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中国物理学会期刊

腔光磁机械系统中可调谐的磁振子与光学双稳态

Tunable magnon and optical bistability in a cavity optomagnomechanical system

CSTR: 32037.14.aps.74.20250549
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  • 本研究提出了一种在腔光磁机械混合系统中实现可调谐的磁振子与光子双稳态的理论框架. 系统由微波腔、磁振子、机械振子和光学腔组成. 其中, 磁振子模通过磁偶极相互作用与微波腔模耦合, 同时经磁致伸缩效应与声子模相互作用; 声子模则通过辐射压力以光机械耦合方式与光学腔模作用. 通过数值求解量子朗之万方程, 分析了耦合强度、失谐参数及耗散率对双稳态阈值与迟滞特性的影响. 并进一步研究了不同系统参数下稳态间量子态跃迁的动力学行为. 结果显示, 该双稳态特性可通过系统参数进行精确调控, 其阈值及迟滞宽度对耦合效率与耗散机制呈现非线性关系. 该研究为可调谐光学开关及量子信息处理器件的设计提供了理论依据.

     

    This study establishes a theoretical framework for realizing and dynamically controlling magnon and optical bistability in a hybrid cavity optomagnomechanical system composed of microwave cavity mode, magnon mode, phonon mode, and optical cavity mode. The objective is to investigate the synergistic interplay among self-Kerr nonlinearity, magnetostrictive effect, and radiation pressure induced optomechanical coupling in generating and modulating bistable behavior. Furthermore, this work aims to reveal the transient quantum state transition dynamics between bistable states. The system Hamiltonian includes magnetic dipole interaction between the magnon mode and microwave cavity mode, magnomechanical interaction between the magnon mode and phonon mode, and optomechanical interaction between the phonon mode and optical cavity mode. In addition, the self-Kerr nonlinearity of the magnon mode is considered. Numerical analysis of the system dynamics is conducted using quantum Langevin equations that include dissipation and input noise terms. Steady-state analytical solutions for the average magnon number and optical photon number are derived, revealing a bistable characteristic with three possible solutions. Numerical simulations are performed using experimentally feasible parameters, including coupling strengths, frequency detunings, and dissipation rates. The results indicate that both magnon and optical bistabilities are tunable. Specifically, adjusting the microwave cavity–magnon coupling efficiency enables modulation of the energy transfer efficiency from microwave to magnon, thereby altering the hysteresis window and excitation threshold of the magnon bistability. Tuning the magnon-phonon interaction can influence the energy transfer from magnon to phonon. A larger magnon-pump detuning enhances nonlinear frequency shifts, alters energy transfer pathways, broadens the hysteresis loop, and increases the magnon population on the upper branch of the bistable curve. Higher magnon dissipation rate hinders the accumulation of nonlinear effect, narrowing the bistability window and shifting the threshold to higher pump powers. For optical bistability, stronger optomechanical interaction reduces the effective cavity loss and weakens the nonlinear response to the pump field, leading the amplitude of bistability to decrease and the hysteresis loop to narrow. The increase of the optical cavity–pump detuning suppresses energy transfer efficiency, necessitating higher pump power to achieve the same photon number, thereby enhancing the prominence of the bistability. Elevating the optical cavity dissipation rate requires stronger driving to compensate for photon losses, resulting in a narrower hysteresis loop and a rightward shift of the threshold. Sharp vertical jumps observed in the bistability curves correspond to instantaneous transitions at critical driving points, enabling switch-like behavior. Moreover, transient dynamics obtained by numerically solving the Langevin equations reveal the time evolution of magnon and photon numbers under nonequilibrium initial conditions. Within the bistability regime, the system exhibits quantum state transitions between low and high steady states. The transition rates are determined collectively by the system parameters. Therefore, this study provides a theoretical platform for the multi-parameter cooperative control of magnon and optical bistability. The tunability mechanism is governed by the joint action of coupling strength, detuning, and dissipation rate. The controllability of the bistability thresholds, hysteresis widths, and transient quantum state transition dynamics demonstrated in this work highlights the significant potential for applications such as tunable optical switches, quantum information processing devices, and fundamental studies of nonlinear quantum dynamics in hybrid systems.

     

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