"Closed Proportional-Integral-Derivative-Loop Model" Following Control

The proportional-integral-derivative (PID) control law is often overlooked as a computational imitation of the critic control in human decision. This paper provides a formulation to remedy this problem. Further, based on the characteristic settling-behaviour of dynamical systems, the "closed PID-loop model" following control (CPLMFC) method is introduced for automatic PID design. Also, a method for closed-loop settling-time identification is provided. The CPLMFC algorithm and some recommended guidelines are given for setting the critic weights of the PID. Finally, two representative case-studies are simulated. Both the theoretical results and simulation results (via performance indices) illustrate that the CPLMFC can guarantee both accurate and stable closed-loop adaptive PID control performance in real-time

READ FULL TEXT

page 1

page 2

page 3

page 4

research
03/23/2020

Demo: Closed-Loop Control over Wireless – Remotely Balancing an Inverted Pendulum on Wheels

Achieving closed-loop control over wireless is crucial in realizing the ...
research
09/24/2020

Neural Identification for Control

We present a new method for learning control law that stabilizes an unkn...
research
11/21/2022

CONFIG: Constrained Efficient Global Optimization for Closed-Loop Control System Optimization with Unmodeled Constraints

In this paper, the CONFIG algorithm, a simple and provably efficient con...
research
09/01/2023

Vision-aided nonlinear control framework for shake table tests

The structural response under the earthquake excitations can be simulate...
research
06/15/2020

Learning Expected Reward for Switched Linear Control Systems: A Non-Asymptotic View

In this work, we show existence of invariant ergodic measure for switche...
research
01/28/2018

Performance Analysis of Robust Stable PID Controllers Using Dominant Pole Placement for SOPTD Process Models

This paper derives new formulations for designing dominant pole placemen...
research
06/09/2020

Stabilization of the wheeled inverted pendulum on a soft surface

We study dynamics of an wheeled inverted pendulum under a proportional-i...

Please sign up or login with your details

Forgot password? Click here to reset