Experimental witness of quantum jump induced high-order Liouvillian exceptional points

The exceptional point has presented considerably interesting and counterintuitive phenomena associated with nonreciprocity, precision measurement, and topological dynamics. The Liouvillian exceptional point (LEP), involving the interplay of energy loss and decoherence inherently relevant to quantum jumps, has recently drawn much attention due to capability to fully capture quantum system dynamics and naturally facilitate non-Hermitian quantum investigations. It was also predicted that quantum jumps could give rise to third-order LEPs in two-level quantum systems for its high dimensional Liouvillian superoperator, which, however, has never been experimentally confirmed until now. Here we report the observation of the third-order LEPs emerging from quantum jumps in an ultracold two-level trapped-ion system. Moreover, by combining decay with dephasing processes, we present the experimental exploration of LEPs involving combinatorial effect of decay and dephasing. In particular, due to non-commutativity between the Lindblad superoperators governing LEPs for decay and dephasing, we witness the movement of LEPs driven by the competition between decay and dephasing occurring in an open quantum system. This unique feature of non-Hermitian quantum systems paves a new avenue for modifying nonreciprocity, enhancing precision measurement, and manipulating topological dynamics by tuning the LEPs.

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Publication Details

Journal
Nature Communications
Published
2026-01-22
DOI
https://doi.org/10.1038/s41467-026-68705-9
Primary Topic
Quantum Mechanics and Non-Hermitian Physics
Type
article
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article

Experimental witness of quantum jump induced high-order Liouvillian exceptional points

Tai-Hao Cui, Yunxia Dong, Xiaoming Cai, S.-Q. Dai et al.
Nature Communications
Quantum Mechanics and Non-Hermitian Physics
article

Experimental witness of quantum jump induced high-order Liouvillian exceptional points

Tai-Hao Cui, Yunxia Dong, Xiaoming Cai, S.-Q. Dai, Mang Feng, Jian‐Qi Zhang, Z. H. Wu, Hui Jing, Quan Yuan, Liang Chen, Ji Li, Ya-Qi Wei, Jia-Wei Wang, Pei-Dong Li
article en

Abstract

The exceptional point has presented considerably interesting and counterintuitive phenomena associated with nonreciprocity, precision measurement, and topological dynamics. The Liouvillian exceptional point (LEP), involving the interplay of energy loss and decoherence inherently relevant to quantum jumps, has recently drawn much attention due to capability to fully capture quantum system dynamics and naturally facilitate non-Hermitian quantum investigations. It was also predicted that quantum jumps could give rise to third-order LEPs in two-level quantum systems for its high dimensional Liouvillian superoperator, which, however, has never been experimentally confirmed until now. Here we report the observation of the third-order LEPs emerging from quantum jumps in an ultracold two-level trapped-ion system. Moreover, by combining decay with dephasing processes, we present the experimental exploration of LEPs involving combinatorial effect of decay and dephasing. In particular, due to non-commutativity between the Lindblad superoperators governing LEPs for decay and dephasing, we witness the movement of LEPs driven by the competition between decay and dephasing occurring in an open quantum system. This unique feature of non-Hermitian quantum systems paves a new avenue for modifying nonreciprocity, enhancing precision measurement, and manipulating topological dynamics by tuning the LEPs.

Nature CommunicationsVol. 17(1)
Zhejiang Normal University (CN), National University of Defense Technology (CN), Hunan Normal University (CN), Chinese Academy of Sciences (CN), Wuhan Institute of Physics and Mathematics (CN), Ministry of Education (IR), Guangzhou Building Materials Institute (CN), Guangdong Institute of Intelligent Manufacturing (CN), University of Chinese Academy of Sciences (CN), South China University of Technology (CN), Guangzhou Medical University (CN)
Openalex Percentile: Top 78%
Quantum Mechanics and Non-Hermitian Physics
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