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On General Linear Encoding-Decoding Pairs for Quantized Iterative Learning Control
IEEE Transactions on Cybernetics
|November 25, 2025
Summary
This study introduces a framework for quantized iterative learning control (ILC) under network constraints. It provides guidelines for selecting encoding-decoding parameters to minimize errors and ensure stability in control systems.
Area of Science:
- Control Systems Engineering
- Networked Control Systems
- Signal Processing
Background:
- Iterative Learning Control (ILC) faces challenges with limited bandwidth and quantization in networked systems.
- Existing encoding-decoding schemes for quantized ILC lack a unified framework.
- Data rate and quantization constraints significantly impact ILC performance.
Purpose of the Study:
- To design a general framework for linear encoding-decoding pairs in quantized ILC under channel constraints.
- To develop systematic guidelines for parameter selection in these pairs.
- To minimize tracking errors and ensure stability in quantized ILC systems.
Main Methods:
- Developed a unified mathematical framework integrating existing encoding-decoding schemes.
- Derived a convergence criterion for quantized ILC using a general linear encoding-decoding pair and a p-type controller.
- Introduced a Control Signal Fidelity Metric (CSFM) to quantify signal discrepancy.
- Established practical selection rules for finite-level quantizers.
Main Results:
- A unified framework for linear encoding-decoding pairs in quantized ILC was established.
- Convergence criteria and systematic guidelines for parameter selection were derived.
- Practical rules for finite-level quantizers minimize steady-state error and CSFM without saturation.
- Simulations on industrial robot joint models validated the theoretical findings.
Conclusions:
- The proposed framework effectively addresses quantization and channel constraints in ILC.
- The developed guidelines facilitate practical selection of encoding-decoding parameters for improved control performance.
- The study enhances the applicability of ILC in resource-constrained networked environments.
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