Long-lived trimers in a quasi-two-dimensional Fermi system
Emma K. Laird, Thomas Kirk, Meera M. Parish, Jesper Levinsen

TL;DR
This paper investigates three-body bound states (trimers) of three distinguishable fermions in a quasi-2D system, revealing how confinement affects Efimov trimers and suggesting potential for long-lived trimer states in ultracold gases.
Contribution
It extends previous theoretical models by analyzing unequal two-body interactions and the evolution of trimers in quasi-2D, providing insights into their stability and spectrum.
Findings
Deepest Efimov trimer remains unaffected by quasi-2D confinement.
First excited trimer transitions from 3D Efimov to 2D-like state.
Trimer lifetime can be increased by at least an order of magnitude in quasi-2D.
Abstract
We consider the problem of three distinguishable fermions confined to a quasi-two-dimensional (quasi-2D) geometry, where there is a strong harmonic potential in one direction. We go beyond previous theoretical work and investigate the three-body bound states (trimers) for the case where the two-body short-range interactions between fermions are unequal. Using the scattering parameters from experiments on ultracold Li atoms, we calculate the trimer spectrum throughout the crossover from two to three dimensions. We find that the deepest Efimov trimer in the Li system is unaffected by realistic quasi-2D confinements, while the first excited trimer smoothly evolves from a 3D-like Efimov trimer to an extended 2D-like trimer as the attractive interactions are decreased. We furthermore compute the excited trimer wave function and quantify the stability of the trimer with respect to…
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