Introduction To Feedback Control Using Design Studies


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Introduction to Feedback Control Using Design Studies


Introduction to Feedback Control Using Design Studies

Author: Timothy McLain

language: en

Publisher:

Release Date: 2019-07-03


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This textbook provides a unique introduction to Feedback Control. It differs from typical control books by presenting principles in the context of three specific design examples: a one link robot arm, a pendulum on a cart, and a satellite attitude problem. These three design examples illustrate the full process of implementing control strategies on mechanical systems. The book begins by introducing the Euler Lagrange method for modeling mechanical systems and discusses computer simulation of these models. Linear design models are developed, specifically transfer function and state space models, that capture the behavior of the system around equilibria. The book then presents three different design strategies for output feedback control: PID control, observer based design, and loopshaping design methods based on the frequency response of the system. Extensive examples show how the controllers are implemented in Simulink, Matlab object oriented code, and Python.

Linear Feedback Control


Linear Feedback Control

Author: Dingyu Xue

language: en

Publisher: SIAM

Release Date: 2007-01-01


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Less mathematics and more working examples make this textbook suitable for almost any type of user.

Introduction to Feedback Control


Introduction to Feedback Control

Author: Li Qiu

language: en

Publisher: Prentice Hall

Release Date: 2010


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For undergraduate courses in control theory at the junior or senior level. Introduction to Feedback Control, First Edition updates classical control theory by integrating modern optimal and robust control theory using both classical and modern computational tools. This text is ideal for anyone looking for an up-to-date book on Feedback Control. Although there are many textbooks on this subject, authors Li Qiu and Kemin Zhou provide a contemporary view of control theory that includes the development of modern optimal and robust control theory over the past 30 years. A significant portion of well-known classical control theory is maintained, but with consideration of recent developments and available modern computational tools.