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Research PaperResearchia:202603.17078[Quantum Computing > Quantum Physics]

Cavity elimination in cavity-QED: a self-consistent input-output approach

Eliott Rambeau

Abstract

Simplifying composite open quantum systems through model reduction is central to enable their analytical and numerical understanding. In this work, we introduce a self-consistent approach to eliminate the cavity degrees of freedom of cavity quantum electrodynamics (CQED) devices in the non-adiabatic regime, where the cavity memory time is comparable with the timescales of the atom dynamics. To do so, we consider a CQED system consisting of a two-level atom coupled to a single-mode cavity, both subsystems interacting with the environment through an arbitrary number of ports, within the input-output formalism. A self-consistency equation is derived for the reduced atom dynamics. This allows retrieving an exact expression for the effective Purcell-enhanced emission rate and, under reasonable approximations, a set of self-consistent dynamical equations and input-output relations for the effective two level atom. The resulting reduced model captures non-Markovian features, characterized through an effective Lindblad equation exhibiting two decoherence rates, a positive and a negative one. In the continuous-wave excitation regime, we benchmark our approach by computing effective steady states and output flux expressions beyond the low-power excitation regime, for which a semi-classical treatment is usually applied. We also compute two-time correlations and spectral densities, showing an excellent agreement with full cavity quantum electrodynamics simulations, except in the strong-coupling, high-excitation regime. Our results provide a practical framework for reducing the size of CQED models, which could be generalized to more complex atom and cavity configurations.


Source: arXiv:2603.15508v1 - http://arxiv.org/abs/2603.15508v1 PDF: https://arxiv.org/pdf/2603.15508v1 Original Link: http://arxiv.org/abs/2603.15508v1

Submission:3/17/2026
Comments:0 comments
Subjects:Quantum Physics; Quantum Computing
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arXiv: This paper is hosted on arXiv, an open-access repository
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