Browsing by Author "Heinrich, Matthias"

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    Parity-time-symmetric photonic topological insulator
    (Springer Nature, 2024) Fritzsche, Alexander; Biesenthal, Tobias; Maczewsky, Lukas J.; Becker, Karo; Ehrhardt, Max; Heinrich, Matthias; Thomale, Ronny; Joglekar, Yogesh N.; Szameit, Alexander; Physics, School of Science
    Topological insulators are a concept that originally stems from condensed matter physics. As a corollary to their hallmark protected edge transport, the conventional understanding of such systems holds that they are intrinsically closed, that is, that they are assumed to be entirely isolated from the surrounding world. Here, by demonstrating a parity-time-symmetric topological insulator, we show that topological transport exists beyond these constraints. Implemented on a photonic platform, our non-Hermitian topological system harnesses the complex interplay between a discrete coupling protocol and judiciously placed losses and, as such, inherently constitutes an open system. Nevertheless, even though energy conservation is violated, our system exhibits an entirely real eigenvalue spectrum as well as chiral edge transport. Along these lines, this work enables the study of the dynamical properties of topological matter in open systems without the instability arising from complex spectra. Thus, it may inspire the development of compact active devices that harness topological features on-demand.
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    Two-Dimensional Floquet Topological Insulator with PT-Symmetry
    (Optica, 2021-05) Fritzsche, Alexander; Kremer, Mark; Maczewsky, Lukas J.; Joglekar, Yogesh N.; Heinrich, Matthias; Thomale, Ronny; Szameit, Alexander; Physics, School of Science
    We present a theoretical proposal for a two-dimensional PT-symmetric topological insulator (TI) that supports two counter-propagating topologically protected boundary states and discuss ongoing experiments to confirm the theoretical predictions.