Topology detection in cavity QED

  • We explore the physics of topological lattice models immersed in c-QED architectures for arbitrary coupling strength with the photon field. We propose the use of the cavity transmission as a topological marker and study its behaviour. For this, we develop an approach combining the input–output formalism with a Mean-Field plus fluctuations description of the setup. We illustrate our results with the specific case of a fermionic Su–Schrieffer–Heeger (SSH) chain coupled to a single-mode cavity. Our findings confirm that the cavity can indeed act as a quantum sensor for topological phases, where the initial state preparation plays a crucial role. Additionally, we discuss the persistence of topological features when the coupling strength increases, in terms of an effective Hamiltonian, and calculate the entanglement entropy. Our approach can be applied to other fermionic systems, opening a route to the characterization of their topological properties in terms of experimental observables.

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Metadaten
Author:Beatriz Pérez-GonzálezORCiDGND, Álvaro Gómez-León, Gloria Platero
URN:urn:nbn:de:bvb:384-opus4-1173144
Frontdoor URLhttps://opus.bibliothek.uni-augsburg.de/opus4/117314
ISSN:1463-9076OPAC
ISSN:1463-9084OPAC
Parent Title (English):Physical Chemistry Chemical Physics
Publisher:Royal Society of Chemistry (RSC)
Place of publication:London
Type:Article
Language:English
Year of first Publication:2022
Publishing Institution:Universität Augsburg
Release Date:2024/12/05
Volume:24
Issue:26
First Page:15860
Last Page:15870
DOI:https://doi.org/10.1039/d2cp01806c
Institutes:Mathematisch-Naturwissenschaftlich-Technische Fakultät
Mathematisch-Naturwissenschaftlich-Technische Fakultät / Institut für Physik
Mathematisch-Naturwissenschaftlich-Technische Fakultät / Institut für Physik / Professur für Quantencomputing und Quantengeräte
Dewey Decimal Classification:5 Naturwissenschaften und Mathematik / 53 Physik / 530 Physik
Licence (German):CC-BY 3.0: Creative Commons - Namensnennung (mit Print on Demand)