首页> 外文期刊>European Journal of Control >Discussion on: 'UDU Factored Discrete-time Lyapunov Recursions Solve Optimal Reduced-order LQG Problems'
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Discussion on: 'UDU Factored Discrete-time Lyapunov Recursions Solve Optimal Reduced-order LQG Problems'

机译:讨论:“ UDU分解离散Lyapunov递归解决最优降阶LQG问题”

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摘要

Practical modern control design and implementation requires the following four factors to be taken into consideration: 1. Robustness. The control design must be insensitive to both parametric errors and unmodeled dynamics in the design plant. 2. Constraints on the compensator order. Because of limited control processor throughput, there is an inherent implementation constraint on the order of the compensator. In addition, reduced-order compensators are desired because they are easier to analyze. 3. Additional constraints on the compensator architecture. All design constraints are not captured by modern cost functions (in particular H_2, H_∞, L_1 or l_1 cost functions). Some of these additional constraints, e.g., the need for an integrator in the controller or the need for a decentralized control structure, place additional constraints on the control architecture. 4. Digital implementation. Almost all modern controllers will be implemented in a digital processor. In addition, it is very common to obtain the design plant through digital system identification, which naturally results in a discrete-time design plant. Hence, the need for digital implementation can be accommodated by designing a discrete-time compensator using a discrete-time representation of the plant.
机译:实际的现代控制设计和实现需要考虑以下四个因素:1.坚固性。控件设计必须对设计工厂中的参数错误和未建模的动力学不敏感。 2.限制补偿器指令。由于控制处理器的吞吐量受到限制,因此补偿器的阶数存在固有的实现约束。另外,需要降阶补偿器,因为它们易于分析。 3.对补偿器架构的其他限制。现代成本函数(尤其是H_2,H_∞,L_1或l_1成本函数)无法捕获所有设计约束。这些附加约束中的某些,例如,在控制器中需要积分器或对分散控制结构的需求,在控制体系结构上施加了附加约束。 4.数字实施。几乎所有现代控制器都将在数字处理器中实现。此外,通过数字系统识别获得设计工厂非常普遍,这自然导致了离散时间的设计工厂。因此,可以通过使用工厂的离散时间表示设计离散时间补偿器来满足数字实现的需求。

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