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Schaum's Outline of Feedback and Control Systems, 2nd Edition
CITATION
Distefano, Joseph
.
Schaum's Outline of Feedback and Control Systems, 2nd Edition
.
US
: McGraw-Hill, 2013.
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Schaum's Outline of Feedback and Control Systems, 2nd Edition
Authors:
Joseph Distefano
Published:
November 2013
eISBN:
9780071830768 0071830766
|
ISBN:
9780071829489
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Book Description
Table of Contents
Media Files
Cover
Video Content
Title Page
Copyright Page
Contents
Chapter 1 Introduction
1.1 Control Systems: What They Are
1.2 Examples of Control Systems
1.3 Open-Loop and Closed-Loop Control Systems
1.4 Feedback
1.5 Characteristics of Feedback
1.6 Analog and Digital Control Systems
1.7 The Control Systems Engineering Problem
1.8 Control System Models or Representations
Chapter 2 Control Systems Terminology
2.1 Block Diagrams: Fundamentals
2.2 Block Diagrams of Continuous (Analog) Feedback Control Systems
2.3 Terminology of the Closed-Loop Block Diagram
2.4 Block Diagrams of Discrete-Time (Sampled-Data, Digital) Components, Control Systems, and Computer-Controlled Systems
2.5 Supplementary Terminology
2.6 Servomechanisms
2.7 Regulators
Chapter 3 Differential Equations, Difference Equations, and Linear Systems
3.1 System Equations
3.2 Differential Equations and Difference Equations
3.3 Partial and Ordinary Differential Equations
3.4 Time Variability and Time Invariance
3.5 Linear and Nonlinear Differential and Difference Equations
3.6 The Differential Operator D and the Characteristic Equation
3.7 Linear Independence and Fundamental Sets
3.8 Solution of Linear Constant-Coefficient Ordinary Differential Equations
3.9 The Free Response
3.10 The Forced Response
3.11 The Total Response
3.12 The Steady State and Transient Responses
3.13 Singularity Functions: Steps, Ramps, and Impulses
3.14 Second-Order Systems
3.15 State Variable Representation of Systems Described by Linear Differential Equations
3.16 Solution of Linear Constant-Coefficient Difference Equations
3.17 State Variable Representation of Systems Described by Linear Difference Equations
3.18 Linearity and Superposition
3.19 Causality and Physically Realizable Systems
Chapter 4 The Laplace Transform and The z-Transform
4.1 Introduction
4.2 The Laplace Transform
4.3 The Inverse Laplace Transform
4.4 Some Properties of the Laplace Transform and Its Inverse
4.5 Short Table of Laplace Transforms
4.6 Application of Laplace Transforms to the Solution of Linear Constant-Coefficient Differential Equations
4.7 Partial Fraction Expansions
4.8 Inverse Laplace Transforms Using Partial Fraction Expansions
4.9 The z-Transform
4.10 Determining Roots of Polynomials
4.11 Complex Plane: Pole-Zero Maps
4.12 Graphical Evaluation of Residues
4.13 Second-Order Systems
Chapter 5 Stability
5.1 Stability Definitions
5.2 Characteristic Root Locations for Continuous Systems
5.3 Routh Stability Criterion
5.4 Hurwitz Stability Criterion
5.5 Continued Fraction Stability Criterion
5.6 Stability Criteria for Discrete-Time Systems
Chapter 6 Transfer Functions
6.1 Definition of a Continuous System Transfer Function
6.2 Properties of a Continuous System Transfer Function
6.3 Transfer Functions of Continuous Control System Compensators and Controllers
6.4 Continuous System Time Response
6.5 Continuous System Frequency Response
6.6 Discrete-Time System Transfer Functions, Compensators and Time Responses
6.7 Discrete-Time System Frequency Response
6.8 Combining Continuous-Time and Discrete-Time Elements
Chapter 7 Block Diagram Algebra and Transfer Functions of Systems
7.1 Introduction
7.2 Review of Fundamentals
7.3 Blocks in Cascade
7.4 Canonical Form of a Feedback Control System
7.5 Block Diagram Transformation Theorems
7.6 Unity Feedback Systems
7.7 Superposition of Multiple Inputs
7.8 Reduction of Complicated Block Diagrams
Chapter 8 Signal Flow Graphs
8.1 Introduction
8.2 Fundamentals of Signal Flow Graphs
8.3 Signal Flow Graph Algebra
8.4 Definitions
8.5 Construction of Signal Flow Graphs
8.6 The General Input-Output Gain Formula
8.7 Transfer Function Computation of Cascaded Components
8.8 Block Diagram Reduction Using Signal Flow Graphs and the General Input-Output Gain Formula
Chapter 9 System Sensitivity Measures and Classification of Feedback Systems
9.1 Introduction
9.2 Sensitivity of Transfer Functions and Frequency Response Functions to System Parameters
