{ "id": "2111.02263", "version": "v1", "published": "2021-11-03T14:58:13.000Z", "updated": "2021-11-03T14:58:13.000Z", "title": "Non-Hermitian physics without gain or loss: the skin effect of reflected waves", "authors": [ "S. Franca", "V. Könye", "F. Hassler", "J. van den Brink", "I. C. Fulga" ], "comment": "9 pages, 5 figures", "journal": "Phys. Rev. Lett. 129, 086601 (2022)", "doi": "10.1103/PhysRevLett.129.086601", "categories": [ "cond-mat.mes-hall", "quant-ph" ], "abstract": "Physically, one tends to think of non-Hermitian systems in terms of gain and loss: the decay or amplification of a mode is given by the imaginary part of its energy. Here, we introduce an alternative avenue to the realm of non-Hermitian physics, which involves neither gain nor loss. Instead, complex eigenvalues emerge from the amplitudes and phase-differences of waves backscattered from the boundary of insulators. We show that for any strong topological insulator in a Wigner-Dyson class, the reflected waves are characterized by a reflection matrix exhibiting the non-Hermitian skin effect. This leads to an unconventional Goos-H\\\"{a}nchen effect: due to non-Hermitian topology, waves undergo a lateral shift upon reflection, even at normal incidence. Going beyond systems with gain and loss vastly expands the set of experimental platforms that can access non-Hermitian physics and show signatures associated to non-Hermitian topology.", "revisions": [ { "version": "v1", "updated": "2021-11-03T14:58:13.000Z" } ], "analyses": { "keywords": [ "reflected waves", "non-hermitian topology", "access non-hermitian physics", "non-hermitian skin effect", "complex eigenvalues emerge" ], "tags": [ "journal article" ], "publication": { "publisher": "APS", "journal": "Phys. Rev. Lett." }, "note": { "typesetting": "TeX", "pages": 9, "language": "en", "license": "arXiv", "status": "editable" } } }