Control Systems
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Control Systems is an inter-disciplinary engineering text that analyzes the effects and interactions of mathematical systems. This book is for third and fourth year undergraduates in an engineering program.
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Preface
editThis book will discuss the topic of Control Systems, which is an interdisciplinary engineering topic. Methods considered here will consist of both "Classical" control methods, and "Modern" control methods. Also, discretely sampled systems (digital/computer systems) will be considered in parallel with the more common analog methods. This book will not focus on any single engineering discipline (electrical, mechanical, chemical, etc.), although readers should have a solid foundation in the fundamentals of at least one discipline.
This book will require prior knowledge of linear algebra, integral and differential calculus, and at least some exposure to ordinary differential equations. In addition, a prior knowledge of integral transforms, specifically the Laplace and Z transforms will be very beneficial. Also, prior knowledge of the Fourier Transform will shed more light on certain subjects. Wikibooks with information on calculus topics or transformation topics required for this book will be listed below:
Table of Contents
editSpecial Pages
editPrint Version: | Full Print version ( ) |
Warning: Print version is over 230 pages long as of 10 Feb, 2014. |
PDF Version: | PDF Version | Warning: PDF version is over 5.4MB, as of 21 Jan, 2014. |
Cover Page: | Cover Page | Cover Image |
All Pages: | Page Listing | All Versions |
Book Policy: | Policy | Local Manual of Style |
Search This Book: | (links to an external site) |
Controls Introduction
editClassical Control Methods
editModern Control Methods
edit- State-Space Equations
- Linear System Solutions
- Time-Variant System Solutions
- Digital State-Space
- Eigenvalues and Eigenvectors
- Standard Forms
- MIMO Systems
- Realizations
System Representation
editStability
edit- Stability
- State-Space Stability
- Discrete-Time Stability
- Routh-Hurwitz Criterion
- Jury's Test
- Root Locus
- Nyquist Stability Criterion
Controllers and Compensators
edit- Controllability and Observability
- System Specifications
- State Feedback
- Estimators and Observers
- Eigenvalue Assignment for MIMO Systems
- Controllers and Compensators
- Polynomial Design
Adaptive Control
editNonlinear Systems
editNoisy Systems
editIntroduction to Digital Controls
edit- Digital Control Systems
- Discrete-Time Stability
- System Delays
- Sampled Data Systems
- Z Transform Mappings