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  Topological Order in the Spectral Riemann Surfaces of Non-Hermitian Systems

Montag, A., Felski, A., & Kunst, F. K. (2024). Topological Order in the Spectral Riemann Surfaces of Non-Hermitian Systems. arXiv 2410.18616.

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 Creators:
Montag, Anton1, 2, Author           
Felski, Alexander1, Author           
Kunst, Flore K.1, 2, Author           
Affiliations:
1Kunst Research Group, Research Groups, Max Planck Institute for the Science of Light, Max Planck Society, ou_3610881              
2Friedrich-Alexander-Universität Erlangen-Nürnberg, External Organizations, DE, ou_3487833              

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Free keywords: Quantum Physics, quant-ph, Condensed Matter, Mesoscale and Nanoscale Physics, cond-mat.mes-hall, Physics, Optics, physics.optics
 Abstract: We show topologically ordered states in the complex-valued spectra of non-Hermitian systems. These arise when the distinctive exceptional points in the energy Riemann surfaces of such models are annihilated after threading them across the boundary of the Brillouin zone. This process results in a non-trivially closed branch cut that can be identified with a Fermi arc. Building on an analogy to Kitaev's toric code, these cut lines form non-contractible loops, which parallel the defect lines of the toric-code ground states. Their presence or absence establishes topological order for fully non-degenerate non-Hermitian systems. Excitations above these ground-state analogs are characterized by the occurrence of additional exceptional points. We illustrate the characteristics of the topologically protected states in a non-Hermitian two-band model and provide an outlook toward experimental realizations in metasurfaces and single-photon interferometry.

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Language(s): eng - English
 Dates: 2024-10-24
 Publication Status: Published online
 Pages: 6 pages, 3 figures
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 Rev. Type: -
 Identifiers: arXiv: 2410.18616
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Title: arXiv 2410.18616
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