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Discrete time LQG controls with control dependent noise

机译:离散时间LQG控制,具有与控制有关的噪声

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This paper presents some studies on partially observed linear quadratic Gaussian (LQG) models where the stochastic disturbances depend on both the states and the controls, and the measurements are bilinear in the noise and the states/controls. While the Separation Theorem of standard LQG design does not apply, suboptimal linear state estimate feedback controllers are derived based on certain linearizations. The controllers are useful for nonlinear stochastic systems where the linearied models include terms bilinear in the noise and states/controls and are significantly more accurate than if the bilinear terms are set to zero. The controllers are calculated by solving a generalized discrete time Riccati equation, which in turn has properties relating to well posedness of the associated LQG problem.
机译:本文对部分观测的线性二次高斯(LQG)模型进行了一些研究,其中随机干扰取决于状态和控制,并且测量值在噪声和状态/控制上是双线性的。尽管标准LQG设计的分离定理不适用,但基于某些线性化仍可得出次优线性状态估计反馈控制器。控制器对于非线性随机系统很有用,在线性系统中,线性化模型包括噪声和状态/控制中的双线性项,并且比双线性项设置为零时要精确得多。通过求解广义离散时间Riccati方程来计算控制器,该方程又具有与相关LQG问题的适定性有关的特性。

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