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arXiv 2301.03337cond-mat.mes-hall
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一维弯曲极化激元波导的绝热理论

Adiabatic theory of one-dimensional curved polariton waveguides

Dmitry A. Zezyulin, Ivan A. Shelykh

AI总结:

本文提出了任意形状波导中自旋激子-极化激元绝热传播的通用理论,应用于周期性弯曲波导,揭示了TE-TM相互作用导致的带隙结构可调性,并证明了自旋依赖相互作用可形成稳定带隙孤子。

摘要:

我们构建了一个适用于任意形状波导中自旋激子-极化激元绝热传播的通用理论,该理论考虑了线性偏振中的TE-TM分裂和圆偏振中的塞曼分裂效应。所发展的理论被应用于描述周期性弯曲形状的波导。我们表明,在这种几何结构中,由TE-TM相互作用产生的有效面内磁场的周期性旋转导致了非平凡的带隙结构,该结构可以通过施加外部磁场进一步调节。此外,我们还证明了极化激元之间的自旋依赖相互作用会导致稳定带隙孤子的形成。

英文摘要:

We construct a general theory of adiabatic propagation of spinor exciton-polaritons in waveguides of arbitrary shape, accounting for the effects of TE-TM splitting in linear polarizations and Zeeman splitting in circular polarizations. The developed theory is applied for the description of waveguides of periodically curved shape. We show that in this geometry the periodic rotation of the effective in-plane magnetic field produced by TE-TM interaction results in a nontrivial band-gap structure, which can be additionally tuned by application of an external magnetic field. It is also demonstrated, that spin-dependent interactions between polaritons lead to the formation of stable gap solitons.

机构、总结、中文摘要均由AI分析而来,可能存在错误,请以论文正文为准。

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