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Limits of topological protection under local periodic driving

机译:局部周期性驱动下的拓扑保护限制

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摘要

The bulk-edge correspondence guarantees that the interface between two topologically distinct insulators supports at least one topological edge state that is robust against static perturbations.Here,we address the question of how dynamic perturbations of the interface affect the robustness of edge states.We illuminate the limits of topological protection for Floquet systems in the special case of a static bulk.We use two independent dynamic quantum simulators based on coupled plasmonic and dielectric photonic waveguides to implement the topological SuSchriefer-Heeger model with convenient control of the full space-and time-dependence of the Hamiltonian.Local time-periodic driving of the interface does not change the topological character of the system but nonetheless leads to dramatic changes of the edge state,which becomes rapidly depopulated in a certain frequency window.A theoretical Floquet analysis shows that the coupling of Floquet replicas to the bulk bands is responsible for this effect.Additionally,we determine the depopulation rate of the edge state and compare it to numerical simulations.
机译:体边缘对应关系确保两个拓扑不同的绝缘体之间的界面至少支持一个对静态扰动具有鲁棒性的拓扑边缘状态。在此,我们解决了界面的动态扰动如何影响边缘态的鲁棒性的问题。我们在静态体积的特殊情况下限制了Floquet系统的拓扑保护极限。我们使用两个基于耦合的等离激元和介电光子波导的独立动态量子模拟器来实现拓扑SuSchriefer-Heeger模型,并方便地控制整个空间和时间依赖于哈密顿量。界面的局部时间周期驱动不会改变系统的拓扑特征,但会导致边缘状态发生剧烈变化,并在一定的频率范围内迅速消失。理论Floquet分析表明: Floquet复制品与散装乐队的耦合是造成这种情况的原因。另外,我们确定边缘状态的人口减少率,并将其与数值模拟进行比较。

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  • 来源
    《光:科学与应用(英文版)》 |2019年第4期|546-557|共12页
  • 作者单位

    Physikalisches Institut, Universit(a)t Bonn, 53115 Bonn, Germany;

    physics Department and Research Center OPTIMAS, TU Kaiserslautern, 67663 Kaiserslautern, Germany;

    physics Department and Research Center OPTIMAS, TU Kaiserslautern, 67663 Kaiserslautern, Germany;

    physics Department and Research Center OPTIMAS, TU Kaiserslautern, 67663 Kaiserslautern, Germany;

    Graduate School Materials Science in Mainz, 67663 Kaiserslautern, Germany;

    physics Department and Research Center OPTIMAS, TU Kaiserslautern, 67663 Kaiserslautern, Germany;

    physics Department and Research Center OPTIMAS, TU Kaiserslautern, 67663 Kaiserslautern, Germany;

    Physikalisches Institut, Universit(a)t Bonn, 53115 Bonn, Germany;

    physics Department and Research Center OPTIMAS, TU Kaiserslautern, 67663 Kaiserslautern, Germany;

    Fraunhofer Institute for Industrial Mathematics ITWM, 67663 Kaiserslautern, Germany;

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  • 入库时间 2024-01-27 14:04:30
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