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Atomic and Laser Physics
Credit: Jack Hobhouse

Dr Aonan Zhang

Marie Curie Fellow

Research theme

  • Quantum optics & ultra-cold matter

Sub department

  • Atomic and Laser Physics

Research groups

  • Quantum and optical technology
aonan.zhang@physics.ox.ac.uk
Clarendon Laboratory, room 163
  • About
  • Publications

Entirety of Quantum Uncertainty and Its Experimental VerificationSupported by the National Key Research and Development Program of China (Grant No. 2017YFA0303703), the National Natural Science Foundation of China (Grant Nos. 91836303, 61975077, 61490711, 11690032, 11875160, and U1801661), the Natural Science Foundation of Guangdong Province (Grant No. 2017B030308003), the Key R&D Program of Guangdong Province (Grant No. 2018B030326001), the Science, Technology and Innovation Commission of Shenzhen Municipality (Grant Nos. JCYJ20170412152620376, JCYJ20170817105046702, and KYTDPT20181011104202253), the Economy, Trade and Information Commission of Shenzhen Municipality (Grant No. 201901161512), Guangdong Provincial Key Laboratory (Grant No. 2019B121203002), ARC DECRA 180100156 and ARC DP210102449.

Chinese Physics Letters IOP Publishing 38:7 (2021) 070303

Authors:

Jie Xie, Li Zhou, Aonan Zhang, Huichao Xu, Man-Hong Yung, Ping Xu, Nengkun Yu, Lijian Zhang
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Observing Geometry of Quantum States in a Three-Level System.

Physical review letters 125:15 (2020) 150401

Authors:

Jie Xie, Aonan Zhang, Ningping Cao, Huichao Xu, Kaimin Zheng, Yiu-Tung Poon, Nung-Sing Sze, Ping Xu, Bei Zeng, Lijian Zhang

Abstract:

In quantum mechanics, geometry has been demonstrated as a useful tool for inferring nonclassical behaviors and exotic properties of quantum systems. One standard approach to illustrate the geometry of quantum systems is to project the quantum state space onto the Euclidean space via measurements of observables on the system. Despite the great success of this method in studying two-level quantum systems (qubits) with the celebrated Bloch sphere representation, it is still difficult to reveal the geometry of multidimensional quantum systems. Here we report the first experiment measuring the geometry of such projections beyond the qubit. Specifically, we observe the joint numerical ranges of a triple of observables in a three-level photonic system, providing a complete classification of these ranges. We further show that the geometry of different classes reveals ground-state degeneracies of a Hamiltonian as a linear combination of the observables, which is related to quantum phases in the thermodynamic limit. Our results offer a versatile geometric approach for exploring the properties of higher-dimensional quantum systems.
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Quantum verification of NP problems with single photons and linear optics

ArXiv 2008.05453 (2020)

Authors:

Aonan Zhang, Hao Zhan, Junjie Liao, Kaimin Zheng, Tao Jiang, Minghao Mi, Penghui Yao, Lijian Zhang
Details from ArXiV

Neural Networks for Quantum Inverse Problems

ArXiv 2005.0154 (2020)

Authors:

Ningping Cao, Jie Xie, Aonan Zhang, Shi-Yao Hou, Lijian Zhang, Bei Zeng
Details from ArXiV

Experimental Self-Characterization of Quantum Measurements.

Physical review letters 124:4 (2020) 040402

Authors:

Aonan Zhang, Jie Xie, Huichao Xu, Kaimin Zheng, Han Zhang, Yiu-Tung Poon, Vlatko Vedral, Lijian Zhang

Abstract:

The accurate and reliable description of measurement devices is a central problem in both observing uniquely nonclassical behaviors and realizing quantum technologies from powerful computing to precision metrology. To date quantum tomography is the prevalent tool to characterize quantum detectors. However, such a characterization relies on accurately characterized probe states, rendering reliability of the characterization lost in circular argument. Here we report a self-characterization method of quantum measurements based on reconstructing the response range-the entirety of attainable measurement outcomes, eliminating the reliance on known states. We characterize two representative measurements implemented with photonic setups and obtain fidelities above 99.99% with the conventional tomographic reconstructions. This initiates range-based techniques in characterizing quantum systems and foreshadows novel device-independent protocols of quantum information applications.
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