基于简单预补偿策略的二阶困难动力学预测函数控制

Muhammad Saleheen Aftab, J. Rossiter, G. Panoutsos
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摘要

预测函数控制(PFC)是一种相当简单的基于模型的技术,用于以系统的方式控制稳定和单调收敛的动态。然而,由于简化了设计假设,控制性能通常会随着振荡或不稳定过程而下降。本文的重点是在实现pfc之前对这种困难的动力学进行预稳定,表示为二阶预测模型。在本建议中,采用根轨迹法设计预补偿器,通过改变补偿器增益将不需要的开环极点转移到稳定的入/分离位置。它已经被强调,这种动态转换使PFC应用在标准的方式通过保持设计的简单性和直观性在参数调整和约束处理方面。通过两个仿真实例研究了该算法与传统PFC算法的优缺点。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Predictive Functional Control for Difficult Second-Order Dynamics with a Simple Pre-compensation Strategy
Predictive functional control (PFC) is a fairly straightforward model-based technique for controlling stable and monotonically convergent dynamics in a systematic fashion. However, owing to simplified design assumptions, the control performance generally degrades with oscillatory or unstable processes. This paper focuses on pre-stabilising such difficult dynamics, represented as second-order prediction models, before implementing the PFC. In this proposal, the pre-compensator is designed with a root locus method that shifts the undesirable open-loop poles to the stable break-in/breakaway position by varying compensator gain. It has been highlighted that such dynamics transformation enables PFC application in the standard manner by preserving design simplicity and intuitiveness in terms of parameter tuning and constraint handling. Two simulation examples are included to study the pros and cons of the proposal against the conventional PFC algorithm.
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