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Topologically Protected Edge State in Two-Dimensional Su–Schrieffer–Heeger Circuit

机译:二维Su–Schrieffer–Heeger电路中的拓扑保护边缘状态

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摘要

Topological circuits, an exciting field just emerged over the last two years, have become a very accessible platform for realizing and exploring topological physics, with many of their physical phenomena and potential applications as yet to be discovered. In this work, we design and experimentally demonstrate a topologically nontrivial band structure and the associated topologically protected edge states in an RF circuit, which is composed of a collection of grounded capacitors connected by alternating inductors in the x and y directions, in analogy to the Su–Schrieffer–Heeger model. We take full control of the topological invariant (i.e., Zak phase) as well as the gap width of the band structure by simply tuning the circuit parameters. Excellent agreement is found between the experimental and simulation results, both showing obvious nontrivial edge state that is tightly bound to the circuit boundaries with extreme robustness against various types of defects. The demonstration of topological properties in circuits provides a convenient and flexible platform for studying topological materials and the possibility for developing flexible circuits with highly robust circuit performance.
机译:拓扑电路是最近两年才出现的一个令人兴奋的领域,它已经成为实现和探索拓扑物理的非常容易访问的平台,其许多物理现象和潜在应用尚待发现。在这项工作中,我们设计并通过实验证明了RF电路中的拓扑非平常的能带结构和相关的拓扑保护的边缘状态,该电路由一组接地电容器组成,这些接地电容器通过在x和y方向上由交替电感器连接,类似于Su–Schrieffer–Heeger模型。通过简单地调整电路参数,我们可以完全控制拓扑不变性(即Zak相)以及能带结构的间隙宽度。在实验结果和仿真结果之间找到了极好的一致性,两者均显示出明显的非平凡边缘状态,该边缘状态紧密绑定到电路边界,并且对各种类型的缺陷具有极强的鲁棒性。电路拓扑特性的演示为研究拓扑材料提供了方便而灵活的平台,并为开发具有高度鲁棒电路性能的柔性电路提供了可能性。

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