Feedback cooling of fermionic atoms in optical lattices

We discuss the preparation of topological insulator states with fermionic ultracold atoms in optical lattices by means of measurement-based Markovian feedback control. The designed measurement and feedback operators induce an effective dissipative channel that stabilizes the desired insulator state, either in an exact way or approximately in the case where additional experimental constraints are assumed. Successful state preparation is demonstrated in one-dimensional insulators as well as for Haldane’s Chern insulator, by calculating the fidelity between the target ground state and the steady state of the feedback-modified master equation. The fidelity is obtained numerically through exact diagonalization or via time evolution of the system with moderate sizes. For larger 2D systems, we compare the mean occupation of the single-particle eigenstates for the ground and steady state computed through mean-field kinetic equations.

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Publication Details

Journal
SciPost Physics
Published
2025-09-25
DOI
https://doi.org/10.21468/scipostphys.19.3.073
Primary Topic
Cold Atom Physics and Bose-Einstein Condensates
Type
article
Field-Weighted Citation Impact
0.00

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article

Feedback cooling of fermionic atoms in optical lattices

André Eckardt, Francesco Petiziol, Ling-Na Wu, Wenhua Zhao
SciPost Physics
Cold Atom Physics and Bose-Einstein Condensates
article

Feedback cooling of fermionic atoms in optical lattices

André Eckardt, Francesco Petiziol, Ling-Na Wu, Wenhua Zhao
article en

Abstract

We discuss the preparation of topological insulator states with fermionic ultracold atoms in optical lattices by means of measurement-based Markovian feedback control. The designed measurement and feedback operators induce an effective dissipative channel that stabilizes the desired insulator state, either in an exact way or approximately in the case where additional experimental constraints are assumed. Successful state preparation is demonstrated in one-dimensional insulators as well as for Haldane’s Chern insulator, by calculating the fidelity between the target ground state and the steady state of the feedback-modified master equation. The fidelity is obtained numerically through exact diagonalization or via time evolution of the system with moderate sizes. For larger 2D systems, we compare the mean occupation of the single-particle eigenstates for the ground and steady state computed through mean-field kinetic equations.

SciPost PhysicsVol. 19(3)
Hainan University (CN), Max-Born-Institute for Nonlinear Optics and Short Pulse Spectroscopy (DE), Technische Universität Berlin (DE)
Deutsche Forschungsgemeinschaft
Openalex Percentile: Top 79%
Cold Atom Physics and Bose-Einstein Condensates
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