Quantum decoherence dynamics in stochastically fluctuating environments
Xiangji Cai, Yanyan Feng, Jing Ren, Yonggang Peng, Yujun Zheng

TL;DR
This paper investigates how stochastic environmental noise, with linear or quadratic dependence, affects quantum decoherence and energy level renormalization in a two-level system, revealing the role of noise stationarity.
Contribution
It provides analytical expressions for decoherence functions under nonstationary Ornstein-Uhlenbeck and telegraph noise, highlighting the impact of noise statistics on decoherence.
Findings
Quadratic noise dependence causes energy level renormalization even with stationary noise.
Nonstationary noise can either enhance or suppress decoherence depending on the noise type and dependence.
Quadratic influence of RTN results in frequency renormalization without decoherence.
Abstract
We theoretically study the decoherence of a two-level quantum system coupled to noisy environments exhibiting linear and quadratic fluctuations within the framework of a stochastic Liouville equation. It is shown that the intrinsic energy levels of the quantum system renormalize under either the linear or quadratic influence of the environmental noise. In the case of quadratic dependence, the renormalization of the energy levels of the system emerges even if the environmental noise exhibits stationary statistical properties. This is in contrast to the case under linear influence, where the intrinsic energy levels of the system renormalize only if the environmental noise displays nonstationary statistics. We derive the analytical expressions of the decoherence function in the cases where the fluctuation of the frequency difference depends linearly and quadratically on the nonstationary…
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