9.3 Output Sensitivity to Parameters for Differential and Difference Equation Models
9.4 Classification of Continuous Feedback Systems by Type
9.5 Position Error Constants for Continuous Unity Feedback Systems
9.6 Velocity Error Constants for Continuous Unity Feedback Systems
9.7 Acceleration Error Constants for Continuous Unity Feedback Systems
9.8 Error Constants for Discrete Unity Feedback Systems
9.9 Summary Table for Continuous and Discrete-Time Unity Feedback Systems
9.10 Error Constants for More General Systems
Chapter 10 Analysis and Design Of Feedback Control Systems: Objectives and Methods
10.1 Introduction
10.2 Objectives of Analysis
10.3 Methods of Analysis
10.4 Design Objectives
10.5 System Compensation
10.6 Design Methods
10.7 The vv-Transform for Discrete-Time Systems Analysis and Design Using Continuous System Methods
10.8 Algebraic Design of Digital Systems, Including Deadbeat Systems
Chapter 11 Nyquist Analysis
11.1 Introduction
11.2 Plotting Complex Functions of a Complex Variable
11.3 Definitions
11.4 Properties of the Mapping P(s) or P(z)
11.5 Polar Plots
11.6 Properties of Polar Plots
11.7 The Nyquist Path
11.8 The Nyquist Stability Plot
11.9 Nyquist Stability Plots of Practical Feedback Control Systems
11.10 The Nyquist Stability Criterion
11.11 Relative Stability
11.12 M- and N-Circles
Chapter 12 Nyquist Design
12.1 Design Philosophy
12.2 Gain Factor Compensation
12.3 Gain Factor Compensation Using M-Circles
12.4 Lead Compensation
12.5 Lag Compensation
12.6 Lag-Lead Compensation
12.7 Other Compensation Schemes and Combinations of Compensators
Chapter 13 Root-Locus Analysis
13.1 Introduction
13.2 Variation of Closed-Loop System Poles: The Root-Locus
13.3 Angle and Magnitude Criteria
13.4 Number of Loci
13.5 Real Axis Loci
13.6 Asymptotes
13.7 Breakaway Points
13.8 Departure and Arrival Angles
13.9 Construction of the Root-Locus
13.10 The Closed-Loop Transfer Function and the Time-Domain Response
13.11 Gain and Phase Margins from the Root-Locus
13.12 Damping Ratio from the Root-Locus for Continuous Systems
Chapter 14 Root-Locus Design
14.1 The Design Problem
14.2 Cancellation Compensation
14.3 Phase Compensation: Lead and Lag Networks
14.4 Magnitude Compensation and Combinations of Compensators
14.5 Dominant Pole-Zero Approximations
14.6 Point Design
14.7 Feedback Compensation
Chapter 15 Bode Analysis
15.1 Introduction
15.2 Logarithmic Scales and Bode Plots
15.3 The Bode Form and the Bode Gain for Continuous-Time Systems
15.4 Bode Plots of Simple Continuous-Time Frequency Response Functions and Their Asymptotic Approximations
15.5 Construction of Bode Plots for Continuous-Time Systems
15.6 Bode Plots of Discrete-Time Frequency Response Functions
15.7 Relative Stability
15.8 Closed-Loop Frequency Response
15.9 Bode Analysis of Discrete-Time Systems Using the w-Transform
Chapter 16 Bode Design
16.1 Design Philosophy
16.2 Gain Factor Compensation
16.3 Lead Compensation for Continuous-Time Systems
16.4 Lag Compensation for Continuous-Time Systems
16.5 Lag-Lead Compensation for Continuous-Time Systems
16.6 Bode Design of Discrete-Time Systems
Chapter 17 Nichols Chart Analysis
17.1 Introduction
17.2 db Magnitude-Phase Angle Plots
17.3 Construction of db Magnitude-Phase Angle Plots
17.4 Relative Stability
17.5 The Nichols Chart
17.6 Closed-Loop Frequency Response Functions
Chapter 18 Nichols Chart Design
18.1 Design Philosophy
18.2 Gain Factor Compensation
18.3 Gain Factor Compensation Using Constant Amplitude Curves
18.4 Lead Compensation for Continuous-Time Systems
18.5 Lag Compensation for Continuous-Time Systems
18.6 Lag-Lead Compensation
18.7 Nichols Chart Design of Discrete-Time Systems
Chapter 19 Introduction to Nonlinear Control Systems
19.1 Introduction
19.2 Linearized and Piecewise-Linear Approximations of Nonlinear Systems
19.3 Phase Plane Methods
19.4 Lyapunov's Stability Criterion
19.5 Frequency Response Methods
Chapter 20 Introduction to Advanced Topics in Control Systems Analysis and Design
20.1 Introduction
20.2 Controllability and Observability
20.3 Time-Domain Design of Feedback Systems (State Feedback)
20.4 Control Systems with Random Inputs
20.5 Optimal Control Systems
20.6 Adaptive Control Systems
Appendix A: Some Laplace Transform Pairs Useful for Control Systems Analysis
Appendix B: Some r-Transform Pairs Useful for Control Systems Analysis
References and Bibliography
Appendix C: Sample Screens from the Companion Interactive Outline
Index