论文标题
受拓扑保护的四维光学奇异性
Topologically protected four-dimensional optical singularities
论文作者
论文摘要
光学奇异性在现代光学器件中起主要作用,并且经常在结构化的光,超分辨率显微镜和全息图中部署。尽管相位奇异性被唯一地定义为未定义相位的位置,但到目前为止所研究的极化奇异性要么是部分的,即定义明确的极化的明亮点,要么在小场扰动中不稳定。我们首次证明了完整的,拓扑保护的极化奇异性。它位于由三个空间维度和波长跨越的4D空间中,并以级联的元图透镜系统的重点创建。雅各布田领域在这种高维奇点的设计中起着关键作用,可以扩展到多维波现象,并为在拓扑光子学和精确传感中的新应用铺平了道路。
Optical singularities play a major role in modern optics and are frequently deployed in structured light, super-resolution microscopy, and holography. While phase singularities are uniquely defined as locations of undefined phase, polarization singularities studied thus far are either partial, i.e., bright points of well-defined polarization, or unstable for small field perturbations. We demonstrate for the first time a complete, topologically protected polarization singularity; it is located in the 4D space spanned by the three spatial dimensions and the wavelength and is created in the focus of a cascaded metasurface-lens system. The field Jacobian plays a key role in the design of such higher-dimensional singularities, which can be extended to multidimensional wave phenomena, and pave the way to novel applications in topological photonics and precision sensing.