Optimal Dynamic Quantizers for Feedback Control With Discrete-Level Actuators: Unified Solution and Experimental Evaluation

Author:

Azuma Shun-ichi1,Minami Yuki2,Sugie Toshiharu1

Affiliation:

1. Graduate School of Informatics, Kyoto University, Gokasho, Uji, Kyoto 611-0011, Japan

2. Department of Control Engineering, Maizuru National College of Technology, 234 Shiroya, Maizuru 625-8511, Japan

Abstract

This paper proposes to use optimal dynamic quantizers for feedback control in mechatronics systems when the actuator signals are constrained to discrete-valued signals. Here, the dynamic quantizer is a device that transforms the continuous-valued signals into the discrete-valued ones depending on the past signal data, as well as the current data. First, a closed form optimal quantizer is presented in a general linear fraction transformation representation setting. The optimal quantizer minimizes the deviation of the output produced by the quantized signals from the corresponding output yielded by the continuous-valued signals before quantization. Then, its experimental evaluation is performed by using a crane positioning system with a discrete-valued input to demonstrate the effectiveness of the proposed quantizers.

Publisher

ASME International

Subject

Computer Science Applications,Mechanical Engineering,Instrumentation,Information Systems,Control and Systems Engineering

Reference22 articles.

1. Control of Constrained Discrete Time Linear Systems Using Quantized Controls;Sznaier;Automatica

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4. Construction of Invariant and Attractive Sets for Quantized-Input Linear Systems;Picasso

5. Stabilization of LTI Systems With Quantized State—Quantized Input Static Feedback;Picasso

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