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  4. Equivalence between Neighboring-Extremal Control and Self-Optimizing Control for the Steady-State Optimization of Dynamical Systems
 
research article

Equivalence between Neighboring-Extremal Control and Self-Optimizing Control for the Steady-State Optimization of Dynamical Systems

François, Grégory  
•
Srinivasan, Bala  
•
Bonvin, Dominique  
2014
Industrial and Engineering Chemistry Research

The problem of steering a dynamical system toward optimal steady-state performance is considered. For this purpose, a static optimization problem can be formulated and solved. However, because of uncertainty, the optimal steady-state inputs can rarely be applied directly in an open-loop manner. Instead, plant measurements are typically used to help reach the plant optimum. This paper investigates the use of optimizing control techniques for input adaptation. Two apparently different techniques of enforcing steady-state optimality are discussed, namely, neighboring-extremal control and self-optimizing control based on the null-space method. These two techniques are compared for the case of unconstrained real-time optimization in the presence of parametric variations. It is shown that, in the noise-free scenario, the two methods can be made equivalent through appropriate tuning. Note that both approaches can use measurements that are taken either at successive steady-state operating points or during the transient behavior of the plant. Implementation of optimizing control is illustrated through a simulated CSTR example.

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Type
research article
DOI
10.1021/ie402864h
Web of Science ID

WOS:000335878700018

Author(s)
François, Grégory  
Srinivasan, Bala  
Bonvin, Dominique  
Date Issued

2014

Publisher

American Chemical Society

Published in
Industrial and Engineering Chemistry Research
Volume

53

Issue

18

Start page

7470

End page

7478

Subjects

Real-time optimization

•

Neighboring-extremal control

•

Self-optimizing control

•

Plant-model mismatch

•

Parametric uncertainty

Editorial or Peer reviewed

REVIEWED

Written at

EPFL

EPFL units
LA  
Available on Infoscience
August 31, 2013
Use this identifier to reference this record
https://infoscience.epfl.ch/handle/20.500.14299/94425
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