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Optimal Control Design of Large Scale Systems with Uncertainty

机译:不确定大型系统的最优控制设计

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In this paper, model reduction techniques are used to design optimal control strategies with low sensitivity to model uncertainty. Two sources of uncertainty are investigated; parameter variation and time delay. To obtain reduced order models, two techniques are considered; aggregation and singular perturbation. Performance sensitivity is reduced by adding a sensitivity measure to the performance index that represents the cost to be minimized. This results in an augmented model that includes the new sensitivity variable, which has the same size as the state vector of the original system. As a result, the order of the dynamic constraint of the optimization procedure will be doubled. Therefore, developing a reduced order model and using it in the design procedure will alleviate the problem of large dimensions. The design is completed based on the reduced order model. Then, such design is used to obtain an approximate design for the full order system.
机译:在本文中,模型简化技术用于设计对模型不确定性敏感度低的最优控制策略。调查了两个不确定性来源;参数变化和时间延迟。为了获得降阶模型,考虑了两种技术。聚集和奇异摄动。通过在性能指标中添加表示要最小化成本的灵敏度指标,可以降低性能灵敏度。这导致包含新灵敏度变量的增强模型,该变量的大小与原始系统的状态向量相同。结果,优化过程的动态约束的顺序将加倍。因此,开发降阶模型并在设计过程中使用它可以减轻大尺寸的问题。设计基于精简订单模型完成。然后,使用这种设计来获得全订单系统的近似设计。

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