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动量空间中光线下拓扑奇点的演化。

Evolution of topological singularities below the light line in momentum space.

作者信息

Jiang Qiao, Du Bowen, Yue Peng, Yu Ying

出版信息

Opt Lett. 2024 Jul 15;49(14):4010-4013. doi: 10.1364/OL.529503.

Abstract

Polarization singularities that exist in momentum space have brought new opportunities in various fields such as enhanced optical nonlinearity, structured laser sources, and light field manipulation. However, previous researches have predominantly focused on the polarization singularities above the light line, because they have no leakage and are referred to bound states in the continuum. Here, by extending the polarization fields to Fourier components of the evanescent field on a dielectric metasurface, polarization singularities of different Fourier orders are discovered below the light line. When continuously changing the geometrical parameters of the metasurface, a Fourier order transition process of the polarization singularity is observed through the bandgap closing at the boundary of the Brillouin zone, which finally leads to the annihilation of two singularities with opposite topological charges below the light line. These findings expand the understanding of polarization singularities in the near-field region and may find applications in light field manipulation and light-matter interaction.

摘要

存在于动量空间中的偏振奇点在增强光学非线性、结构化激光源和光场操纵等各个领域带来了新机遇。然而,以往的研究主要集中在光线之上的偏振奇点,因为它们没有泄漏,被称为连续统中的束缚态。在此,通过将偏振场扩展到介质超表面上倏逝场的傅里叶分量,在光线之下发现了不同傅里叶阶数的偏振奇点。当连续改变超表面的几何参数时,通过布里渊区边界处的带隙关闭观察到偏振奇点的傅里叶阶数转变过程,这最终导致光线之下具有相反拓扑电荷的两个奇点湮灭。这些发现扩展了对近场区域中偏振奇点的理解,并可能在光场操纵和光与物质相互作用中找到应用。

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