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Mixed sliding mode fuzzy control for discrete-time non-linear stochastic systems subject to variance and passivity constraints

机译:带有方差和无源约束的离散时间非线性随机系统的混合滑模模糊控制

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摘要

In this study, a novel multi-objective sliding mode fuzzy control technique is presented for a class of discrete-time non-linear stochastic systems that are represented by Takagi–Sugeno (T–S) fuzzy models. Subject to variance and passivity constraints, parallel distributed compensation based sliding mode fuzzy control approach is investigated for the discrete-time T–S fuzzy models. Combining Lyapunov theory, passivity theory and covariance theory, sufficient conditions are derived to satisfy stability, passivity and variance constraints. The iterative linear matrix inequality algorithm is employed in this study to solve these sufficient conditions. The contribution of this study is to develop a novel sliding mode fuzzy control method such that the closed-loop discrete-time non-linear stochastic system achieves passivity constraint and individual state variance constraints, simultaneously. At last, the simulations of controlling a discrete-time non-linear ship steering system are given in a numerical example to demonstrate the effectiveness and usefulness of proposed sliding mode fuzzy control methodology.
机译:在这项研究中,针对由Takagi–Sugeno(TS)模糊模型表示的一类离散时间非线性随机系统,提出了一种新颖的多目标滑模模糊控制技术。受方差和无源约束的限制,研究了基于离散分布式补偿的滑模模糊控制方法。结合李雅普诺夫理论,无源理论和协方差理论,得出了满足稳定性,无源性和方差约束的充分条件。本研究采用迭代线性矩阵不等式算法来解决这些充分条件。这项研究的目的是开发一种新颖的滑模模糊控制方法,使闭环离散时间非线性随机系统同时达到无源约束和个体状态方差约束。最后,通过算例对离散时间非线性船舶转向系统进行了控制仿真,证明了所提出的滑模模糊控制方法的有效性和实用性。

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