Challenges
Datasets
Workspaces
Papers
Discussions
Leaderboard
Log inSign up
Challenges
Datasets
Workspaces
Papers
Discussions
Leaderboard
Blog
Job Board
Q3AS

© 2026 Aqora Quantum S.A.S.

TermsPrivacyLegal Notice

Annals of Physics

Geometric phase of a qubit driven by a phase noise laser under non-Markovian dynamics

K. Berrada

Published Oct 21, 2013• 8 citations
Publisher
DOI
10.1016/j.aop.2013.10.004

Related papers

Non-Markovianity for a qubit system driven by a classical phase noisy laser

You-neng Guo, Mao-Fa Fang, Shiyang Zhang +2 more

The European Physical Journal D•Nov 1, 2014•3 citations

Quantum Speed Limits in Qubit Dynamics Driven by Bistable Random Telegraph Noise: From Markovian to Non-Markovian Regimes

Maryam Hadipour

arXiv:2504.15808•International Journal of Theoretical Physics•Nov 6, 2025•0 citations

Quantum Fisher information of the GHZ state due to classical phase noise lasers under non-Markovian environment

Yu Chen, Jian Zou, Ziyi Yang +3 more

Annals of Physics•Jun 19, 2016•2 citations

Stabilizing Geometric Phase by Detuning in a Non-Markovian Dissipative Environment

Xing Mao Xiao, Yan‐Ling Li

The geometric phase of a two-level atom non-resonantly coupled to a non-Markovian dissipative environment is investigated. Compared to an earlier work [Chen J. J. et al. Phys. Rev. A 81 (2010) 022120 ] in which the non-Markovian effect has a serious correction on geometric phase, we find that the geometric phase can be stabilized by detuning in non-Markovian dissipative decoherence. Moreover, the geometric phase approaches the unitary geometric phase with the increase of detuning for any initial polar angle, which shows that the geometric phase is not only resilient to the Markovian noise but is also resilient to the non-Markovian noise when a large detuning between the qubit and environment is considered. Our results may be helpful for geometric quantum computation.

Chinese Physics Letters•Jan 1, 2014•0 citations

Geometric Phase of Two-Qubit System with Dissipative Effects

Xiufeng Li, Mao-Fa Fang

International Journal of Theoretical Physics•Jan 21, 2014•1 citation

Non-Markovian effect on the geometric phase of a dissipative qubit

Juanjuan Chen, Jun‐Hong An, Qingjun Tong +2 more

We studied the geometric phase of a two-level atom coupled to an environment with Lorentzian spectral density. The non-Markovian effect on the geometric phase is explored analytically and numerically. In the weak coupling limit, the lowest order correction to the geometric phase is derived analytically and the general case is calculated numerically. It was found that the correction to the geometric phase is significantly large if the spectral width is small, and in this case the non-Markovian dynamics has a significant impact on the geometric phase. When the spectral width increases, the correction to the geometric phase becomes negligible, which shows the robustness of the geometric phase to the environmental white noises. The result is significant to the quantum information processing based on the geometric phase.

arXiv:1001.3454•Physical Review A•Feb 24, 2010•38 citations
The geometric phase of a two-level atom non-resonantly coupled to a non-Markovian dissipative environment is investigated. Compared to an earlier work [Chen J. J. et al. Phys. Rev. A 81 (2010) 022120 ] in which the non-Markovian effect has a serious correction on geometric phase, we find that the geometric phase can be stabilized by detuning in non-Markovian dissipative decoherence. Moreover, the geometric phase approaches the unitary geometric phase with the increase of detuning for any initial polar angle, which shows that the geometric phase is not only resilient to the Markovian noise but is also resilient to the non-Markovian noise when a large detuning between the qubit and environment is considered. Our results may be helpful for geometric quantum computation.
We studied the geometric phase of a two-level atom coupled to an environment with Lorentzian spectral density. The non-Markovian effect on the geometric phase is explored analytically and numerically. In the weak coupling limit, the lowest order correction to the geometric phase is derived analytically and the general case is calculated numerically. It was found that the correction to the geometric phase is significantly large if the spectral width is small, and in this case the non-Markovian dynamics has a significant impact on the geometric phase. When the spectral width increases, the correction to the geometric phase becomes negligible, which shows the robustness of the geometric phase to the environmental white noises. The result is significant to the quantum information processing based on the geometric phase.