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Fuzzy constrained predictive control of non-linear systems with packet dropouts

机译:丢包的非线性系统的模糊约束预测控制

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This study investigates the problem of fuzzy predictive control of non-linear systems with imperfect communication links. Packet loss (which appears typically in a network environment) is assumed to happen intermittently between the physical plant and the controller, and stochastic variables satisfying the Bernoulli random binary distribution are utilised to describe the imperfect communication phenomenon. The formulation is mathematically transformed into a stochastic Takagi¿Sugeno fuzzy model. Attention is focused on the design of fuzzy predictive controllers such that the closed-loop system is stochastically stable, optimising an objective function value at every step in an infinite time horizon subject to input constraints and packet dropouts. A piecewise Lyapunov function approach is utilised, which is effective for fuzzy systems with trapezoidal membership functions; for continuous membership functions, the quadratic Lyapunov function approach is employed. A set of linear matrix inequalities is given to solve the corresponding controller optimisation problem. Two examples are provided to illustrate the usefulness and applicability of the developed theoretical results.
机译:这项研究调查了具有不完善的通信链接的非线性系统的模糊预测控制问题。数据包丢失(通常在网络环境中出现)被假定为在物理工厂和控制器之间间歇性地发生,并且满足伯努利随机二进制分布的随机变量被用来描述不完美的通信现象。该公式在数学上被转换为随机的TakagiÃ-Sugeno模糊模型。注意力集中在模糊预测控制器的设计上,这样闭环系统是随机稳定的,在无限时间范围内,受输入约束和数据包丢失的影响,每一步的目标函数值都得到优化。利用分段Lyapunov函数方法,该方法对于具有梯形隶属函数的模糊系统非常有效。对于连续隶属函数,采用二次Lyapunov函数方法。给出了一组线性矩阵不等式,以解决相应的控制器优化问题。提供两个例子来说明所开发的理论结果的有用性和适用性。

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