Hu Bolun, Zhang Zhiwang, Liu Yimin, Liao Danwei, Zhu Yuanzhou, Zhang Haixiao, Cheng Ying, Liu Xiaojun, Christensen Johan
Department of Physics, MOE Key Laboratory of Modern Acoustics, Collaborative Innovation Center of Advanced Microstructures, Jiangsu Physical Science Research Center, Nanjing University, Nanjing, 210093, China.
School of Science, Jiangsu Provincial Research Center of Light Industrial Optoelectronic Engineering and Technology, Jiangnan University, Wuxi, 214122, China.
Adv Mater. 2024 Dec;36(50):e2406567. doi: 10.1002/adma.202406567. Epub 2024 Nov 6.
Higher-order topological insulators are a newly unveiled category of topological materials, distinguished by their exceptional characteristics absent in conventional topological insulators, e.g., 1D hinge states, or zero-dimensional corner states, for instance. Adding attenuating or amplifying components manifest even richer and more intricate non-Hermitian topological properties. While losses, for the most part, come for free, decorating topological systems with the gain counterpart poses significant challenges. Here, a non-Hermitian second-order topological insulator (SOTI) is constructed for a sonic demonstration, by bestowing a cavity-based lattice both with electro-thermoacoustic gain and loss. The inner cavity walls are decorated with electrically biased carbon nanotube films to be able to manipulate spatially and in strength, a non-Hermitian response at will. These measurements demonstrate that this flexibility allows us to design highly unconventional interface and corner confining topologies by decisively engineering gain and loss textures within the unit cell. It is foreseen that the advances may enable new avenues for energy harvesting and fundamental understanding in condensed matter and classical topological physics.
高阶拓扑绝缘体是一类新发现的拓扑材料,其独特特性有别于传统拓扑绝缘体,例如存在一维铰链态或零维角态。添加衰减或放大组件会展现出更为丰富和复杂的非厄米拓扑性质。虽然损耗在很大程度上是自然存在的,但在拓扑系统中引入增益组件却面临重大挑战。在此,通过赋予基于腔体的晶格电 - 热声增益和损耗,构建了一种用于声学演示的非厄米二阶拓扑绝缘体(SOTI)。内腔壁装饰有带电偏置的碳纳米管薄膜,以便能够在空间上和强度上随意操控非厄米响应。这些测量结果表明,这种灵活性使我们能够通过在晶胞内果断设计增益和损耗纹理来设计高度非传统的界面和角限制拓扑结构。可以预见,这些进展可能为凝聚态物质和经典拓扑物理学中的能量收集及基础理解开辟新途径。