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基于完备基动力学的非线性例外点观测

Observation of Nonlinear Exceptional Points with a Complete Basis in Dynamics.

作者信息

Bai Kai, Liu Tian-Rui, Fang Liang, Li Jia-Zheng, Lin Chen, Wan Duanduan, Xiao Meng

机构信息

Key Laboratory of Artificial Micro- and Nano-structures of Ministry of Education and School of Physics and Technology, Wuhan University, Wuhan 430072, China.

Wuhan Institute of Quantum Technology, Wuhan 430206, China.

出版信息

Phys Rev Lett. 2024 Feb 16;132(7):073802. doi: 10.1103/PhysRevLett.132.073802.

Abstract

The exotic physics associated with exceptional points (EPs) is always under the scrutiny of theoretical and experimental science. Recently, considerable effort has been invested in the combination of nonlinearity and non-Hermiticity. The concept of nonlinear EPs (NEPs) has been introduced, which can avoid the loss of completeness of the eigenbasis in dynamics while retaining the key features of linear EPs. Here, we present the first direct experimental demonstration of a NEP based on two non-Hermition coupled circuit resonators combined with a nonlinear saturable gain. At the NEP, the response of the eigenfrequency to perturbations demonstrates a third-order root law and the eigenbasis of the Hamiltonian governing the system dynamics is still complete. Our results bring this counterintuitive aspect of the NEP to light and possibly open new avenues for applications.

摘要

与奇异点(EPs)相关的奇特物理学一直受到理论和实验科学的审视。最近,人们在非线性与非厄米性的结合方面投入了大量精力。非线性奇异点(NEPs)的概念已被引入,它可以在动力学中避免本征基完备性的丧失,同时保留线性奇异点的关键特征。在此,我们展示了基于两个非厄米耦合电路谐振器与非线性饱和增益相结合的非线性奇异点的首次直接实验证明。在非线性奇异点处,本征频率对微扰的响应呈现三阶根定律,并且支配系统动力学的哈密顿量的本征基仍然完备。我们的结果揭示了非线性奇异点这一违反直觉的方面,并可能为应用开辟新途径。

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