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Adaptive linear quadratic Gaussian control of Markov jump linear systems

机译:马尔可夫跳跃线性系统的自适应线性二次高斯控制

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The adaptive linear quadratic problem of continuous-time linear jump systems with unknown jump parameter and stochastic disturbance is concerned in this paper, and jumping parameters can be described by finite-state Markov processes. A sufficient condition characterizing the stabilizability of the system is obtained, which hinges on the existence of a set of algebraic coupled Riccatic equations. A constructive method for designing stabilizing feedback laws is provided in this paper. The index difference between the adaptive LQ control and the conventional LQ optimal control is asymptotically bounded by a constant depending on the estimation step and priori information of the parameter set.
机译:研究了具有未知跳变参数和随机扰动的连续时间线性跳变系统的自适应线性二次问题,可以用有限状态马尔可夫过程来描述跳变参数。获得了表征系统稳定性的充分条件,该条件取决于一组代数耦合Riccatic方程的存在。本文提供了一种设计稳定反馈定律的方法。自适应LQ控制和常规LQ最佳控制之间的索引差取决于参数集的估计步骤和先验信息,以一个常数渐近地界定。

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