aiqbench analysis
This research investigates the quantum phase diagrams of the extended Dicke model, specifically analyzing how atomic dipole-dipole interactions influence phase transitions in finite two-level systems. By comparing results with and without the rotating-wave approximation, the study highlights deviations from standard variational treatments using quantum information measures like population inversion and photon-particle correlations. These findings offer theoretical insights into ground state behavior and sudden changes within composite matter-field systems, advancing our understanding of many-body quantum dynamics.
Effect of the Atomic Dipole-Dipole Interaction on the Phase Diagrams of 2-Level Matter-Field Systems
arXiv:2603.22656v2 Announce Type: replace Abstract: Quantum information measures are used to study the quantum phase diagrams of a two-level extended Dicke model, including the particle dipole-dipole interaction, for a finite number of particles. This is treated both with and without the rotating-wave approximation. Differences are noted between these new diagrams and those obtained in the corresponding variational treatment. The standard deviation of the population inversion operator and the correlation of the number of parti- cles occupying the ground and excited levels, carry most of the information of the regions where a phase transition takes place. The correlation coefficient of the number of photons and the number of particles occupying the excited level yields information of the sudden changes in the behavior of the ground state of the composite system.
Abstract:Quantum information measures are used to study the quantum phase diagrams of a two-level extended Dicke model, including the particle dipole-dipole interaction, for a finite number of particles. This is treated both with and without the rotating-wave approximation. Differences are noted between these new diagrams and those obtained in the corresponding variational treatment. The standard deviation of the population inversion operator and the correlation of the number of parti- cles occupying the ground and excited levels, carry most of the information of the regions where a phase transition takes place. The correlation coefficient of the number of photons and the number of particles occupying the excited level yields information of the sudden changes in the behavior of the ground state of the composite system.
arXiv:2603.22656 [quant-ph]
(or arXiv:2603.22656v2 [quant-ph] for this version)
https://doi.org/10.48550/arXiv.2603.22656 Focus to learn more arXiv-issued DOI via DataCite
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