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A Systematic Method for Gain Selection of Robust PID Control for Nonlinear Plants of Second-Order Controller Canonical Form

机译:二阶控制器典型形式非线性设备的鲁棒PID控制增益选择的系统方法

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摘要

A systematic method to select gains of a discrete proportional-integral-derivative (PID) controller is presented. The PID controller with the gains obtained by the proposed method can robustly control nonlinear multiple-input–multiple-output (MIMO) plants in a second-order controller canonical form, such as robot dynamics. This method has been made possible by the finding that the discrete PID control is equivalent to the discrete form of time-delay control (TDC), a robust control method for nonlinear plants with uncertainty. By using this equivalence, relationships are obtained between PID gains and parameters of TDC, which enable a systematic method for the select PID gains. In addition, based on the systematic method, a simple and effective method is proposed to tune PID gains applicable to nonlinear plants with inaccurate models. This method incorporates a set of independent tuning parameters that is far less than those for conventional methods for PID gain selection. The usefulness of the proposed methods is verified through the ease and simplicity of determining PID gains for six degrees-of-freedom (DOF) programmable universal machine for assembly (PUMA)-type robot manipulator; the effectiveness of these PID gains is confirmed by the adequate and robust performance through experimentation on the robot.
机译:提出了一种选择离散比例积分微分(PID)控制器增益的系统方法。具有通过所提出的方法获得的增益的PID控制器可以以二阶控制器规范形式(例如机器人动力学)鲁棒地控制非线性多输入多输出(MIMO)植物。通过发现离散PID控制等效于时滞控制(TDC)的离散形式,使该方法成为可能,这是不确定性非线性设备的一种鲁棒控制方法。通过使用此等价关系,可以获得PID增益和TDC参数之间的关系,这为选择PID增益提供了一种系统的方法。另外,在系统方法的基础上,提出了一种简单有效的方法,可以对模型不精确的非线性设备的PID增益进行调节。该方法包含一组独立的调节参数,该参数远小于用于PID增益选择的常规方法的参数。通过确定用于组装的六自由度(DOF)可编程通用机器(PUMA)型机器人操纵器的PID增益的简便性,验证了所提方法的有效性。这些PID增益的有效性通过在机器人上进行的实验得到了充分而稳定的性能证实。

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