Artificial Neural Networks for Modelling and Control of Non-Linear Systems

Author:   Johan A.K. Suykens ,  Joos P.L. Vandewalle ,  B.L. de Moor
Publisher:   Springer-Verlag New York Inc.
Edition:   Softcover reprint of hardcover 1st ed. 1996
ISBN:  

9781441951588


Pages:   235
Publication Date:   07 December 2010
Format:   Paperback
Availability:   Out of stock   Availability explained
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Artificial Neural Networks for Modelling and Control of Non-Linear Systems


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Overview

Artificial neural networks possess several properties that make them particularly attractive for applications to modelling and control of complex non-linear systems. Among these properties are their universal approximation ability, their parallel network structure and the availability of on- and off-line learning methods for the interconnection weights. However, dynamic models that contain neural network architectures might be highly non-linear and difficult to analyse as a result. Artificial Neural Networks for Modelling and Control of Non-Linear Systems investigates the subject from a system theoretical point of view. However the mathematical theory that is required from the reader is limited to matrix calculus, basic analysis, differential equations and basic linear system theory. No preliminary knowledge of neural networks is explicitly required. The book presents both classical and novel network architectures and learning algorithms for modelling and control. Topics include non-linear system identification, neural optimal control, top-down model based neural control design and stability analysis of neural control systems. A major contribution of this book is to introduce NLq Theory as an extension towards modern control theory, in order to analyze and synthesize non-linear systems that contain linear together with static non-linear operators that satisfy a sector condition: neural state space control systems are an example. Moreover, it turns out that NLq Theory is unifying with respect to many problems arising in neural networks, systems and control. Examples show that complex non-linear systems can be modelled and controlled within NLq theory, including mastering chaos. The didactic flavor of this book makes it suitable for use as a text for a course on Neural Networks. In addition, researchers and designers will find many important new techniques, in particular NLq Theory, that have applications in control theory, system theory, circuit theory and Time Series Analysis.

Full Product Details

Author:   Johan A.K. Suykens ,  Joos P.L. Vandewalle ,  B.L. de Moor
Publisher:   Springer-Verlag New York Inc.
Imprint:   Springer-Verlag New York Inc.
Edition:   Softcover reprint of hardcover 1st ed. 1996
Dimensions:   Width: 16.00cm , Height: 1.30cm , Length: 24.00cm
Weight:   0.454kg
ISBN:  

9781441951588


ISBN 10:   144195158
Pages:   235
Publication Date:   07 December 2010
Audience:   Professional and scholarly ,  Professional & Vocational
Format:   Paperback
Publisher's Status:   Active
Availability:   Out of stock   Availability explained
The supplier is temporarily out of stock of this item. It will be ordered for you on backorder and shipped when it becomes available.

Table of Contents

1 Introduction.- 1.1 Neural information processing systems.- 1.2 ANNs for modelling and control.- 1.3 Chapter by Chapter overview.- 1.4 Contributions.- 2 Artificial neural networks: architectures and learning rules.- 2.1 Basic neural network architectures.- 2.2 Universal approximation theorems.- 2.3 Classical paradigms of learning.- 2.4 Conclusion.- 3 Nonlinear system identification using neural networks.- 3.1 From linear to nonlinear dynamical models.- 3.2 Parametrization by ANNs.- 3.3 Learning algorithms.- 3.4 Elements from nonlinear optimization theory.- 3.5 Aspects of model validation, pruning and regularization.- 3.6 Neural network models as uncertain linear systems.- 3.7 Examples.- 3.8 Conclusion.- 4 Neural networks for control.- 4.1 Neural control strategies.- 4.2 Neural optimal control.- 4.3 Conclusion.- 5 NLq Theory.- 5.1 A neural state space model framework for neural control design.- 5.2 NLq systems.- 5.3 Global asymptotic stability criteria for NLqs.- 5.4 Input/Output properties — l2 theory.- 5.5 Robust performance problem.- 5.6 Stability analysis: formulation as LMI problems.- 5.7 Neural control design.- 5.8 Control design: some case studies.- 5.9 NLqs beyond control.- 5.10 Conclusion.- 6 General conclusions and future work.- A.1 A generalization of Chua’s circuit.- B Fokker-Planck Learning Machine for Global Optimization.- B.1 Fokker-Planck equation for recursive stochastic algorithms.- B.2 Parametrization of the pdf by RBF networks.- B.3 FP machine: conceptual algorithm.- B.4 Examples.- B.5 Conclusions.

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