Nengkun Yu

最新发表

(2020). Projection-based runtime assertions for testing and debugging Quantum programs. Proc. ACM Program. Lang..

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(2020). Strassen's theorem for quantum couplings. Theoretical Computer Science.

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(2019). An applied quantum Hoare logic. Proceedings of the 40th ACM SIGPLAN Conference on Programming Language Design and Implementation.

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(2018). Quantum Coupling and Strassen Theorem.

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(2017). Joint product numerical range and geometry of reduced density matrices. Science China Physics, Mechanics & Astronomy.

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(2017). Quantum State Tomography via Reduced Density Matrices. Phys. Rev. Lett..

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(2016). Physical origins of ruled surfaces on the reduced density matrices geometry. Science China Physics, Mechanics & Astronomy.

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(2016). Entanglement depth for symmetric states. Phys. Rev. A.

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(2016). Quantum state and process tomography via adaptive measurements. Science China Physics, Mechanics & Astronomy.

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(2016). Tomography is Necessary for Universal Entanglement Detection with Single-Copy Observables. Phys. Rev. Lett..

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(2016). Quantum capacities for entanglement networks. 2016 IEEE International Symposium on Information Theory (ISIT).

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(2016). Sample-optimal tomography of quantum states. Proceedings of the Forty-Eighth Annual ACM Symposium on Theory of Computing.

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(2015). Discontinuity of maximum entropy inference and quantum phase transitions. New Journal of Physics.

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(2013). Model checking quantum Markov chains. Journal of Computer and System Sciences.

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(2013). Quantum Information-Flow Security: Noninterference and Access Control. 2013 IEEE 26th Computer Security Foundations Symposium.

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(2013). Reachability Analysis of Recursive Quantum Markov Chains. Mathematical Foundations of Computer Science 2013.

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(2013). Reachability Probabilities of Quantum Markov Chains. CONCUR 2013 – Concurrency Theory.

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(2013). Verification of quantum programs. Science of Computer Programming.

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(2012). Quantum programming: From theories to implementations. Chinese Science Bulletin.

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(2011). Any 2⊗n subspace is locally distinguishable. Physical Review A.

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(2010). Optimal simulation of a perfect entangler. Phys. Rev. A.

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