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Linear Algebra Based Controllers: Design and Applications

Autor Gustavo Scaglia, Mario Emanuel Serrano, Pedro Albertos
en Limba Engleză Hardback – 2 iun 2020
This book summarizes the application of linear algebra-based controllers (LABC) for trajectory tracking for practitioners and students across a range of engineering disciplines. It clarifies the necessary steps to apply this straight-forward technique to a non-linear multivariable system, dealing with continuous or discrete time models, and outlines the steps to implement such controllers. In this book, the authors  present an approach of the trajectory tracking problem in systems with dead time and in the presence of additive uncertainties and environmental disturbances. Examples of applications of LABC to systems in real operating conditions (mobile robots, marine vessels, quadrotor and pvtol aircraft, chemical reactors and First Order Plus Dead Time systems) illustrate the controller design in such a way that the reader attains an understanding of LABC.
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Specificații

ISBN-13: 9783030428174
ISBN-10: 3030428176
Ilustrații: XV, 147 p. 67 illus., 41 illus. in color.
Dimensiuni: 155 x 235 mm
Greutate: 0.41 kg
Ediția:1st ed. 2020
Editura: Springer International Publishing
Colecția Springer
Locul publicării:Cham, Switzerland

Cuprins

Introduction.- Preliminary concepts.- Control technique design.- Application to First Order Plus Dead Time systems.- Application to mobile robot.- Application to marine vessels.- Application to aircrafts.

INDEPENDIENTE 

Recenzii

“This book exposes a new technique to design the tracking control for a variety of processes using on a mathematical model of the plant and based on many concepts from systems theory and liner algebra … . The book is highly recommended to graduate or high-level undergraduate students in automatic control and to any other scientists or engineering professionals interested in a new method of designing automatic trajectory tracking systems.” (Mihail Voicu, zbMATH 1465.93006, 2021)

Notă biografică

Dr. Ing. Gustavo Juan Eduardo Scaglia is Investigador INDEPENDIENTE – CONICET and Profesor Titular at the Universidad Nacional de San Juan, Facultad de Ingeniería, Instituto de Ingeniería Química at San Juan, Argentina; Dr. Ing. Mario Emanuel Serrano is Investigador ADJUNTO – CONICET and Profesor Adjunto at the Universidad Nacional de San Juan, Facultad de Ingeniería, Instituto de Ingeniería Química at San Juan, Argentina and  Dr. Pedro Albertos is Emeritus Profesor Universitat Politècnica de València, Depto. Ingeniería de Sistemas y Automática, Valencia, Spain.


Textul de pe ultima copertă

This book summarizes the application of linear algebra-based controllers (LABC) for trajectory tracking for practitioners and students across a range of engineering disciplines. It clarifies the necessary steps to apply this straight-forward technique to a non-linear multivariable system, dealing with continuous or discrete time models, and outline the steps to implement such controllers. In this book, the authors  present an approach of the trajectory tracking problem in systems with dead time and in the presence of additive uncertainties and environmental disturbances. Examples of applications of LABC to systems in real operating conditions (mobile robots, marine vessels, quadrotor and pvtol aircraft, chemical reactors and First Order Plus Dead Time systems) illustrate the controller design in such a way that the reader attains an understanding of LABC.
  • Describes the use of linear algebra based control algorithms (LABC) emphasizing their ease to use in various domains
  • Synthesizes and generalizes the LABC, delivering realistic applications examples with additive uncertainty and time delay
  • Presents an alternative perspective of control systems theories



Caracteristici

Describes the use of linear algebra based control algorithms (LABC) emphasizing their ease to use in various domains Synthesizes and generalizes the LABC, delivering realistic applications examples with additive uncertainty and time delay Presents an alternative perspective of control systems theories