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Coherent H∞ control for linear quantum passive systems with model uncertainties

机译:相干<斜斜体> H 用于模型不确定性的线性量子无源系统控制

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摘要

The coherent robust H-infinity control problem for a class of linear quantum passive systems with model uncertainties is considered in this study, where both the plant and the controller are described by quantum stochastic differential equations (QSDEs). In the framework of (S,L,H) language, the model uncertainties are translated into the uncertainties in the Hamiltonian, the coupling operators, and the scattering matrices. Based on the quantum bounded real lemma, the robust H-infinity controller design of the original uncertain plant is transformed into the controller design of a new scaled system without model uncertainties. Further, the latter is transformed into the solving problem of a couple of Riccati equations and therefore the numerical solutions of the coefficient matrices of QSDEs associated with the controller dynamics are obtained. Finally, numerical simulations on an optical system coupled to three optical channels are performed to verify the effectiveness of the method proposed in this study.
机译:在该研究中考虑了一类具有模型不确定性的线性量子无源系统的相干鲁棒H-Infinity控制问题,其中植物和控制器都是由量子随机微分方程(QSDES)描述的。在(S,L,H)语言的框架中,模型不确定性被翻译成哈密顿,耦合算子和散射矩阵的不确定性。基于量子有界真实的LEMMA,原始不确定设备的鲁棒H-Infinity控制器设计转换为新缩放系统的控制器设计,而无需模型不确定度。此外,后者被转换为求解几个Riccati方程的问题,因此获得了与控制器动态相关联的QSDE的系数矩阵的数值解。最后,执行耦合到三个光学通道的光学系统的数值模拟以验证本研究中提出的方法的有效性。

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