• Chinese Optics Letters
  • Vol. 15, Issue 5, 050202 (2017)
Jingyun Zhao1、2、4, Liguo Qin2、3、*, Xunming Cai1, Qiang Lin1、5, and Zhongyang Wang2、**
Author Affiliations
  • 1Institute of Optics, Department of Physics, Zhejiang University, Hangzhou 310027, China
  • 2Shanghai Advanced Research Institute, Chinese Academy of Sciences, Shanghai 201210, China
  • 3School of Science, Qingdao University of Technology, Qingdao 266000, China
  • 4School of Science, Zhejiang Sci.-Tech. University, Hangzhou 310018, China
  • 5Department of Applied Physics, Zhejiang University of Technology, Hangzhou 310023, China
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    DOI: 10.3788/COL201715.050202 Cite this Article Set citation alerts
    Jingyun Zhao, Liguo Qin, Xunming Cai, Qiang Lin, Zhongyang Wang. Parity chain and parity chain breaking in the two-level cavity quantum electrodynamics system[J]. Chinese Optics Letters, 2017, 15(5): 050202 Copy Citation Text show less
    Transitions between the perturbed energy levels with the first-order perturbed dressed states. The three terms in the parentheses on the right side of the figure separately represent the unperturbed dressed state and the dressed states caused by the CRT and PDM. The arrows represent the 21 frequency components, where the main probability transitions are labeled by the alphabet “A, B, …, J”.
    Fig. 1. Transitions between the perturbed energy levels with the first-order perturbed dressed states. The three terms in the parentheses on the right side of the figure separately represent the unperturbed dressed state and the dressed states caused by the CRT and PDM. The arrows represent the 21 frequency components, where the main probability transitions are labeled by the alphabet “A, B, …, J”.
    Transitions between the dressed-state energy levels caused by the RT, CRT and, PDM in the parity chains, respectively. The initial state of the system starts is |e,0〉.
    Fig. 2. Transitions between the dressed-state energy levels caused by the RT, CRT and, PDM in the parity chains, respectively. The initial state of the system starts is |e,0.
    Population differences 〈σz(t)〉 at the resonant case for different normalized coupling strengths f=λ/ωc with different normalized permanent dipole difference α. (a) f=0.01, α=1,5 (from top to bottom). (b) f=0.1, α=0.5,1 (from top to bottom). Our dressed-state perturbation theory (blue dot–dashed lines) are compared with the numerical simulation results (red solid lines).
    Fig. 3. Population differences σz(t) at the resonant case for different normalized coupling strengths f=λ/ωc with different normalized permanent dipole difference α. (a) f=0.01, α=1,5 (from top to bottom). (b) f=0.1, α=0.5,1 (from top to bottom). Our dressed-state perturbation theory (blue dot–dashed lines) are compared with the numerical simulation results (red solid lines).
    Fourier transform of the population difference at the resonance for different normalized permanent dipole difference α with λ=0.1ωc. (a) α=0.5; (b) α=1. The ten frequency peaks A, B, C, D, E, F, G, H, I, and J correspond to the transitions between the perturbed energy levels in Fig. 1. Our dressed-state perturbation theory (blue dot–dashed lines) are compared to the numerical simulation results (red solid lines).
    Fig. 4. Fourier transform of the population difference at the resonance for different normalized permanent dipole difference α with λ=0.1ωc. (a) α=0.5; (b) α=1. The ten frequency peaks A, B, C, D, E, F, G, H, I, and J correspond to the transitions between the perturbed energy levels in Fig. 1. Our dressed-state perturbation theory (blue dot–dashed lines) are compared to the numerical simulation results (red solid lines).
    Jingyun Zhao, Liguo Qin, Xunming Cai, Qiang Lin, Zhongyang Wang. Parity chain and parity chain breaking in the two-level cavity quantum electrodynamics system[J]. Chinese Optics Letters, 2017, 15(5): 050202
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