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An exact treatment of the achievable closed-loop H/sub 2/ performance of sampled-data controllers: from continuous-time to open-loop

机译:采样数据控制器可实现的闭环H / sub 2 /性能的精确处理:从连续时间到开环

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One of the first design decisions a control engineer must make concerns the capabilities of the real-time feedback processor. Assuming that the controller will be implemented digitally, processor requirements such as computational capability memory, and I/O speed must be determined. To assess these requirements, it is useful to understand how processor capabilities affect the stability and achievable performance of the closed-loop system, including intersample behavior. Although it seems reasonable to conjecture that closed-loop performance improves as processor speed increases, there exist relatively few results that rigorously document this fact. The purpose of this paper is to make significant progress in this direction by means of a control-design procedure that precisely quantifies the dependence of achievable closed-loop performance on sample rate. The goal of this paper is to develop a sampled-data design methodology that accounts precisely for all sampling effects including intersample behavior. A unique feature of the authors' approach is its unified treatment of both continuous-time and discrete-time controllers. Thus, by appropriate choice of analog-to-digital (A/D) and digital-to-analog (D/A) devices, the authors expect to recover continuous-time controller performance as the sample interval h approaches zero and open-loop performance as h approaches infinity.
机译:控制工程师必须做出的第一个设计决策就是实时反馈处理器的功能。假设控制器将以数字方式实现,则必须确定处理器要求,例如计算能力存储器和I / O速度。为了评估这些要求,了解处理器功能如何影响闭环系统的稳定性和可实现的性能(包括采样间行为)是很有用的。尽管可以合理地推测闭环性能会随着处理器速度的提高而提高,但很少有结果能严格记录这一事实。本文的目的是通过控制设计程序精确地量化可实现的闭环性能对采样率的依赖关系,从而在这一方向上取得重大进展。本文的目的是开发一种采样数据设计方法,该方法可精确说明所有采样效应,包括采样间行为。作者方法的独特之处在于它对连续时间和离散时间控制器的统一处理。因此,通过模拟 - 数字(A / d)和数字 - 模拟(d / A)的装置的合适的选择,作者希望以恢复连续时间控制器的性能随着样品间隔h接近零和开环h接近无穷大时的性能。

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