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COMING TO TERMS WITH PID

机译:用pid来到条款

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摘要

Despite being ubiquitous in industrial control system usage, the PID (Proportional, Integral, Derivative) algorithm is a mystery to many. Since its theoretical analysis was introduced by Minorsky nearly 100 years ago [1], it has been explained primarily by its representation in the Positional form of the equation. This paper will present the PID algorithm as a PVA (Position, Velocity, Acceleration) algorithm, which explains the theory based on the Velocity instead of the Positional form of the equation. PVA is not a new controller but a different representation of the PID from a Velocity instead of Positional view. The paper does not intend to suggest that the implementation of controllers should change from PID to PVA; only that PVA provides a more intuitive way to introduce the theory so that engineers better understand how to configure and tune PID control loops. Despite a long history of teaching the Positional form, and implementation of the Positional (PID) form in control systems, the Velocity (PVA) form offers a way to introduce the algorithm in a more familiar and understandable way to engineering students and practicing engineers.
机译:尽管在工业控制系统使用中无处不在,但PID(比例,积分,衍生物)算法是许多人的谜。由于Micolsky近100年前引入了理论分析,因此它主要通过其在等式的位置形式的代表来解释。本文将呈现PID算法作为PVA(位置,速度,加速)算法,其基于速度而不是等式的位置形式解释了该理论。 PVA不是新的控制器,而是来自速度而不是位置视图的PID的不同表示。本文不打算建议控制人员的实施应该从PID变为PVA;只有那个PVA提供了更直观的方式来介绍理论,以便工程师更好地了解如何配置和调整PID控制循环。尽管在控制系统中的位置形式教学和位置(PID)形式的历史历史,但速度(PVA)表格提供了一种以更熟悉和谅解的方式为工程和练习工程介绍该算法的方法。

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