activity
20082021
most citedExact solvability of the quantum Rabi models within Bogoliubov operators

265 citations · 698 across the 17 of their papers we have counts for

collaborators

17 papers

quant-ph2021★ 4 cited

Possibility of superradiant phase transitions in coupled two-level atoms

Tao Liu, Yu-Yu Zhang, Qing-Hu Chen +1

Although the oscillator strength sum rule forbids the phase transition in ideal non-interacting two-level atoms systems, we present the possibility of the quantum phase transition…

quant-ph2012★ 19 cited

Parity breaking and scaling behavior in light-matter interaction

T. Liu, M. Feng, W. L. Yang +4

The light-matter interaction described by Rabi model and Jaynes-Cummings (JC) model is investigated by parity breaking as well as the scaling behavior of ground-state population-in…

quant-ph2012★ 265 cited

Exact solvability of the quantum Rabi models within Bogoliubov operators

Qing-Hu Chen, Chen Wang, Shu He +2

The quantum Rabi model can be solved exactly by the Bargmann transformation from real coordinate to complex variable recently [Phys. Rev. Lett. \textbf{107}, 100401 (2011)]. By the…

quant-ph2012★ 10 cited

Unified analytical treatments to qubit-oscillator systems

Shu He, Yu-Yu Zhang, Qing-Hu Chen +3

An effective scheme within two displaced bosonic operators with equal positive and negative displacements is extended to study qubit-oscillator systems analytically in an unified w…

quant-ph2012

No spin-localization phase transition in the spin-boson model without local field

Tao Liu, Mang Feng, Lei Li +2

We explore the spin-boson model in a special case, i.e., with zero local field. In contrast to previous studies, we find no possibility for quantum phase transition (QPT) happening…

quant-ph2012

Jaynes-Cummings model: What emerges first beyond the rotating-wave approximation?

Shu He, Qing-Hu Chen, Xue-Zao Ren +2

The Jaynes-Cummings model without the rotating-wave approximation can be solved exactly by extended Swain's ansatz with the conserved parity. The analytical approximations are then…