arXiv subjects

Tabitha Doicin

Publications and source records attributed to Tabitha Doicin.

2 recordsLinked to original sources

arXiv2026

Equilibrium thermometry in the multilevel quantum Rabi model

The temperature sensitivity of a probe in equilibrium can be gauged by its thermal quantum Fisher information (QFI). It is known that probes exhibiting degeneracy in their energy-level structure can achieve larger sensitivities, while probes with a more uniform spectrum may remain sensitive over a broader temperature range. Here, we study the thermometric performance of a multilevel quantum Rabi model in which two well-separated atomic manifolds of near-degenerate levels couple to a single cavity mode. We generalise the standard quantum Rabi treatment in the adiabatic regime to find an approximate closed-form expression for the thermal QFI. We then characterise two complementary limits. On the one hand, a large dark-state manifold (dark-manifold saturation) produces a robust peak in thermal sensitivity due to bright--dark population transfer. Such increase in sensitivity is further maximised at an intermediate light--matter coupling strength. Maximising instead the number of bright states (bright-manifold saturation) generates a broadband thermal response that becomes increasingly stable under random light--matter couplings as the number of levels is increased. The rich spectral structure of our cavity-QED model thus makes it a versatile and sensitive equilibrium thermometer over a broad range of temperatures.

quant-ph↗

arXiv2025

Multilevel Quantum Rabi Models

The quantum Rabi model, which describes the interaction between a simplified atom and a mode of the electromagnetic field, is a cornerstone of modern quantum optics. One of the key assumptions of the model is that the `atom' is a perfect two-level system. We explore what happens when one generalizes the atom to a multilevel system, with $m$ ground and $n$ excited states coupled to the same field. We focus on the case where the excited and ground states form distinct, well-separated, manifolds of near-degenerate levels (so that the spacing between the excited states on a given manifold is much less than the average spacing between the manifolds) and consider either uniform or random couplings between the individual ground and excited levels. We find that the system reduces approximately to a direct sum of Rabi models with a range of different couplings. Importantly, the strongest coupling is enhanced in a way that depends on the number of levels, for the simple case where $n=m$, the coupling scales with $n$ for uniform couplings and $2\sqrt{n}$ for random couplings (in the limit of large $n$). Our work thus suggests that multilevel Rabi systems could provide an attractive alternative route to accessing regimes of very strong coupling in light-matter systems.

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