Non-Markovian dynamics of the giant atom beyond the rotating-wave approximation
Mei Yu, Walter T. Strunz, Stefan Nimmrichter

TL;DR
This paper investigates the complex non-Markovian dynamics of giant superconducting atoms beyond common approximations, revealing persistent effects at finite temperatures and strong coupling, with implications for quantum information processing.
Contribution
It introduces the hierarchical equations of motion to accurately model giant atom dynamics beyond the rotating-wave approximation, including finite temperature and strong coupling regimes.
Findings
HEOM accurately captures exact dynamics where Redfield theory fails.
Non-Markovian effects persist at finite temperatures.
Bound states form at zero temperature with two coupling points.
Abstract
Superconducting qubits coupled to meandering transmission lines or surface acoustic waves may realize giant artificial atoms, whose spatially separated coupling points give rise to long-lived non-Markovian dynamics. Previous studies were limited to the zero-temperature, weak-coupling regime, where the rotating-wave approximation applies and only single-phonon processes contribute. Here we go beyond these limits using the hierarchical equations of motion (HEOM). We show that HEOM accurately captures the exact dynamics at zero temperature and weak coupling, whereas perturbative Redfield theory fails due to long bath memory times. The non-Markovian effects persist at finite temperatures. In the strong-coupling regime, they are further enhanced, and we observe bound-state formation at zero temperature with only two coupling points. These results establish giant atoms as a powerful platform…
Peer Reviews
No public reviews on file for this paper yet. If you reviewed it on a platform where reviews are public (OpenReview, ICLR, NeurIPS, ICML), you can paste yours below so the community can read it here.
Videos
No videos yet. Explain this paper in a talk, walkthrough, or lecture? Add one.
Taxonomy
TopicsCold Atom Physics and Bose-Einstein Condensates · Quantum many-body systems · Mechanical and Optical Resonators
