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  • Engineering artificial atomic systems of giant electric dipole moment, arXiv:2304.10735


    Baiyi Yu, Yaoming Chu, Ralf Betzholz, Shaoliang Zhang and Jianming Cai

    ​ ​The electric dipole moment (EDM) plays a crucial role in determining the interaction strength of an atom with electric fields, making it paramount to quantum technologies based on coherent atomic control. We propose a scheme for engineering the potential in a Paul trap to realize a two-level quantum system with a giant EDM formed by the motional states of a trapped electron. We show that, under realistic experimental conditions, the EDM can significantly exceed the ones attainable with Rydberg atoms. Furthermore, we show that such artificial atomic dipoles can be efficiently initialized, readout, and coherently controlled, thereby providing a potential platform for quantum technologies such as ultrahigh-sensitivity electric-field sensing.

  • Experimental demonstration of topological bounds in quantum metrology, arXiv:2206.00546


    Min Yu, Xiangbei Li, Yaoming Chu, Bruno Mera, F. Nur Ünal, Pengcheng Yang, Yu Liu, Nathan Goldman, and Jianmi​ng Cai

    ​ Quantum metrology is deeply connected to quantum geometry, through the fundamental notion of quantum Fisher information. Inspired by advances in topological matter, it was recently suggested that the Berry curvature and Chern numbers of band structures can also dictate strict lower bounds on metrological properties, hence establishing a strong connection between topology and quantum applications. In this work, we provide a first experimental verification of such topological bounds, by performing optimal quantum multi-parameter estimation using an NV center in diamond. By emulating the band structure of a Chern insulator, we experimentally evaluate these metrological bounds across a topological phase transition, and find that the metrological potential is strongly enhanced in the topologically non-trivial regime. Furthermore, by optimizing the two-parameter estimation scheme, we achieve the best measurement precision characterized by the Holevo bound. Our work opens the door to metrological applications empowered by topology, with potential implications for quantum many-body systems.

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