:Prof. Dr. Otfried Gühne

2014.02 - 2016.10  新加坡国立大学量子技术中心,博士后研究员;合作导师:Prof. Berthold-Georg Englert

科研方向

量子信息和量子计算,主要包括量子层析、量子验证、量子测量、量子纠缠的判定和度量、非局域关联、算法的研究等。欢迎对量子信息领域感兴趣的本科生和研究生加入,欢迎国内外同行访问合作!

Annoucements:

1. Special Issue on Quantum Tomography in Int. J. Quantum Inf., Oct 2019 - Sept 2020     Guest Editors: Jiangwei Shang and Yong Siah Teo     https://www.worldscientific.com/worldscinet/ijqi

2. Mini-Workshop on Quantum Verification (MWQV) 量子验证小型研讨会,复旦大学,上海,16 Aug - 18 Aug 2019    Organizers: 朱黄俊(复旦大学)& 尚江伟(新葡萄京娱乐场8455)    http://www.physics.fudan.edu.cn/tps/outreach/mwqv/

3. International Workshop on Quantum Tomography (IWQT) 量子层析国际研讨会,复旦大学,上海,30 Jul - 03 Aug 2018     Organizers: 朱黄俊(复旦大学)& 尚江伟(新葡萄京娱乐场8455)    http://iwqt.datahub.top

学术成就

Google Scholar: http://scholar.google.com/citations?user=Kz2lQEQAAAAJ&hl=nl

近期代表性论文:

[1] Y.-C. Liu, J. Shang*, R. Han, and X. Zhang, “Universally optimal verification of entangled states with non-demolition measurements,” arXiv:2005.01106.

[2] Y.-C. Liu, J. Shang*, X.-D. Yu, and X. Zhang, “Efficient verification of quantum processes,” Phys. Rev. A 101, 042315 (2020).

[3] J.-F. Tang, Z. Hou, J. Shang*, H. Zhu, G.-Y. Xiang, C.-F. Li, and G.-C. Guo, “Experimental optimal orienteering via parallel and antiparallel spins,” Phys. Rev. Lett. 124, 060502 (2020).

[4] X.-D. Yu, J. Shang*, and O. Gühne, “Optimal verification of general bipartite pure states,” npj Quantum Inf. 5, 112 (2019).

[5] Y.-C. Liu, X.-D. Yu, J. Shang*, H. Zhu, and X. Zhang, “Efficient verification of Dicke states,” Phys. Rev. Applied 12, 044020 (2019).

[6] J. Y. Sim, J. Shang*, H. K. Ng, and B.-G. Englert, “Proper error bars for self-calibrating quantum tomography,” Phys. Rev. A 100, 022333 (2019). [7] R. Uola, T. Kraft, J. Shang, X.-D. Yu, and O. Gühne, “Quantifying quantum resources with conic programming,” Phys. Rev. Lett. 122, 130404 (2019).

[8] G. Sentís, J. N. Greiner, J. Shang*, J. Siewert, and M. Kleinmann, “Bound entangled states fit for robust experimental verification,” Quantum 2, 113 (2018).

[9] J. Shang, A. Asadian, H. Zhu, and O. Gühne, “Enhanced entanglement criterion via symmetric informationally complete measurements,” Phys. Rev. A 98, 022309 (2018). (Editors' Suggestion)

[10] J. Shang and O. Gühne, “Convex optimization over classes of multiparticle entanglement,” Phys. Rev. Lett. 120, 050506 (2018).

[11] Z. Hou, J.-F. Tang, J. Shang, H. Zhu, J. Li, Y. Yuan, K.-D. Wu, G.-Y. Xiang, C.-F. Li, and G.-C. Guo, “Deterministic realization of  collective measurements via photonic quantum walks,” Nature Commun. 9, 1414 (2018).

[12] J. Shang, Z. Zhang, and H. K. Ng, “Superfast maximum-likelihood reconstruction for quantum tomography,” Phys. Rev. A 95, 062336 (2017).

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