Automation for Robotics /

A discipline that is in full development, propelled by the rise of autonomous mobile robotics - notably drones - automation has the objective of designing controls capable of working within an existing dynamic system (automobile, airplane, economic system, etc.). The resulting controlled system is t...

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Bibliographic Details
Main Authors: Jaulin, Luc, 1967
Published: ISTE Ltd ; John Wiley and Sons, Inc.,
Publisher Address: London, UK : Hoboken, NJ :
Publication Dates: 2015.
Literature type: eBook
Language: English
Series: Control, systems and industrial engineering series
Subjects:
Online Access: http://onlinelibrary.wiley.com/book/10.1002/9781119081326
Summary: A discipline that is in full development, propelled by the rise of autonomous mobile robotics - notably drones - automation has the objective of designing controls capable of working within an existing dynamic system (automobile, airplane, economic system, etc.). The resulting controlled system is thus constructed by looping a physical system activated and equipped with sensors using smart electronics. While the initial system only obeyed the laws of physics, the evolution of the looped system also obeyed an IT program embedded in the control electronics. In order to enable a better understa
Carrier Form: 1 online resource.
Bibliography: Includes bibliographical references and index.
ISBN: 9781119081395
1119081394
9781119081326
1119081327
Index Number: TJ211
CLC: TP24
Contents: Cover; Title Page; Copyright; Contents; Introduction; I.1. State representation; I.2. Exercises; I.3. Solutions; 1: Modeling; 1.1. Linear systems; 1.2. Mechanical systems; 1.3. Servomotors; 1.4. Exercises; 1.5. Solutions; 2: Simulation; 2.1. Concept of vector field; 2.2. Graphical representation; 2.2.1. Patterns; 2.2.2. Rotation matrix; 2.2.3. Homogeneous coordinates; 2.3. Simulation; 2.3.1. Euler's method; 2.3.2. Runge-Kutta method; 2.3.3. Taylor's method; 2.4. Exercises; 2.5. Solutions; 3: Linear Systems; 3.1. Stability; 3.2. Laplace transform; 3.2.1. Laplace variable
3.2.2. Transfer function3.2.3. Laplace transform; 3.2.4. Input-output relation; 3.3. Relationship between state and transfer representations; 3.4. Exercises; 3.5. Solutions; 4: Linear Control; 4.1. Controllability and observability; 4.2. State feedback control; 4.3. Output feedback control; 4.4. Summary; 4.5. Exercises; 4.6. Solutions; 5: Linearized Control; 5.1. Linearization; 5.1.1. Linearization of a function; 5.1.2. Linearization of a dynamic system; 5.1.3. Linearization around an operating point; 5.2. Stabilization of a nonlinear system; 5.3. Exercises; 5.4. Solutions; Bibliography