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Published on: October 14, 2017
Embedded Model Control: outline of the theory.
1Politecnico di Torino, Dipartimento di Automatica e Informatica, Corso Duca degli Abruzzi 24, 10129 Torino, Italy. enrico.canuto@polito.it
ISA Transactions
|April 17, 2007
Summary
Embedded Model Control systematically designs control algorithms by defining controllable dynamics, disturbances, and neglected dynamics. The
Area of Science:
- Control Engineering
- System Dynamics
- Model-Based Design
Background:
- Systematic design of control algorithms requires a structured approach.
- Embedded Models (EM) are central to control design, integrating plant dynamics and requirements.
- Distinguishing between noise and system dynamics is crucial for effective control.
Purpose of the Study:
- To present a systematic methodology for Embedded Model Control design.
- To define the components of an Embedded Model: controllable dynamics, disturbance class, and neglected dynamics.
- To introduce the 'error loop' concept for discriminating error sources and ensuring stability.
Main Methods:
- Defining controllable and disturbance dynamics observable from plant measurements.
- Designing control algorithms based on controllable and disturbance dynamics.
- Utilizing the 'error loop' concept to map error sources and identify destabilizing factors.
- Analyzing neglected dynamics to ensure stability and performance constraints.
Main Results:
- A systematic procedure for developing Embedded Models (EM) from plant dynamics and control requirements.
- The 'error loop' concept effectively maps error sources to performance and aids in discriminating destabilizing dynamics.
- Analytical and simulated results demonstrate the practical application of the proposed design steps.
Conclusions:
- Embedded Model Control provides a systematic framework for control system design.
- The 'error loop' is a key tool for ensuring stability and performance by managing uncertainties and disturbances.
- This approach facilitates the development of robust control algorithms through a clear definition of model components.
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