Abstract
The piezoelectric optomechanical devices supply a promising experimental platform to realize the coherent and effective control and measurement of optical circuits working in Terahertz (THz) frequencies via superconducting electron devices typically working in Radio (MHz) frequencies. However, quantum fluctuations are unavoidable when the size of mechanical oscillators enter into the nanoscale. The consequences of the noisy environment are still challenging due to the lack of analytical tools. In this paper, a semi-classical and full-quantum model of piezoelectric optomechanical systems coupled to a noisy bosonic quantum environment are introduced and solved in terms of quantum-state diffusion (QSD) trajectories in the non-Markovian regime. We show that the noisy environment, particularly the central frequency of the environment, can enhance the entanglement generation between optical cavities and LC circuits in some parameter regimes. Moreover, we observe the critical points in the coefficient functions, which can lead the different behaviors in the system. Besides, we also witness the entanglement transfers between macroscopic objects due to the memory effect of the environment. Our work can be applied in the fields of electric/ optical switches, and long-distance distribution in a large-scale quantum network.
Highlights
We briefly review the relevant background of non-Markovian dynamics, using the quantum-state diffusion (QSD) approach and the corresponding master equation (MEQ) a pproach[50,61,63].General non‐Markovian dynamics of open quantum systems
We study the entanglement dynamics and transfer between OM and ME components in the piezoelectric optomechanical system
The non-Markovian effects from the environment are discussed in weak coupling and strong coupling respectively
Summary
We briefly review the relevant background of non-Markovian dynamics, using the quantum-state diffusion (QSD) approach and the corresponding master equation (MEQ) a pproach[50,61,63]. By considering different coupling spectral functions and the corresponding correlation functions, the QSD approach can be applied to study a variety of types of environments. We introduce two classes of coupling in the system, and in each case, we study the non-Markovian effects influenced by the central frequency of the environment. If the coupling strength gme is weak, comparing to the eigen frequencies of the mechanical mode and the LC resonator ωm and ωe , it is reasonable to use the rotating-wave approximation (RWA) to simplify. They all approach to fixed values in the long time limit, for = 0 (Blue dashed line), 1.8 (Green dash-dotted line).
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