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Improved fuzzy control design for nonlinear Markovian-jump systems with incomplete transition descriptions

机译:具有不完整过渡描述的非线性马尔可夫跳跃系统的改进模糊控制设计

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摘要

This paper addresses the state feedback control of nonlinear continuous-time. Markovian-jump systems. The nonlinearity is represented by Takagi-Sugeno fuzzy models and the transition probability matrix is assumed to be partly known: some elements in the matrix are known, some are unknown but with known lower and upper bounds, and some are completely unknown. By making full use of the continuous property of the transition probability matrix, new sufficient conditions for the stochastic stability of the system are obtained in terms of linear matrix inequalities. We show that the conditions given are less conservative than or at least the same as those for existing results. Moreover, using the conditions obtained, we establish a method for design of a H_∞ state feedback controller. Numerical examples illustrate the effectiveness of the proposed method.
机译:本文讨论了非线性连续时间的状态反馈控制。马尔可夫跳跃系统。非线性由Takagi-Sugeno模糊模型表示,并且假定转移概率矩阵是部分已知的:矩阵中的某些元素是已知的,某些元素是未知的,但上下界是已知的,而某些元素是完全未知的。通过充分利用转移概率矩阵的连续性质,就线性矩阵不等式而言,获得了系统随机稳定性的新的充分条件。我们表明,给定的条件比现有结果的保守度低或至少与之相同。此外,利用获得的条件,我们建立了一种H_∞状态反馈控制器的设计方法。数值算例说明了该方法的有效性。

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