Process modelling for control : a unified framework using standard black-box techniques

Author(s)

    • Codrons, Benot

Bibliographic Information

Process modelling for control : a unified framework using standard black-box techniques

Benoît Codrons

(Advances in industrial control)

Springer, c2005

Available at  / 6 libraries

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Note

Includes bibliographical references and index

Description and Table of Contents

Description

Process Modelling for Control concentrates on the modelling steps underlying a successful control design, answering questions like: How should I carry out the identification of my process to obtain a good model? How can I assess the quality of a model before to using it in control design? How can I ensure that a controller will stabilise a real process well enough before implementation? What is the most efficient method of order reduction to simplify the implementation of high-order controllers? System identification, model/controller validation and order reduction are studied in a common framework. Detailed worked examples, representative of various industrial applications, are given. This monograph uses mathematics convenient to researchers interested in real applications and to practising engineers interested in control theory. It enables control engineers to improve their methods and provides academics and graduate students with an all-round view of recent results in modelling for control.

Table of Contents

Introduction Preliminary Material Identification in Closed Loop for Better Control Design Dealing with Controller Singularities in Closed-loop Identification Model and Controller Validation for Robust Control in a Prediction-error Framework Control-oriented Model Reduction and Controller Reduction Some Final Words

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Details

  • NCID
    BA74177123
  • ISBN
    • 1852339187
  • Country Code
    uk
  • Title Language Code
    eng
  • Text Language Code
    eng
  • Place of Publication
    London ; Berlin ; Heiderberg
  • Pages/Volumes
    xxxiii, 229 p. 25cm
  • Parent Bibliography ID
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