Erschienen: 20.05.2015 Abbildung von Sabatier / Lanusse | Fractional Order Differentiation and Robust Control Design | 1. Auflage | 2015 | 77 | beck-shop.de

Sabatier / Lanusse / Melchior

Fractional Order Differentiation and Robust Control Design

CRONE, H-infinity and Motion Control

Buch. Hardcover

2015. 2015

ix, 323 S. 199 s/w-Abbildungen, 150 Farbabbildungen, Bibliographien

In englischer Sprache

Springer. ISBN 9789401798068

Format (B x L): 15,5 x 23,5 cm

Gewicht: 699 g

Produktbeschreibung

This monograph collates the past decade’s work on fractional models and fractional systems in the fields of analysis, robust control and path tracking. Themes such as PID control, robust path tracking design and motion control methodologies involving fractional differentiation are amongst those explored. It juxtaposes recent theoretical results at the forefront in the field, and applications that can be used as exercises that will help the reader to assimilate the proposed methodologies. The first part of the book deals with fractional derivative and fractional model definitions, as well as recent results for stability analysis, fractional model physical interpretation, controllability, and H-infinity norm computation. It also presents a critical point of view on model pseudo-state and “real state”, tackling the problem of fractional model initialization. Readers will find coverage of PID, Fractional PID and robust control in the second part of the book, which rounds off with an extension of H-infinity control to fractional models. An exhaustive description of the three generations of CRONE is also provided, along with several useful academic examples, treated with the CRONE control Matlab toolbox, which illustrate the various control strategies. Since prefilters are additional but often under-studied degrees of freedom to tune a control loop, the last part of this book presents three different approaches: fractional prefilter, input shaping and flatness principles that have been extended to fractional models. All these approaches are applied to experimental closed loop systems.

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