| FUNDAMENTAL AREAS OF PHENOMENOLOGY(INCLUDING APPLICATIONS) |
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Dynamic Nonreciprocity with a Kerr Nonlinear Resonator |
| Rui-Kai Pan1, Lei Tang1,2*, Keyu Xia1,3,4*, and Franco Nori5,6 |
1College of Engineering and Applied Sciences, National Laboratory of Solid State Microstructures, and Collaborative Innovation Center of Advanced Microstructures, Nanjing University, Nanjing 210093, China
2College of Physics and Electronic Engineering, Sichuan Normal University, Chengdu 610101, China
3Jiangsu Key Laboratory of Artificial Functional Materials, Nanjing University, Nanjing 210023, China
4Shishan Laboratory, Suzhou Campus of Nanjing University, Suzhou 215000, China
5RIKEN Quantum Computing Center, RIKEN Cluster for Pioneering Research, Wako-shi, Saitama 351-0198, Japan
6Physics Department, The University of Michigan, Ann Arbor, Michigan 48109-1040, USA
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| Cite this article: |
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Rui-Kai Pan, Lei Tang, Keyu Xia et al 2022 Chin. Phys. Lett. 39 124201 |
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Abstract On-chip optical nonreciprocal devices are vital components for integrated photonic systems and scalable quantum information processing. Nonlinear optical isolators and circulators have attracted considerable attention because of their fundamental interest and their important advantages in integrated photonic circuits. However, optical nonreciprocal devices based on Kerr or Kerr-like nonlinearity are subject to dynamical reciprocity when the forward and backward signals coexist simultaneously in a nonlinear system. Here, we theoretically propose a method for realizing on-chip nonlinear isolators and circulators with dynamic nonreciprocity. Dynamic nonreciprocity is achieved via the chiral modulation on the resonance frequency due to coexisting self- and cross-Kerr nonlinearities in an optical ring resonator. This work showing dynamic nonreciprocity with a Kerr nonlinear resonator can be an essential step toward integrated optical isolation.
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Received: 14 October 2022
Express Letter
Published: 17 November 2022
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| PACS: |
42.65.-k
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(Nonlinear optics)
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42.82.-m
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(Integrated optics)
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11.30.Rd
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(Chiral symmetries)
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42.65.Sf
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(Dynamics of nonlinear optical systems; optical instabilities, optical chaos and complexity, and optical spatio-temporal dynamics)
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