Nonlinear Photonic Topological Insulators

非线性光子拓扑绝缘体

• 批准号: 388976608
• 负责人: Professor Dr. Alexander Szameit, Ph.D.
• 金额: --
• 依托单位: Institut für Physik
• 依托单位国家: 德国
• 项目类别: Research Grants
• 财政年份: 2017
• 资助国家: 德国
• 起止时间: 2016-12-31 至 2022-12-31
• 项目状态: 已结题
• 来源: https://gepris.dfg.de/gepris/projekt/388976608?language=en
• 关键词: Nonlinear; Photonic; Topological; Insulators

The aim of this proposal is to promote the understanding of new physical phenomena in disordered photonic topological materials, by using coupled optical waveguide systems. In particular, our theoretical and experimental research will address (1) Studies of topological nonlinear modes; (2) studies of novel lattice structures, in particular Lieb and Kagome geometries; (3) Studies of nonlinear wave dynamics in topological media with PT-symmetric lattice structure. Apart from revealing new and fundamental scientific knowledge, which is based on our sophisticated approach of using a highly controllable optical system (i.e., arrays of evanescently coupled waveguides), our results will have immediate technological significance, as they can be used in tele-communication and photonic data processing. We will take advantage of our superior fabrication technology that allows the individual addressing of numerous physical questions. We will combine the experimental work with theoretical analysis, in order to explain our results thoroughly and optimize device performance.The objectives of the proposed work are: (1) We will demonstrate, for the first time in any physical system, topological nonlinear edge modes and a topological soliton; (2) We will investigate, theoretically and experimentally, the impact of geometry on the formation of linear and nonlinear topological modes; (3) We will analyze the formation of solitons ad nonlinear topological edge modes in PT-symmetric photonic media, in theory and experiment. We will determine the regime of existence of such solitons, determine their stability and dynamical properties.

本研究的目的是利用耦合光波导系统来促进对无序光子拓扑材料中新物理现象的理解。特别是，我们的理论和实验研究将解决（1）拓扑非线性模式的研究;（2）新的晶格结构，特别是Lieb和Kagome几何的研究;（3）PT对称晶格结构的拓扑介质中的非线性波动动力学的研究。除了揭示新的和基础的科学知识，这是基于我们使用高度可控的光学系统（即，阵列的渐逝耦合波导），我们的结果将有直接的技术意义，因为它们可以用于远程通信和光子数据处理。我们将利用我们卓越的上级制造技术，可以单独解决许多物理问题。我们将联合收割机的实验工作与理论分析相结合，以充分解释我们的结果并优化器件性能，我们的目标是：（1）首次在任何物理系统中证明拓扑非线性边缘模和拓扑孤子;（2）我们将从理论和实验上研究几何形状对线性和非线性拓扑模式形成的影响;（3）从理论和实验上分析了PT对称光子介质中孤子和非线性拓扑边缘模的形成。我们将确定这种孤子的存在状态，确定它们的稳定性和动力学性质。