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Quantum tricritical behavior and multistable macroscopic quantum states in generalized Dicke model
In this article, we obtain the multistable macroscopic quantum states and quantum tricritical behavior in generalized Dicke model (DM) analytically by means of spin-coherent-state (SCS) variational method for a finite atom number N. The quantum phase transition (QPT) is characterized by the ground s...
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Published in: | Results in physics 2021-08, Vol.27, p.104470, Article 104470 |
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Main Authors: | , , |
Format: | Article |
Language: | English |
Citations: | Items that this one cites Items that cite this one |
Online Access: | Get full text |
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Summary: | In this article, we obtain the multistable macroscopic quantum states and quantum tricritical behavior in generalized Dicke model (DM) analytically by means of spin-coherent-state (SCS) variational method for a finite atom number N. The quantum phase transition (QPT) is characterized by the ground state from the normal phase (NP) to the superradiant phases (SP). The second-order QPT turns to the first-order one at the tricritical point of phase boundary. The tricritical behavior of QPT emerges when the coupling strength of the symmetry breaking mechanism increases to a certain extent, which leads to an additional dimension of phase diagram. Beyond the ground state the symmetry-breaking coupling can manipulate the pseudospin flip of higher-level macroscopic states. The critical property of QPT is also demonstrated from the average photon-number, the atomic population as well as Berry phase.
•We firstly obtain the multi-stable macroscopic quantum states of tricritical Dicke-model analytically by means of spin-coherent-state variational method for a finite atom number.•The second-order quantum phase transition turns to the first-order one at the tricritical point of phase boundary when the coupling strength of the symmetry breaking mechanism increases to a certain extent, which leads to an additional dimension of phase diagram and can manipulate the pseudospin flip of higher-level macroscopic states. |
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ISSN: | 2211-3797 2211-3797 |
DOI: | 10.1016/j.rinp.2021.104470 |