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Decentralised state feedback design for large-scale linear systems subject to input saturation

机译:具有输入饱和度的大规模线性系统的分散状态反馈设计

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This study considers the design of decentralised controllers for large-scale linear systems under actuator saturation. Saturation in the magnitude of the control input is first considered. For the closed-loop system under a saturating decentralised state feedback law, conditions are identified under which an ellipsoid is contractively invariant and thus within the domain of attraction, or the restricted L2 gain from the disturbance to the output is less than or equal to a pre-specified value ????????. Based on these conditions, the designs of decentralised state feedback laws that achieve large domains of attraction or low L2 gains can be formulated as optimisation problems with bilinear matrix inequality (BMI) constraints. Numerical algorithms are developed to solve these BMI problems. These developments are also extended to the situation where the inputs are subject to nested saturation, such as simultaneous actuator magnitude and rate saturation. Throughout the study, numerical examples are used to demonstrate the effectiveness of the proposed design method.
机译:这项研究考虑了在执行器饱和的情况下大型线性系统的分散控制器的设计。首先考虑控制输入幅度的饱和度。对于在饱和分散状态反馈定律下的闭环系统,确定条件,在该条件下椭球收缩不变,因此处于吸引域内,或者从扰动到输出的受限L2增益小于或等于a预先指定的值????????。基于这些条件,可以将实现大吸引域或低L2增益的分散状态反馈定律的设计表示为具有双线性矩阵不等式(BMI)约束的优化问题。开发了数值算法来解决这些BMI问题。这些发展还扩展到输入受嵌套饱和(例如同时的执行器幅度和速率饱和)影响的情况。在整个研究过程中,使用数值示例来证明所提出的设计方法的有效性。

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